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Journal of Medicine and Pharmacy","Tạp chí Y Dược học Cần Thơ",{"EN":487,"VI":488},"\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">04\u002F10\u002F2015 Ministry of Information and Communications allowed Can Tho journal of medicine and pharmacy to operate (102 \u002FGP-BTTTT)\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">07\u002F16\u002F2015 Can Tho journal of medicine and pharmacy is internationally recognized: ISSN 2354-1210\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">In 2016, The journal has been included in the list of medical science journals by The State Council for professorship which is awarded a work score of 0-0.5 points for a published article.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Can Tho Journal of Medicine and Pharmacy welcome original works that haven’t been submitted or published in other medical journals. Posts must contain content related to one of the journal’s categories.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">The content published\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">The journal is divided into 3 categories:\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">- Scientific research article: are valuable scientific works, which have been researched and accepted.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">- Overview of medicine, biology and pharmacy: serving the objective of continuing training in the fields of medicine, biology and pharmacy; to systematize classical and modern knowledge.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">- Update information on new knowledge about medicine, biology, pharmacy in the country and in the world.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Scope\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">- Publication and introduction of scientific research in the fields:\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">+ Medicine (internal medicine, surgery, pediatrics, obstetrics and gynecology, odonto-stomatology, laboratory, oncology, traditional medicine, nursing).\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">+ Biology (genetics, biotechnology).\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">+ Pharmacology (pharmaceutics, drug quality analysis-control, synthetic pharmaceutical chemistry, biochemistry, pharmacognosy, botany, clinical pharmacy).\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">- To enhance the quality of undergraduate, postgraduate education, scientifically researching and meet the necessary treatment in hospital.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">- Introducing the updated domestic and oversea information about science technology to promote scientific research and exchanging technology in local, other universities.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">- Exchanging pharmaceutical and medical information for social health developing in the Mekong Delta and Vietnam.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">The object\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Postgraduate students, student of Can Tho University of Medicine and Pharmacy, scientists from schools, research institutes, hospitals, health centers, pharmaceutical companies of the Mekong Delta; other provinces and regions in Vietnam and other country.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Address\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Headquarters of Can Tho Journal of Medicine and Pharmacy, located Scientific Research and International Cooperation Office: 179 Nguyen Van Cu Street, An Khanh Ward, Ninh Kieu District, Can Tho City, Vietnam.\u003C\u002Fspan>\u003C\u002Fp>","\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Ngày 16\u002F7\u002F2015, Tạp chí Y Dược học Cần Thơ được cấp chỉ số quốc tế: ISSN 2354-1210.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Từ tháng 4\u002F2016, Tạp chí đã được Hội đồng Giáo sư ngành Y đưa vào danh sách các tạp chí khoa học Y học được tính điểm công trình 0-0,5 điểm cho một bài báo đăng.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Năm 2020 Tạp chí Y Dược học Cần Thơ đã được phê duyệt vào danh mục của các Hội đồng Giáo sư ngành Dược học được tính điểm công trình 0-0,5 điểm cho một bài báo đăng.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tạp chí Y Dược học Cần Thơ ra 12 số\u002Fnăm, 180-200 trang\u002Fsố.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Từ tháng 12\u002F2022 Tạp chí Y Dược học Cần Thơ là thành viên của hệ thống Crossref và từ tháng 01\u002F2023 tạp chí thực hiện bình duyệt online kín 2 chiều nhằm tăng tính minh bạch, tin cậy của các công trình nghiên cứu khoa học và đảm bảo tốt nhất chất lượng khoa học của bài viết.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tôn chỉ, mục đích và phạm vi của tạp chí\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tôn chỉ và mục đích hoạt động của tạp chí: xuất bản nhằm mục đích phổ biến kết quả từ các đề tài nghiên cứu khoa học; giao lưu trao đổi khoa học, chia sẻ kinh nghiệm, học tập, đồng thời cập nhật thông tin khoa học mới trong các lĩnh vực y, sinh, dược học trong và ngoài nước.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Phạm vi của tạp chí: Tạp chí xuất bản được chia thành 3 chuyên mục: (i) Bài báo nghiên cứu khoa học là kết quả công trình nghiên cứu khoa học có giá trị đã được triển khai nghiên cứu, (ii) Bài tổng quan y, sinh, dược học: phục vụ mục tiêu đào tạo liên tục trong lĩnh vực y, sinh, dược học; nhằm hệ thống hóa những kiến thức kinh điển và hiện đại; (iii) Thông tin cập nhật kiến thức mới về y, sinh, dược học trong nước và trên thế giới.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Chính sách truy cập mở\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tạp chí Y Dược học Cần Thơ áp dụng chính sách truy cập mở đối với các bài báo đã xuất bản đến với độc giả, nhằm mở rộng cơ hội tiếp cận các kết quả nghiên cứu chất lượng cao và tăng cường trao đổi kiến thức. Tạp chí đăng tải trực tuyến (miễn phí) toàn văn các bài báo được công bố trên website của Tạp chí (https:\u002F\u002Ftapchi.ctump.edu.vn).\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Đạo đức xuất bản\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tạp chí Y Dược học Cần Thơ cam kết tuân thủ đạo đức xuất bản phù hợp với các hướng dẫn và tiêu chuẩn của the Committee on Publication Ethics (COPE), tuân thủ các nguyên tắc của COPE’s Core Practices, Best Practices Guidelines for Journal Editors và Guidelines on Good Publication Practices.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Bản thảo bài báo chỉ được chấp nhận khi được tác giả chịu trách nhiệm chính cam kết các nội dung sau: Các nội dung của bản thảo chưa được đăng tải toàn bộ hoặc một phần ở các tạp chí khác; Tất cả các tác giả đều có đóng góp một cách đáng kể vào quá trình nghiên cứu hoặc chuẩn bị bản thảo và cùng chịu trách nhiệm về các nội dung của bản thảo; Tuân thủ các biện pháp đảm bảo đạo đức nghiên cứu (ví dụ thỏa thuận đồng ý tham gia nghiên cứu).\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Cam kết bảo mật\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tạp chí cam kết thực hiện và tuân thủ các quy định của luật và các văn bản hướng dẫn liên quan đến bảo mật thông tin cá nhân trên không gian mạng. Các thông tin mà người dùng (tác giả, độc giả, biên tập viên, người phản biện) nhập vào các biểu mẫu trên Hệ thống Quản lý xuất bản trực tuyến của tạp chí chỉ được sử dụng vào các mục đích đã được tuyên bố rõ ràng và sẽ không được cung cấp cho bất kỳ bên thứ ba nào khác, hay dùng vào bất kỳ mục đích nào khác.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Phí gửi bài\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Lệ phí gửi đăng bài: 1.000.000đ\u002Fbài báo\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Lệ phí gửi đăng nhanh: 1.500.000đ\u002Fbài báo\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Đối với tác giả là cán bộ viên chức thuộc Trường Đại học Y Dược Cần Thơ thì được hỗ trợ 50% lệ phí gửi đăng bài.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Đối với sinh viên thực hiện đề tài nghiên cứu khoa học cấp trường được hỗ trợ 100% lệ phí đăng bài ( Tác giả gửi đính kèm “ Quyết định về việc giao tổ chức thực hiện đề tài nghiên cứu khoa học cấp Trường của sinh viên”).\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Hình thức nộp lệ phí:\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">1. Tiền mặt:\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Nộp trực tiếp tại Phòng Tài chính - Kế toán, Trường Đại học Y Dược Cần Thơ, số 179 Nguyễn Văn Cừ, P. An Khánh, Q. Ninh Kiều, thành phố Cần Thơ.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">2. Chuyển khoản:\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tên Tài khoản: Trường ĐHYD Cần Thơ, Số TK: 0111000115668, tại ngân hàng Vietcombank chi nhánh Cần Thơ.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Thời gian: Áp dụng từ ngày 01\u002F02\u002F2023.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">* Phí gửi bài không được hoàn trả khi bài viết bị từ chối hoặc tác giả xin rút bài viết.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Quy trình phản biện bài báo\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tạp chí Y Dược học Cần Thơ thực hiện quy trình phản biện kín hai chiều nghiêm ngặt. Danh tính của những người phản biện không được tiết lộ cho các tác giả và ngược lại. Quy trình thẩm định bài báo đăng gồm các bước sau:\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tiếp nhận bản thảo\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Tác giả liên hệ gửi bản thảo đến Tạp chí qua hệ thống trực tuyến tại website: https:\u002F\u002Ftapchi.ctump.edu.vn. Hướng dẫn về cách đăng ký, gửi bài và chuẩn bị bản thảo được cung cấp trên website của Tạp chí.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Sàng lọc sơ bộ\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Sau khi Tòa soạn nhận được bài báo của tác giả, Ban Thư ký sẽ tiến hành kiểm tra sơ bộ bài báo (các yêu cầu về nội dung và hình thức). Những bài báo không đúng quy cách hoặc có nội dung không phù hợp hoặc vi phạm bản quyền sẽ bị từ chối (Ban Thư ký thông báo phản hồi đến tác giả trong vòng 1 tuần). Những bài báo đủ điều kiện, được Ban Thư ký tòa soạn chuyển đến Ban Biên tập có cùng chuyên môn với nội dung bài báo để đề xuất người phản biện. Thời gian kể từ khi Ban Biên tập nhận bài báo đến khi đề xuất người phản biện bài báo chậm nhất là 5 ngày.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Vòng phản biện\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">1. Ban Thư ký gửi bài và yêu cầu phản biện đến 02 phản biện độc lập.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">2. Các phản biện gởi nhận xét cho Ban Thư ký. Thời gian từ khi gửi bài cho phản biện đến khi nhận ý kiến của phản biện tối đa là 20 ngày.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Xử ký kết quả phản biện\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">1. Nếu ý kiến đồng ý cho đăng và không cần chỉnh sửa, Ban Thư ký tiếp tục đăng bài theo qui trình.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">2. Nếu ý kiến đồng ý đăng và cần chỉnh sửa, Ban Thư ký sẽ thông tin đến tác giả chỉnh sửa theo yêu cầu của người phản biện. Thời gian chỉnh sửa và gửi lại kéo dài không quá 2 tuần, từ khi tác giả bài báo nhận được thông tin (Quá trình này có thể lặp lại tối đa 2 lần\u002F1 bài báo). Khi có sự thống nhất, đồng ý của người phản biện; bài báo được tiếp tục đăng theo qui trình.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">3. Những bài báo có chất lượng không đạt yêu cầu, cả 2 phản biện không đồng ý cho đăng sẽ bị Tòa soạn từ chối đăng.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">Xuất bản\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">1. Ban Thư ký tổng hợp các bản thảo đã được tác giả hoàn thiện sau thẩm định trình Ban Biên tập xem xét, Tổng Biên tập phê duyệt, quyết định bài đăng theo các tiêu chí: sự phù hợp nội dung với tôn chỉ và mục đích, thể loại bài viết (ưu tiên các bài có bài có nghiên cứu chuyên sâu, hàm lượng khoa học cao), đóng góp mới bài báo, bài báo được ưu tiên đăng trong số gần nhất của Tạp chí theo thứ tự: tính thời sự, chất lượng bài báo và thời gian gửi bài.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">2. Ban Biên tập và Ban Thư ký biên tập bản thảo, chế bản, đọc rà soát lỗi. Thời gian hoàn thành từ 10-15 ngày.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">3. Ban Thư ký có trách nhiệm thông báo cho tác giả bài báo (bằng e-mail) về tình hình phê duyệt bài báo, thời gian, số kỳ, tập xuất bản bài báo theo qui định.\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>\u003Cp>\u003Cspan style=\"color: rgb(0, 0, 0);\">4. Danh sách bài báo theo số Tạp chí được in ấn và phát hành trong năm định kỳ được công bố chính thức trên website: https:\u002F\u002Ftapchi.ctump.edu.vn\u003C\u002Fspan>\u003C\u002Fp>\u003Cp>\u003Cbr>\u003C\u002Fp>",{"VOID":490},"wcQ1uqwAAAAJ","2023-05-30T08:17:21.868+00:00",[],[494],{"id":495,"createTime":28,"updateTime":28,"relativeEntities":496,"slug":28,"properties":497,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":507,"parentIds":508,"statistic":28},"6413896b-eca9-442b-a73f-182a58a0ce40",[],{"title":498,"address":501,"country":504,"abbreviation":505},{"EN":499,"VI":500},"Can Tho University of Medicine and Pharmacy","Trường Đại học Y Dược Cần Thơ",{"EN":502,"VI":503},"No 179, Nguyen Van Cu street, An Khanh ward, Ninh Kieu district, Can Tho city, Vietnam","Số 179, đường Nguyễn Văn Cừ, phường An Khánh, quận Ninh Kiều, thành phố Cần Thơ, Việt Nam",{"VOID":15},{"VOID":506},"ctump","http:\u002F\u002Fwww.ctump.edu.vn\u002F",[],[],"https:\u002F\u002Ftapchi.ctump.edu.vn\u002Findex.php\u002Fctump",{"impactFactor":32,"impactFactorByYear":512,"i10Index":32,"i10IndexLast5Year":32,"totalPublication":514,"totalPublicationByYear":515,"totalCitation":520,"totalCitationByYear":521,"totalCitationPerPublication":108,"totalCitationPerPublicationByYear":523,"hindexLast5Year":45,"hindex":45},{"2022":513,"2023":111,"2024":106},0.01,1556,{"2020":47,"2021":516,"2022":517,"2023":518,"2024":519,"2025":122},57,306,801,358,161,{"2021":146,"2022":280,"2023":522},99,{"2021":524,"2022":318,"2023":104},0.23,{"impactFactor":28,"impactFactorByYear":28,"i10Index":123,"i10IndexLast5Year":123,"totalPublication":526,"totalPublicationByYear":527,"totalCitation":526,"totalCitationByYear":528,"totalCitationPerPublication":40,"totalCitationPerPublicationByYear":531,"hindexLast5Year":49,"hindex":49},476,{"0":205,"2019":123,"2021":139,"2022":459,"2023":451,"2024":357,"2025":49,"2026":48},{"2021":42,"2022":123,"2023":161,"2024":529,"2025":360,"2026":530},136,83,{"2021":105,"2022":513,"2023":532,"2024":127,"2025":533,"2026":534},0.62,25.43,13.83,{"id":536,"createTime":537,"updateTime":382,"relativeEntities":538,"slug":539,"properties":540,"entityType":25,"verifyStatus":26,"verifyTime":28,"verifyNote":28,"languages":552,"translateLanguages":28,"viewCount":133,"subjectFields":553,"manageAffiliations":554,"indexDatabases":555,"url":556,"thumbnailPath":557,"statistic":558,"gsStatistic":594,"type":55,"analyzePriority":28},"6984a56a-db70-403b-9cc4-4013e1ceaffa","2023-05-09T06:47:40.346+00:00",[],"T%E1%BA%A1p%20ch%C3%AD%20Nghi%C3%AAn%20c%E1%BB%A9u%20n%C6%B0%E1%BB%9Bc%20ngo%C3%A0i",{"country":541,"issn":542,"title":544,"introduce":547,"gsId":550},{"VOID":15},{"VOID":543},"25252445",{"EN":545,"VI":546},"VNU Journal of Foreign Studies","Tạp chí Nghiên cứu nước ngoài",{"EN":548,"VI":549},"{\"ops\":[{\"insert\":\"\\n\\nThe \\n\"},{\"attributes\":{\"italic\":true},\"insert\":\"VNU Journal of Science\"},{\"insert\":\"\\n was established in 1985 for the publication of national and international research papers in all fields of natural sciences and technology, social sciences and humanities. 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In this paper, we completely characterize the topological components and isolated elements of the set of bounded composition operators acting on \n                \n                  \n                \n                $$F_\\alpha ^p$$\n                \n               in the uniform operator topology. Meanwhile, we show that Gleason’s problem on \n                \n                  \n                \n                $$F_\\alpha ^p$$\n                \n               in \n                \n                  \n                \n                $$\\mathbb {C}^{n}$$\n                \n               is solvable.",{"EN":967},"Composition operators and Gleason’s problem on weighted Fock spaces",{"VOID":969},"Ahern, P., Schneider, R.: Holomorphic Lipschitz functions in pseudoconvex domains. Amer. J. Math. 101, 543–565 (1979)\nBerkson, E.: Composition operators isolated in the uniform operator topology. Proc. Am. Math. Soc. 81, 230–232 (1981)\nBourdon, P.: Components of Linear-fractional composition operators. J. Math. Anal. Appl. 279, 228–245 (2003)\nCarswell, B., MacCluer, B., Schuster, A.: Composition operators on the Fock space. Acta Sci. Math. (Szeged) 69, 871–887 (2003)\nCho, H., Zhu, K.: Fock–Sobolev spaces and their Carleson measures. J. Funct. Anal. 263, 2483–2506 (2012)\nCho, H., Choe, B., Koo, H.: Fock–Sobolev spaces of fractional order. Potential Anal. 43, 199–240 (2015)\nCowen, C., MacCluer, B.: Composition Operators on Spaces of Analytic Functions. CRC Press, Boca Raton (1995)\nDai, J.: Topological components of the space of composition operators on Fock spaces. Complex Anal. Oper. Theory 9, 201–212 (2015)\nDai, J.: Topological structure of the set of composition operators on the weighted Bergman space. J. Math. Anal. Appl. 473, 444–467 (2019)\nDai, J., Zhou, J.: Gleason’s problem on Fock–Sobolev spaces. Acta Math. Sci. 41, 337–348 (2021)\nGallardo-Gutiérrez, E., González, M., Nieminen, P., Saksman, E.: On the connected component of compact composition operators on the Hardy space. Adv. Math. 219, 986–1001 (2008)\nGalindo, P.: Gleason’s problem in infinite dimension. J. Geom. Anal. 25, 255–268 (2015)\nHosokawa, T., Izuchi, K., Zheng, D.: Isolated points and essential components of composition operators on \\(H^\\infty\\). Proc. Am. Math. Soc. 130, 1765–1773 (2002)\nHu, Z.: Equivalenct norms on Fock spaces with some application to extended Cesaro operators. Proc. Am. Math. Soc. 141, 2829–2840 (2013)\nKerzman, N., Nagal, A.: Finitely generated ideals in certain function algebras. J. Funct. Anal. 7, 212–215 (1971)\nLiu, X., Dai, J.: Composition operators between weighted Fock spaces. Bull. Iran. Math. Soc. https:\u002F\u002Fdoi.org\u002F10.1007\u002Fs41980-020-00488-1\nMacCluer, B.: Components in the space of composition operators. Integr. Eqn. Oper. Theory 12, 725–738 (1989)\nMacCluer, B., Ohno, S., Zhao, R.: Topological structure of the space of composition operators on \\(H^{\\infty }\\). Integr. Eqn. Oper. Theory 40, 481–493 (2001)\nMoorhouse, J.: Compact differences of composition operators. J. Funct. Anal. 219, 70–92 (2005)\nOrtega, J.: The gleason problem in Bergman-Sobolev spaces. Complex Var. Elliptic Equ. 20, 157–170 (1992)\nRudin, W.: Function Theory in the Unit Ball of \\(C^n\\). Springer, New York (1980)\nShapiro, J., Sundberg, C.: Isolation amongst the composition operators. Pac. J. Math. 145, 117–152 (1990)\nZhu, K.: The Bergman spaces, the Bloch space and Gleason’s problem. Trans. Am. Math. Soc. 309, 253–268 (1988)\nZhu, K.: Spaces of Holomorphic Functions in the Unit Ball. Springer, New York (2005)\nZhu, K.: Analysis on Fock Spaces. Springer, New York (2012)",{"VOID":971},"10.1007\u002Fs43034-021-00151-8","PUBLICATION","Auto Verify","https:\u002F\u002Flink.springer.com\u002F10.1007\u002Fs43034-021-00151-8",[976,992],{"id":977,"sortIndex":32,"researcher":28,"roles":978,"affiliations":980,"properties":989},"f5f57ae9-2f8a-4f3c-91fb-7a4304e98280",[979],"AUTHOR",[981],{"id":982,"sortIndex":32,"affiliation":983,"properties":28},"acbf4df5-7230-4480-b6b9-2b49965530b8",{"id":982,"createTime":28,"updateTime":28,"relativeEntities":984,"slug":28,"properties":985,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":988,"statistic":28},[],{"title":986},{"VI":987}," Department of Mathematics, School of Science, Wuhan University of Technology, Wuhan, China",[],{"title":990},{"VI":991},"Shuqing 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this paper, we are concerned with the Hardy–Hénon type system on a half space \n                \n                  \n                \n                $${\\mathbb {R}}^{n}_{+}$$\n                \n              \n                \n                  \n                \n                $$\\begin{aligned} {\\left\\{ \\begin{array}{ll} (-\\Delta )^{\\frac{\\alpha }{2}}u(x)=f(x,v), \\,\\,\\,\\,\\,\\,\\,\\,\\, u(x)\\ge 0, \\,\\,\\,\\,\\,\\,\\,\\,\\, x\\in {\\mathbb {R}}^{n}_{+}, \\\\ (-\\Delta )^{\\frac{\\beta }{2}}v(x)=g(x,u), \\,\\,\\,\\,\\,\\,\\,\\,\\, v(x)\\ge 0, \\,\\,\\,\\,\\,\\,\\,\\,\\, x\\in {\\mathbb {R}}^{n}_{+} \\end{array}\\right. } \\end{aligned}$$\n                \n              with Dirichlet boundary conditions, where \n                \n                  \n                \n                $$n\\ge 1$$\n                \n              , \n                \n                  \n                \n                $$n>\\max \\{\\alpha ,\\beta \\}$$\n                \n               and \n                \n                  \n                \n                $$0\u003C\\alpha ,\\,\\beta \\le 2$$\n                \n              . We derive Liouville theorems (i.e., the non-existence of nontrivial nonnegative solutions) provided that f and g satisfy certain subcritical growth conditions (see Theorem 1.6). The argument used in our proof is the method of scaling spheres developed in Dai and Qin (Liouville type theorems for fractional and higher order Hénon–Hardy type equations via the method of scaling spheres, preprint, submitted for publication, p 52, \n                arXiv: 1810.02752\n                \n              ). Our results generalize the Liouville theorems for single Lane–Emden equation in Chen et al.   (Adv Math 274: 167–198, 2015) and Hardy–Hénon type equation in (Dai and Qin \n                arXiv: 1810.02752\n                \n              ) to system and the Liouville theorems for system of Lane–Emden equations (\n                \n                  \n                \n                $$f=v^{p}$$\n                \n              , \n                \n                  \n                \n                $$g=u^{q}$$\n                \n              ) in Dai et al. LPotential Anal 46:569–588, 2017) to system of equations with general Hardy–Hénon type nonlinearities f(x, v) and g(x, u).",{"EN":1076},"Liouville theorems for nonnegative solutions to Hardy–Hénon type system on a half space",{"VOID":1078},"Bertoin, J.: Lévy Processes, Cambridge Tracts in Mathematics, 121. Cambridge University Press, Cambridge (1996)\nBidaut-Véron, M.F., Giacomini, H.: A new dynamical approach of Emden–Fowler equations and systems. Adv. Differ. Equ. 15(11–12), 1033–1082 (2010)\nBidaut-Véron, M.F., Pohozaev, S.: Nonexistence results and estimates for some nonlinear elliptic problems. J. Anal. Math. 84, 1–49 (2001)\nCao, D., Dai, W., Qin, G.: Super poly-harmonic properties, Liouville theorems and classification of nonnegative solutions to equations involving higher-order fractional Laplacians. Trans. Am. Math. Soc. 374(7), 4781–4813 (2021)\nChen, W., Fang, Y., Yang, R.: Liouville theorems involving the fractional Laplacian on a half space. Adv. Math. 274, 167–198 (2015)\nCaffarelli, L., Gidas, B., Spruck, J.: Asymptotic symmetry and local behavior of semilinear elliptic equation with critical Sobolev growth. Commun. Pure Appl. Math. 42, 271–297 (1989)\nChen, W., Li, C.: Classification of solutions of some nonlinear elliptic equations. Duke Math. J. 63(3), 615–622 (1991)\nChen, W., Li, C.: On Nirenberg and related problems—a necessary and sufficient condition. Commun. Pure Appl. Math. 48, 657–667 (1995)\nChen, W., Li, C., Li, Y.: A direct method of moving planes for the fractional Laplacian. Adv. Math. 308, 404–437 (2017)\nChen, W., Li, Y., Ma, P.: The Fractional Laplacian, p. 350. World Scientific Publishing Co. Pte. Ltd., Singapore (2019). https:\u002F\u002Fdoi.org\u002F10.1142\u002F10550\nChen, W., Li, C., Ou, B.: Classification of solutions for an integral equation. Commun. Pure Appl. Math. 59, 330–343 (2006)\nChen, W., Li, Y., Zhang, R.: A direct method of moving spheres on fractional order equations. J. Funct. Anal. 272(10), 4131–4157 (2017)\nChen, W., Li, C., Zhang, L., Cheng, T.: A Liouville theorem for \\(\\alpha \\)-harmonic functions in \\({\\mathbb{R}}^{n}_{+}\\). Discrete Contin. Dyn. Syst. A 36(3), 1721–1736 (2016)\nConstantin, P.: Euler Equations, Navier–Stokes Equations and Turbulence, in Mathematical Foundation of Turbulent Viscous Flows, Vol. 1871 of Lecture Notes in Math., pp. 1–43. Springer, Berlin (2006)\nCaffarelli, L., Silvestre, L.: An extension problem related to the fractional Laplacian. Commun. PDEs 32, 1245–1260 (2007)\nCabré, X., Tan, J.: Positive solutions of nonlinear problems involving the square root of the Laplacian. Adv. Math. 224, 2052–2093 (2010)\nCaffarelli, L., Vasseur, L.: Drift diffusion equations with fractional diffusion and the quasi-geostrophic equation. Ann. Math. 171(3), 1903–1930 (2010)\nChang, S.-Y.A., Yang, P.C.: On uniqueness of solutions of \\(n\\)-th order differential equations in conformal geometry. Math. Res. Lett. 4, 91–102 (1997)\nDai, W., Liu, Z., Lu, G.: Liouville type theorems for PDE and IE systems involving fractional Laplacian on a half space. Potential Anal. 46, 569–588 (2017)\nDai, W., Liu, Z., Qin, G.: Classification of nonnegative solutions to static Schrödinger–Hartree–Maxwell type equations. SIAM J. Math. Anal. 53(2), 1379–1410 (2021)\nDipierro, S., Pinamonti, A.: A geometric inequality and a symmetry result for elliptic systems involving the fractional Laplacian. J. Differ. Equ. 255(1), 85–119 (2013)\nDai, W., Qin, G.: Classification of nonnegative classical solutions to third-order equations. Adv. Math. 328, 822–857 (2018)\nDai, W., and Qin, G.: Liouville type theorems for fractional and higher order Hénon–Hardy type equations via the method of scaling spheres, preprint, submitted for publication, p 52, arXiv: 1810.02752\nDai, W., Qin, G.: Liouville type theorem for critical order Hénon–Lane–Emden type equations on a half space and its applications. J. Funct. Anal. 281(10), 37 (2021). (Paper No. 109227)\nDai, W., Qin, G.: Liouville type theorems for elliptic equations with Dirichlet conditions in exterior domains. J. Differ. Equ. 269(9), 7231–7252 (2020)\nDai, W., Qin, G., Zhang, Y.: Liouville type theorem for higher order Hénon equations on a half space. Nonlinear Anal. 183, 284–302 (2019)\nDeng, G.: Integral representation of harmonic functions in half space. Bull. Sci. Math. 131, 53–59 (2007)\nFazly, M., Ghoussoub, N.: On the Hénon–Lane–Emden conjecture. Discrete Contin. Dyn. Syst. A 34(6), 2513–2533 (2014)\nFall, M.M., Weth, T.: Nonexistence results for a class of fractional elliptic boundary value problems. J. Funct. Anal. 263, 2205–2227 (2012)\nFall, M.M., Weth, T.: Monotonicity and nonexistence results for some fractional elliptic problems in the half space. Commun. Contemp. Math. 18(1), 55–79 (2016)\nGidas, B., Ni, W., Nirenberg, L.: Symmetry and related properties via maximum principle. Commun. Math. Phys. 68, 209–243 (1979)\nGidas, B., Spruck, J.: A priori bounds for positive solutions of nonlinear elliptic equations. Commun. PDE 6(8), 883–901 (1981)\nLin, C.: A classification of solutions of a conformally invariant fourth order equation in \\({\\mathbb{R}}^{n}\\). Comment. Math. 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J. 139, 555–579 (2007)\nPhan, Q., Souplet, P.: Liouville-type theorems and bounds of solutions of Hardy–Hénon equations. J. Differ. Equ. 252, 2544–2562 (2012)\nReichel, W., Weth, T.: A priori bounds and a Liouville theorem on a half-space for higher-order elliptic Dirichlet problems. Math. Z. 261, 805–827 (2009)\nSerrin, J.: A symmetry problem in potential theory. Arch. Ration. Mech. Anal. 43, 304–318 (1971)\nServadei, R., Valdinoci, E.: On the spectrum of two different fractional operators. Proc. R. Soc. Edinb. Sect. A 144(4), 831–855 (2014)\nSilvestre, L.: Regularity of the obstacle problem for a fractional power of the Laplace operator. Commun. Pure Appl. Math. 60, 67–112 (2007)\nSouplet, P.: The proof of the Lane–Emden conjecture in four space dimensions. Adv. Math. 221(5), 1409–1427 (2009)\nSerrin, J., Zou, H.: Non-existence of positive solutions of Lane–Emden systems. Differ. Integral Equ. 9(4), 635–653 (1996)\nWei, J., Xu, X.: Classification of solutions of higher order conformally invariant equations. Math. Ann. 313(2), 207–228 (1999)\nZhuo, R., Chen, W., Cui, X., Yuan, Z.: Symmetry and non-existence of solutions for a nonlinear system involving the fractional Laplacian. Discrete Contin. Dyn. Syst. 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Peng",{"url":1081,"publisher":1130,"properties":1180},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1131,"slug":872,"properties":1132,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1136,"manageAffiliations":1149,"indexDatabases":1160,"url":28,"thumbnailPath":28,"statistic":1175,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1133,"title":1134,"eissn":1135},{"VOID":875},{"EN":877},{"VOID":879},[1137,1141,1145],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1138,"label":1139,"description":1140,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1142,"label":1143,"description":1144,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},{"id":895,"createTime":28,"updateTime":28,"relativeEntities":1146,"label":1147,"description":1148,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":898},{},[1150,1155],{"id":902,"createTime":28,"updateTime":28,"relativeEntities":1151,"slug":28,"properties":1152,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1154,"statistic":28},[],{"title":1153},{"EN":906},[],{"id":909,"createTime":28,"updateTime":28,"relativeEntities":1156,"slug":28,"properties":1157,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1159,"statistic":28},[],{"title":1158},{"EN":913},[915],[1161,1168],{"id":918,"indexDatabase":1162,"url":930,"indexYears":28,"academicFieldIds":1167,"indexDatabaseRanking":28},{"id":920,"createTime":28,"updateTime":28,"relativeEntities":1163,"label":1164,"description":1165,"key":927,"publicationTags":1166,"standard":28},[],{"EN":923,"VI":923},{"EN":925,"VI":926},[929,813],[932],{"id":934,"indexDatabase":1169,"url":940,"indexYears":941,"academicFieldIds":1174,"indexDatabaseRanking":946},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1170,"label":1171,"description":1172,"key":781,"publicationTags":1173,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[943,944,945],{"impactFactor":32,"impactFactorByYear":1176,"i10Index":32,"i10IndexLast5Year":32,"totalPublication":949,"totalPublicationByYear":1177,"totalCitation":200,"totalCitationByYear":1178,"totalCitationPerPublication":113,"totalCitationPerPublicationByYear":1179,"hindexLast5Year":42,"hindex":42},{"2021":112,"2022":112,"2023":110},{"2019":126,"2020":689,"2021":138,"2022":50,"2023":200,"2024":136},{"2020":128,"2021":46,"2022":323,"2023":205},{"2020":169,"2021":110,"2022":117,"2023":113},{"pages":1181,"volume":1183},{"VOID":1182},"1-21",{"VOID":1061},"2021-12-06",[946,929],{"id":1187,"createTime":1188,"updateTime":1189,"relativeEntities":1190,"slug":1191,"properties":1192,"entityType":972,"verifyStatus":26,"verifyTime":1189,"verifyNote":973,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1201,"fullTextUrl":28,"authors":1202,"publicationType":1005,"publisherRelationship":1248,"citationCount":28,"citationInfo":28,"publishDate":1304,"publishYear":1305,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1306,"openAccess":28,"references":28,"isForceReanalyzing":1065},"01e1c390-13e2-43b7-ab06-b5ddad11fbf4","2023-12-17T14:53:43.606+00:00","2025-02-10T02:06:15.563+00:00",[],"Discrete-Gabor-frames-and-K-discrete-Gabor-frames",{"abstract":1193,"title":1195,"references":1197,"doi":1199},{"EN":1194},"The theory of discrete Gabor (D-G) frames has attracted many mathematicians and engineers due to its potential applications in digital signal processing. As a generalization of the general frames, K-frames are also deeply studied in abstract Hilbert space. This paper addresses the D-G frames and K-D-G frames in \n                \n                  \n                \n                $$l^{2}(\\mathbb Z).$$\n                \n               For D-G frames, we first present that a pair of D-G Bessel sequences can generate a pair of dual D-G frames by adding a pair of Gabor systems in \n                \n                  \n                \n                $$l^{2}(\\mathbb Z).$$\n                \n               A sufficient condition is obtained for a D-G system to be a frame and we also give the explicit expression of the frame operator and its inverse. Then, we discuss the perturbation condition and approximate dual condition of D-G systems. We also present some examples to show that we can construct approximate dual frames in different ways. For K-D-G frames, we first give a sufficient condition for D-G systems to be K-frames and then study the conditions for D-G systems to form or not to form D-G frames. We also construct the K-D-G frames by the mixed frame operator. As a remark, we show that one can construct such frames, which are K-D-G frames but not general D-G frames in \n                \n                  \n                \n                $$l^{2}(\\mathbb Z).$$\n                \n              ",{"EN":1196},"Discrete Gabor frames and K-discrete Gabor frames",{"VOID":1198},"Arefijamaal, A.A., Neyshaburi, F.A.: Some constructions of \\(K\\)-frames and their duals. Rocky Mt. J. Math. 47(6), 1749–1764 (2017)\nAsgari, M.S., Khosravi, A.: Frames and bases of subspaces in Hilbert spaces. J. Math. Anal. Appl. 308(2), 541–553 (2005)\nBemrose, T., Casazza, P.G., Gröchenig, K., Lammers, M.C.: Weaving frames. Oper. Matrices 10(4), 1093–1116 (2016)\nCasazza, P.G., Christensen, O.: Weyl–Heisenberg frames for subspaces of \\(L^{2}({\\mathbb{R}})\\). Proc. Am. Math. Soc. 129(1), 145–154 (2001)\nCasazza, P.G., Kutyniok, G.: Frames of subspaces. Wavelets, frames and operator theory. Contemp. Math. 345, 87–113 (2004)\nCasazza, P.G., Kutyniok, G., Li, S.: Fusion frames and distributed processing. Appl. Comput. Harmon. Anal. 25(1), 114–132 (2008)\nCasazza, P.G., Fickus, M.: Constructing tight fusion frames. Appl. Comput. Harmon. Anal. 30(2), 175–187 (2011)\nChristensen, O.: An Introduction to Frames and Riesz Bases, 2nd edn. Birkhäuser, Basel (2016)\nChristensen, O., Hasannasab, M.: Gabor frames in \\(l^2({\\mathbb{Z} })\\) and linear dependence. J. Fourier Anal. Appl. 25(1), 101–107 (2019)\nChristensen, O., Kim, H., Kim, R.: Extensions of Bessel sequences to dual pairs of frames. Appl. Comput. Harmon. Anal. 34, 224–233 (2013)\nChristensen, O., Kim, H., Kim, R.: On partition of unities generated by entire functions and Gabor frames in \\(L^{2}({\\mathbb{R} }^d)\\) and \\(l^{2}({\\mathbb{Z} }^d)\\). J. Fourier Anal. Appl. 22, 1121–1140 (2016)\nChristensen, O., Kim, H., Kim, R.: B-spline approximations of the Gaussian, their Gabor frame properties, and approximately dual frames. J. Fourier Anal. Appl. 24(4), 1119–1140 (2018)\nChristensen, O., Laugesen, R.S.: Approximately dual frame pairs in Hilbert spaces and applications to Gabor frames. Sampl. Theory Signal Image Process. 9(1), 77–90 (2011)\nCvetković, Z., Vetterli, M.: Oversampled filter banks. IEEE Trans. Signal Process. 46(5), 1245–1255 (1998)\nDong, J., Li, Y.-Z.: Duality principles in Hilbert–Schmidt frame theory. Math. Methods Appl. Sci. 44(6), 4888–4906 (2021)\nDouglas, R.G.: On majorization, factorization, and range inclusion of operators on Hilbert space. Proc. Am. Math. Soc. 17(2), 413–415 (1966)\nFeichtinger, H.G., Strohmer, T.: Gabor Analysis and Algorithms. Theory and Applications. Birkhäuser, Boston (1998)\nFeichtinger, H.G., Strohmer, T.: Advances in Gabor Analysis. Birkhäuser, Boston (2002)\nGabardo, J.-P., Han, D., Li, Y.-Z.: Lattice tiling and density conditions for subspace Gabor frames. J. Funct. Anal. 265(7), 1170–1189 (2013)\nGabardo, J.-P., Li, Y.-Z.: Density results for Gabor systems associated with periodic subsets of the real line. J. Approx. Theory 157(2), 172–192 (2009)\nGabardo, J.-P., Li, Y.-Z.: Rational time-frequency Gabor frames associated with periodic subsets of the real line. Int. J. Wavelets Multiresolut. Inf. Process. 12(2), 441–452 (2014)\nGăvruţa, L.: Frames for operators. Appl. Comput. Harmon. Anal. 32(1), 139–144 (2012)\nGröchenig, K.: Foundations of Time-Frequency Analysis. Birkhäuser, Boston (2000)\nGuo, X.: Canonical dual \\(K\\)-Bessel sequences and dual \\(K\\)-Bessel generators for unitary systems of Hilbert spaces. J. Math. Anal. Appl. 444(1), 598–609 (2016)\nHeil, C.: A Basis Theory Primer. Birkhäuser, New York (2011)\nJia, M., Zhu, Y.C.: Some results about the operator perturbation of a \\(K\\)-frame. Results Math. 73, 138 (2018)\nLi, D.-F., Sun, W.: Expansion of frames to tight frames. Acta Math. Sin. (Engl. Ser.) 25, 287–292 (2009)\nLi, Y.-N., Li, Y.-Z.: Making and sharing \\(K\\)-dual frame pairs. Numer. Funct. Anal. Optim. 42(2), 155–179 (2021)\nLi, Y.-Z., Jia, H.F.: Weak Gabor bi-frames on periodic subsets of the real line. Int. J. Wavelets Multiresolut. Inf. Process. 13(6), 1550046 (2015)\nLi, Y.-Z., Lian, Q.F.: Gabor systems on discrete periodic sets. Sci. China Ser. A 52(8), 1639–1660 (2009)\nLi, Y.-Z., Lian, Q.F.: Multi-window Gabor frames and oblique Gabor duals on discrete periodic sets. Sci. China Math. 54(5), 987–1010 (2011)\nLian, Q.F., Gong, J., You, M.H.: Time-domain characterization of multiwindow Gabor systems on discrete periodic sets. Indian J. Pure Appl. Math. 44(1), 47–76 (2013)\nLian, Q.F., Li, Y.-Z.: Gabor families in \\(l^{2}({\\mathbb{Z} }^d)\\). Kyoto J. Math. 52(1), 179–204 (2012)\nLopez, J., Han, D.: D-G frames in \\(l^{2}({\\mathbb{Z} }^d)\\). Proc. Am. Math. Soc. 141(11), 3839–3851 (2013)\nLu, D.Y., Li, D.-F.: Frame properties of generalized shift-invariant systems in discrete setting. Appl. Anal. 95(11), 2535–2552 (2016)\nPoumai, K.T., Kaushik, S.K., Mantry, P.: Weyl–Heisenberg frames and Balian–Low theorem in \\(l^{2}({\\mathbb{Z} })\\). J. Math. Phys. 60(4), 043507 (2019)\nSadeghi, G., Arefijamaal, A.: von Neumann–Schatten frames in separable Banach spaces. Mediterr. J. Math. 9(3), 525–535 (2012)\nSun, W.: \\(G\\)-frames and \\(g\\)-Riesz bases. J. Math. Anal. Appl. 322(1), 437–452 (2006)\nSun, W.: Stability of \\(g\\)-frames. J. Math. Anal. Appl. 326(2), 858–868 (2007)\nTian, Y., Jia, H.-F., He, G.-L.: Partial Gabor frames and dual frames. Int. J. Wavelets Multiresolut. Inf. Process. 20(1), 2150035 (2022)\nXiao, X.C., Zhu, Y.C., Găvruţa, L.: Some properties of \\(K\\)-frames in Hilbert spaces. Results Math. 63(3), 1243–1255 (2013)\nZhang, Y., Li, Y.-Z.: Rational time-frequency multi-window subspace Gabor frames and their Gabor duals. Sci. China Math. 57(1), 145–160 (2014)",{"VOID":1200},"10.1007\u002Fs43034-023-00282-0","https:\u002F\u002Flink.springer.com\u002F10.1007\u002Fs43034-023-00282-0",[1203,1218,1233],{"id":1204,"sortIndex":32,"researcher":28,"roles":1205,"affiliations":1206,"properties":1215},"cca393f3-df63-401f-bc98-d8356107f038",[979],[1207],{"id":1208,"sortIndex":32,"affiliation":1209,"properties":28},"8490f211-3447-4323-a48c-5fb934f224b9",{"id":1208,"createTime":28,"updateTime":28,"relativeEntities":1210,"slug":28,"properties":1211,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1214,"statistic":28},[],{"title":1212},{"VI":1213},"Department of Mathematics and Information Science, Zhengzhou University of Light Industry, Zhengzhou, People’s Republic of China",[],{"title":1216},{"VI":1217},"Yu 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characterize the good weights for some weighted weak-type iterated and bilinear modified Hardy inequalities to hold.",{"EN":1317},"Some new weighted weak-type iterated and bilinear modified Hardy inequalities",{"EN":1319},"",{"VOID":1321},"Aguilar Cañestro, M.I., Ortega Salvador, P., Ramírez Torreblanca, C.: Weighted bilinear Hardy inequalities. J. Math. Anal. Appl. 387(1), 320–334 (2012)\nAndersen, K., Muckenhoupt, B.: Weighted weak type Hardy inequalities with applications to Hilbert transforms and maximal functions. Stud. Math. 72(1), 9–26 (1982)\nBernardis, A.L., Ortega Salvador, P.: Some new iterated Hardy-type inequalities and applications. J. Math. Inequal. 11(2), 577–594 (2017)\nBradley, J.: Hardy inequalities with mixed norms. Can. Math. Bull. 21(4), 405–408 (1978)\nCruz-Uribe, D., Martell, J.M., Pérez, C.: Weighted weak-type inequalities and a conjecture of Sawyer. Int. Math. Res. Notices 30, 1849–1871 (2005)\nFerreyra, E.V.: Weighted Lorentz norm inequalities for integral operators. Stud. Math. 96(2), 125–134 (1990)\nGarcía García, V., Ortega Salvador, P.: Weighted weak-type iterated and bilinear Hardy inequalities. J. Math. Anal. Appl. 525, 127284 (2023)\nGogatishvili, A., Mustafayev, R.C.: Weighted iterated Hardy-type inequalities. Math. Inequal. Appl. 20(3), 683–728 (2017)\nGogatishvili, A., Mustafayev, R.C., Persson, L.-E.: Some new iterated Hardy-type inequalities. J. Funct. Spaces Appl. 2012, 734194 (2012)\nGogatishvili, A., Mustafayev, R.C., Persson, L.-E.: Some new iterated Hardy-type inequalities: the case \\(\\theta =1\\). J. Inequal. Appl. 2013, 515 (2013)\nGogatishvili, A., Mihula, Z., Pick, L., Turcinovà, H., Unver, T.: Weighted inequalities for a superposition of the Copson operator and the Hardy operator. J. Fourier Anal. Appl. 28, 24 (2022)\nGogatishvili, A., Jain, P., Kanjilal, S.: On bilinear Hardy inequality and corresponding geometric mean inequality. Ric. Mat. 71(2), 581–608 (2022)\nKrepela, M.: Iterating bilinear Hardy inequalities. Proc. Edinb. Math. Soc. 60(4), 955–971 (2017)\nKrepela, M.: Bilinear weighted Hardy inequality for nonincreasing functions. Publ. Mat. 61, 3–50 (2017)\nLai, Q.: Weighted modular inequalities for Hardy type operators. Proc. Lond. Math. Soc. 79, 649–672 (1999)\nLi, K., Ombrosi, S., Pérez, C.: Proof of an extension of E. Sawyer’s conjecture about weighted mixed weak-type estimates. Math. Ann. 374(1), 907–929 (2019)\nLi, K., Ombrosi, S., Picardi, M.B.: Weighted mixed weak-type inequalities for multilinear operators. Stud. Math. 244(2), 203–215 (2019)\nLorente, M., Martín-Reyes, F.J.: Some mixed weak-type inequalities. J. Math. Inequal. 15(2), 811–826 (2021)\nMartín-Reyes, F.J., Ombrosi, S.: Mixed weak-type inequalities for one-sided operators. Quart. J. Math. 60(1), 63–73 (2009)\nMartín-Reyes, F.J., Ortega Salvador, P.: On weighted weak type inequalities for modified Hardy operators. Proc. Am. Math. Soc. 126(6), 1739–1746 (1998)\nMartín-Reyes, F.J., Ortega Salvador, P., Sarrión, M.D.: Boundedness of operators of Hardy type in \\(\\Lambda ^{p, q}\\)-spaces and weighted mixed inequalities for singular integral operators. Proc. R. Soc. Edinb. 127A, 157–170 (1997)\nMaz’ja, V.G.: Sobolev Spaces. Springer-Verlag, Berlin (1985)\nMuckenhoupt, B.: Hardy’s inequality with weights. Stud. Math. 44, 31–38 (1972)\nOinarov, R., Kalybay, A.: Three-parameter weighted Hardy type inequalities. Banach J. Math. Anal. 2(2), 85–93 (2008)\nOinarov, R., Kalybay, A.: Weighted inequalities for a class of semiadditive operators. Ann. Funct. Anal. 6(4), 155–171 (2015)\nSawyer, E.: A weighted weak-type inequality for the maximal function. Proc. Am. Math. Soc. 93(4), 610–614 (1985)\nSinnamon, G.: Operators on Lebesgue Spaces with General Measures. Doctoral thesis, McMaster University (1987)\nSinnamon, G.: A weighted gradient inequality. Proc. R. Soc. Edinb. 111A(3–4), 329–335 (1989)\nSinnamon, G., Stepanov, V.D.: The weighted Hardy inequality: new proofs and the case \\(p=1\\). J. Lond. Math. Soc. 54(1), 89–101 (1996)\nStepanov, V.D., Shambilova, G.E.: On iterated and bilinear integral Hardy-type operators. Math. Inequal. Appl. 22(4), 1505–1533 (2019)\nTalenti, G.: Osservazioni sopra una classe di disuguaglianze. Rend. Sem. Mat. Fis. Milano 39, 171–185 (1969)",{"VOID":1323},"10.1007\u002Fs43034-024-00327-y","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs43034-024-00327-y",[1326,1341],{"id":1327,"sortIndex":32,"researcher":28,"roles":1328,"affiliations":1329,"properties":1338},"3a61a8b9-1ae7-4ea7-a273-1520044f575c",[979],[1330],{"id":1331,"sortIndex":32,"affiliation":1332,"properties":28},"a592c771-4030-451d-9372-91fe31568570",{"id":1331,"createTime":28,"updateTime":28,"relativeEntities":1333,"slug":28,"properties":1334,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1337,"statistic":28},[],{"title":1335},{"VI":1336},"Análisis Matemático, Facultad de Ciencias, Universidad de Málaga, Málaga, Spain",[],{"title":1339},{"VI":1340},"V. 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Ortega Salvador",{"url":28,"publisher":1355,"properties":28},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1356,"slug":872,"properties":1357,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1361,"manageAffiliations":1374,"indexDatabases":1385,"url":28,"thumbnailPath":28,"statistic":1400,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1358,"title":1359,"eissn":1360},{"VOID":875},{"EN":877},{"VOID":879},[1362,1366,1370],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1363,"label":1364,"description":1365,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1367,"label":1368,"description":1369,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},{"id":895,"createTime":28,"updateTime":28,"relativeEntities":1371,"label":1372,"description":1373,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":898},{},[1375,1380],{"id":902,"createTime":28,"updateTime":28,"relativeEntities":1376,"slug":28,"properties":1377,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1379,"statistic":28},[],{"title":1378},{"EN":906},[],{"id":909,"createTime":28,"updateTime":28,"relativeEntities":1381,"slug":28,"properties":1382,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1384,"statistic":28},[],{"title":1383},{"EN":913},[915],[1386,1393],{"id":918,"indexDatabase":1387,"url":930,"indexYears":28,"academicFieldIds":1392,"indexDatabaseRanking":28},{"id":920,"createTime":28,"updateTime":28,"relativeEntities":1388,"label":1389,"description":1390,"key":927,"publicationTags":1391,"standard":28},[],{"EN":923,"VI":923},{"EN":925,"VI":926},[929,813],[932],{"id":934,"indexDatabase":1394,"url":940,"indexYears":941,"academicFieldIds":1399,"indexDatabaseRanking":946},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1395,"label":1396,"description":1397,"key":781,"publicationTags":1398,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[943,944,945],{"impactFactor":32,"impactFactorByYear":1401,"i10Index":32,"i10IndexLast5Year":32,"totalPublication":949,"totalPublicationByYear":1402,"totalCitation":200,"totalCitationByYear":1403,"totalCitationPerPublication":113,"totalCitationPerPublicationByYear":1404,"hindexLast5Year":42,"hindex":42},{"2021":112,"2022":112,"2023":110},{"2019":126,"2020":689,"2021":138,"2022":50,"2023":200,"2024":136},{"2020":128,"2021":46,"2022":323,"2023":205},{"2020":169,"2021":110,"2022":117,"2023":113},"2024-03-02",2024,[946,929],{"id":1409,"createTime":1410,"updateTime":1411,"relativeEntities":1412,"slug":1413,"properties":1414,"entityType":972,"verifyStatus":26,"verifyTime":1411,"verifyNote":973,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1423,"fullTextUrl":28,"authors":1424,"publicationType":1005,"publisherRelationship":1455,"citationCount":28,"citationInfo":28,"publishDate":1511,"publishYear":1512,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1513,"openAccess":28,"references":28,"isForceReanalyzing":1065},"04487f1d-519e-4eb0-ad1b-0a1eef2a8033","2024-01-30T05:13:41.875+00:00","2025-02-13T13:03:18.967+00:00",[],"Conjugations-on-Banach-algebras",{"abstract":1415,"title":1417,"references":1419,"doi":1421},{"EN":1416},"The notion of conjugation is extended to Banach \n$$*$$\n\n-algebras. The aim of this paper is to characterize conjugations on the Banach algebra of all bounded linear operators on a complex Hilbert space, the algebra of J-symmetric operators on a complex Hilbert space with given conjugation J and the algebra of all complex valued continuous functions, defined on a connected locally compact Hausdorff space, which vanish at infinity.",{"EN":1418},"Conjugations on Banach $$*$$ -algebras",{"VOID":1420},"Bender, C., Fring, A., Günther, U., Jones, H.: Quantum Physics with non-Hermitian operators. J. Phys. A Math. Theor. 45, 440301 (2012)\nBudzyński, P., Jabłoński, Z., Jung, I.B., Stochel, J.: Unbounded Weighted Composition Operators in \\(L^2\\)-Spaces. Lecture Notes in Mathematics, vol. 2209. Springer (2018)\nCâmara, C., Kliś-Garlicka, K., Łanucha, B., Ptak, M.: Conjugations in \\(L^2\\) and their invariants. Anal. Math. Phys. 10, 22 (2020), 14pp\nCâmara, C., Kliś-Garlicka, K., Łanucha, B., Ptak, M.: Conjugations in \\(L^2(\\cal{H})\\). arXiv:1912.13270 [math.FA]\nCâmara, C., Kliś-Garlicka, K., Ptak, M.: Characterizations of asymmetric truncated Toeplitz operators and conjugation. Filomat 33, 3697–3710 (2019)\nChevrot, N., Fricain, E., Timotin, D.: The characteristic function of a complex symmetric contraction. Proc. Am. Math. Soc. 135, 2877–2886 (2007)\nChō, M., Tanahashi, K.: On conjugations for Banach spaces. Sci. Math. Jpn. 81, 37–45 (2018)\nFošner, A., Ilišević, D.: Generalized bicircular projections via rank preserving maps on the spaces of symmetric and antisymmetric operators. Oper. Matrices 5, 239–260 (2011)\nGarcia, S.R., Prodan, E., Putinar, M.: Mathematical and physical aspects of complex symmetric operators. J. Phys. A Math. Theor. 47, 1–54 (2014)\nGarcia, S.R., Putinar, M.: Complex symmetric operators and applications. Trans. Am. Math. Soc. 358, 1285–1315 (2006)\nGarcia, S.R., Putinar, M.: Complex symmetric operators and applications II. Trans. Am. Math. Soc. 359, 3913–3931 (2007)\nGarcia, S.R., Wogen, W.: Complex symmetric partial isometries. J. Funct. Anal. 257, 1251–1260 (2009)\nIlišević, D., Liu, C.N., Wong, N.C.: Generalized \\(n\\)-circular projections on \\(JB^*\\)-triples and Hilbert \\(C_0(\\Omega )\\)-modules. Concr. Oper. 4, 109–120 (2017)\nKo, E., Lee, J.E.: On complex symmetric Toeplitz operators. J. Math. Anal. Appl. 434, 20–34 (2016)\nKliś-Garlicka, K., Ptak, M.: C-symmetric operators and reflexivity. Oper. Matrices 9, 225–232 (2015)\nMiller, J.B.: Conjugations on Banach algebras. Bull. Aust. Math. Soc. 51, 1–4 (1995)\nMoiseyev, N.: Non-Hermitian Quantum Mechanics. Cambridge University Press, Cambridge (2011)\nMolnár, L.: Selected Preserver Problems on Algebraic Structures of Linear Operators and on Function Spaces. Springer, Berlin (2007)\nUhlmann, A.: Anti-(Conjugate) linearity. Sci. China Phys. Mech. Astron. 59, 630301 (2016)",{"VOID":1422},"10.1007\u002Fs43034-020-00085-7","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs43034-020-00085-7",[1425,1440],{"id":1426,"sortIndex":32,"researcher":28,"roles":1427,"affiliations":1428,"properties":1437},"57302506-60e3-42b1-8c54-c22cca4a1152",[979],[1429],{"id":1430,"sortIndex":32,"affiliation":1431,"properties":28},"9882e889-47ee-4cf7-97a1-0df4ce224572",{"id":1430,"createTime":28,"updateTime":28,"relativeEntities":1432,"slug":28,"properties":1433,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1436,"statistic":28},[],{"title":1434},{"VI":1435},"Department of Mathematics, Faculty of Science, University of Zagreb, Zagreb, Croatia",[],{"title":1438},{"VI":1439},"Dijana 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invariant subspaces of the Hardy space \n                \n                  \n                \n                $$H^2(\\mathbb {D})$$\n                \n               of the unit disc are very well known; however, in several variables, the structure of the invariant subspaces of the classical Hardy spaces is not yet fully understood. In this study, we examine the structure of invariant subspaces of Poletsky–Stessin–Hardy spaces which are the generalization of the classical Hardy spaces to hyperconvex domains in \n                \n                  \n                \n                $$\\mathbb {C}^n$$\n                \n              . We showed that not all invariant subspaces of \n                \n                  \n                \n                $$H^{2}_{\\tilde{u}}(\\mathbb {D}^2)$$\n                \n               are of Beurling-type. To characterize the Beurling-type invariant subspaces of this space, we first generalized the Lax–Halmos Theorem to the vector-valued Poletsky–Stessin–Hardy spaces and then we gave a necessary and sufficient condition for the invariant subspaces of \n                \n                  \n                \n                $$H^{2}_{\\tilde{u}}(\\mathbb {D}^2)$$\n                \n               to be of Beurling-type.",{"EN":1524},"Beurling-type invariant subspaces of the Poletsky–Stessin–Hardy spaces in the bidisc",{"VOID":1526},"Alan, M.A., Göǧüş, N.G.: Poletsky–Stessin Hardy spaces in the plane. Complex Anal. Oper. Theory 8(5), 975–990 (2014)\nAytuna, A.: Some results on HP-Spaces on strictly Pseudoconvex Domains. PhD Dissertation, University of Washington (1976)\nBeurling, A.: On two problems concerning linear transformations in Hilbert space. Acta Math. 81, 17 (1948)\nConway, J.B.: A course in functional analysis, 2nd edn. Springer-Verlag, New York (1990)\nDemailly, J.P.: Mesures de Monge–Ampère et Caractérisation Géométrique des Variétés Algébraiques Affines. Mémoire de la Société Mathématique de France 19, 1–124 (1985)\nDuren, P.L.: Theory of HP spaces. Academic Press Inc., New York, London (1970)\nHalmos, P.R.: A Hilbert Space Problem Book. Graduate texts in mathematics, 2nd edn. Springer-Verlag, New York, Berlin (1982)\nJacewicz, C.A.: A nonprincipal invariant subspace of the Hardy space on the torus. Proc. Am. Math. Soc. 31, 127–129 (1972)\nPoletsky, E.A., Stessin, M.I.: Hardy and Bergman spaces on Hyperconvex domains and their composition operators. Indiana Univ. Math. J. 57, 2153–2201 (2008)\nRadjavi, H., Rosenthal, P.: Invariant Subspaces. Ergebnisse der Mathematik und ihrer Grenzgebiete, vol. 77. Springer-Verlag, New York, Heidelberg (1973)\nRosenblum, M., Rovnyak, J.: Hardy classes and operator theory. Oxford Mathematical Monographs. Oxford Science PublicationsOxford Science PublicationsOxford Science PublicationsOxford Science Publications. The Clarendon Press, Oxford University Press, New York (1985)\nRudin, W.: Function Theory in Polydiscs, p. vii+188. W. A. Benjamin Inc, New York, Amsterdam (1969)\nSadikov, N.M.: Invariant subspaces in the Hardy space on a bidisk. Spectr. Theory Oper. Appl. 7, 186–200 (1986)\nŞahin, S.: Monge–Ampère measures and Poletsky–Stessin Hardy spaces on bounded hyperconvex domains. PhD Dissertation, Sabancı University, (2014)\nŞahin, S.: Poletsky–Stessin Hardy spaces on domains bounded by an snalytic Jordan curve in \\(\\mathbb{C}\\). Compl. Var. Elliptic Equ. 60(8), 1114–1132 (2015)\nShresta, K.: Poletsky–Stessin Hardy spaces on the unit disk. PhD Dissertation, Syracuse University, Dissertations-ALL. Paper 279 (2015)\nSz.-Nagy, B., Foias, C.: Harmonic Analysis of Operators on Hilbert Space. Akademiai Kiadó Budapest (1970)\nYang, R.: A Brief Survey of Operator Theory in \\(H^2(\\mathbb{D}^2)\\), Handbook of analytic operator theory, 223–258. Handb. Math. Ser, CRC Press\u002FChapman Hall, Boca Raton (2019)",{"VOID":1528},"10.1007\u002Fs43034-021-00131-y","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs43034-021-00131-y",[1531,1546],{"id":1532,"sortIndex":32,"researcher":28,"roles":1533,"affiliations":1534,"properties":1543},"f78297ba-f395-46d1-a508-a7dab83103c8",[979],[1535],{"id":1536,"sortIndex":32,"affiliation":1537,"properties":28},"b718b698-add7-480f-9829-d5edb6653be2",{"id":1536,"createTime":28,"updateTime":28,"relativeEntities":1538,"slug":28,"properties":1539,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1542,"statistic":28},[],{"title":1540},{"VI":1541},"Department of Mathematics, Faculty of Science, İstanbul University, İstanbul, Turkey",[],{"title":1544},{"VI":1545},"Beyaz Başak Eskişehirli",{"id":1547,"sortIndex":40,"researcher":28,"roles":1548,"affiliations":1549,"properties":1558},"25716c55-d204-44c6-86b8-dbbc2d009223",[979],[1550],{"id":1551,"sortIndex":32,"affiliation":1552,"properties":28},"eb3186be-8cdc-409c-8b92-d5c29c981212",{"id":1551,"createTime":28,"updateTime":28,"relativeEntities":1553,"slug":28,"properties":1554,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1557,"statistic":28},[],{"title":1555},{"VI":1556},"Department of Mathematics, Mimar Sinan Fine Arts University, Istanbul, Turkey",[],{"title":1559},{"VI":1560},"Sibel Şahin",{"url":1529,"publisher":1562,"properties":1612},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1563,"slug":872,"properties":1564,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1568,"manageAffiliations":1581,"indexDatabases":1592,"url":28,"thumbnailPath":28,"statistic":1607,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1565,"title":1566,"eissn":1567},{"VOID":875},{"EN":877},{"VOID":879},[1569,1573,1577],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1570,"label":1571,"description":1572,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1574,"label":1575,"description":1576,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},{"id":895,"createTime":28,"updateTime":28,"relativeEntities":1578,"label":1579,"description":1580,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":898},{},[1582,1587],{"id":902,"createTime":28,"updateTime":28,"relativeEntities":1583,"slug":28,"properties":1584,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1586,"statistic":28},[],{"title":1585},{"EN":906},[],{"id":909,"createTime":28,"updateTime":28,"relativeEntities":1588,"slug":28,"properties":1589,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1591,"statistic":28},[],{"title":1590},{"EN":913},[915],[1593,1600],{"id":918,"indexDatabase":1594,"url":930,"indexYears":28,"academicFieldIds":1599,"indexDatabaseRanking":28},{"id":920,"createTime":28,"updateTime":28,"relativeEntities":1595,"label":1596,"description":1597,"key":927,"publicationTags":1598,"standard":28},[],{"EN":923,"VI":923},{"EN":925,"VI":926},[929,813],[932],{"id":934,"indexDatabase":1601,"url":940,"indexYears":941,"academicFieldIds":1606,"indexDatabaseRanking":946},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1602,"label":1603,"description":1604,"key":781,"publicationTags":1605,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[943,944,945],{"impactFactor":32,"impactFactorByYear":1608,"i10Index":32,"i10IndexLast5Year":32,"totalPublication":949,"totalPublicationByYear":1609,"totalCitation":200,"totalCitationByYear":1610,"totalCitationPerPublication":113,"totalCitationPerPublicationByYear":1611,"hindexLast5Year":42,"hindex":42},{"2021":112,"2022":112,"2023":110},{"2019":126,"2020":689,"2021":138,"2022":50,"2023":200,"2024":136},{"2020":128,"2021":46,"2022":323,"2023":205},{"2020":169,"2021":110,"2022":117,"2023":113},{"pages":1613,"volume":1615},{"VOID":1614},"1-15",{"VOID":1616},"12","2021-06-01",[946,929],{"id":1620,"createTime":1621,"updateTime":1622,"relativeEntities":1623,"slug":1624,"properties":1625,"entityType":972,"verifyStatus":26,"verifyTime":1622,"verifyNote":973,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1635,"fullTextUrl":28,"authors":1636,"publicationType":1005,"publisherRelationship":1667,"citationCount":28,"citationInfo":28,"publishDate":1062,"publishYear":1063,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1718,"openAccess":28,"references":28,"isForceReanalyzing":1065},"06070275-e8d4-4e6f-8ea5-57fc94bff74a","2024-04-09T02:09:43.790+00:00","2024-12-24T13:03:37.734+00:00",[],"On-noncommutative-weak-Orlicz-Hardy-spaces",{"abstract":1626,"title":1628,"keywords":1630,"references":1631,"doi":1633},{"EN":1627},"We introduce noncommutative\n weak Orlicz spaces associated with a weight and study their properties. We also define noncommutative weak Orlicz–Hardy spaces and characterize their dual spaces.",{"EN":1629},"On noncommutative weak Orlicz–Hardy spaces",{"EN":1319},{"VOID":1632},"Al-Rashed, M.H.A., Zegarliński, B.: Noncommutative Orlicz spaces associated to a state. Stud. Math. 180(3), 199–207 (2007)\nAyupov, Sh.A., Chilin, V.I., Abdullaev, R.Z.: Orlicz spaces associated with a semi-finite von Neumann algebra. Comment. Math. Univ. Carolin. 53(4), 519–533 (2012)\nBekjan, T.N., Chen, Z., Liu, P., Jiao, Y.: Noncommutative weak Orlicz spaces and martingale inequalities. Stud. Math. 204, 195–212 (2011)\nBekjan, T.N.: Noncommutative symmetric Hardy spaces. Integral Equ. Oper. Theory 81, 191–212 (2015)\nBekjan, T.N., Mustafa, M.: On interpolation of noncommutative symmetric Hardy spaces. Positivity 21, 1307–1317 (2017)\nBekjan, T.N.: Noncommutative Hardy space associated with semi-finite subdiagonal algebras. J. Math. Anal. Appl. 429, 1347–1369 (2015)\nBennett, C., Sharpley, R.: Interpolation of Operators. Academic Press Inc., Boston (1988)\nCiach, L.J.: On the conjugates of some operator spaces I. Demonstr. Math. 18, 537–553 (1985)\nCiach, L.J.: On the conjugates of some operator spaces II. Demonstr. Math. 21, 357–367 (1988)\nCwikel, M.: The dual of weak \\(L^p\\). Ann. Inst. Fourier 25, 81–126 (1975)\nCwikel, M., Sagher, Y.: \\(L(p,{\\infty })^*\\). Indiana Math. J. 21, 781–786 (1972)\nDodds, P.G., Dodds, T.K., de Pager, B.: Noncommutative Köthe duality. Trans. Am. Math. Soc. 339, 717–750 (1993)\nDodds, P.G., Dodds, T.K., de Pagter, B.: Fully symmetric operator spaces. Integral Equ. Oper. Theory 15, 942–972 (1992)\nFack, T., Kosaki, H.: Generalized \\(s\\)-numbers of \\( \\tau \\)-measurable operators. Pac. J. Math. 123, 269–300 (1986)\nGrafakos, L.: Classical and Modern Fourier Analysis. Pearson Education, London (2004)\nHan, Y., Shao, J.: The dual of \\(L_{p,{\\infty }}(\\cal{M})\\). J. Math. Anal. Appl. 398, 814–821 (2013)\nJunge, M.: Doob’s inequality for noncommutative martingales. J. Reine. Angew. Math. 549, 149–190 (2002)\nKrein, S.G., Petunin, J.I., Semenov, E.M.: Interpolation of linear operators. Translations of Mathematical Monographs, vol. 54. Amer. Math. Soc. (1982)\nLiu, P., Hou, Y., Wang, M.: Weak Orlicz space and its applications to martingale theory. Sci. China Math. 53(4), 905–916 (2010)\nMaligranda, L.: Indices and interpolation. Dissert. Math., vol. 234. Polska Akademia Nauk. Inst. Mat. (1985)\nMaligranda, L.: Orlicz spaces and interpolation. Seminars in Mathematics, Departamento de Matemática, Universidade Estadual de Campinas, Brasil (1989)\nMuratov, M.A., Chilin, V.I.: \\(*\\)-algebras of unbounded operators affiliated with a von Neumann algebra. J. Math. Sci. 140, 445–451 (2007)\nMuratov, M.A., Chilin, V.I.: Algebras of measurable operators and locally measurable operators. Kyev. Institute of Math, Ukrainian Academy of Sciences (2007)\nPedersen, G.K., Takesaki, M.: The Radon–Nikodym theorem for von Neuman algebras. Acta Math. 130, 53–87 (1973)\nRao, M., Ren, Z.: Application of Orlicz Spaces. Marcel Dekker, New York (2002)\nTrunov, N.V.: To the theory normal weights on von Neumann algebras. Izv. Vuzov. Math. 8, 61–70 (1982)\nXu, Q.: Analytic functions with values in lattices and symmetric spaces of measurable operators. Math. Proc. Camb. Philos. Soc. 109, 541–563 (1991)",{"VOID":1634},"10.1007\u002Fs43034-021-00150-9","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs43034-021-00150-9",[1637,1652],{"id":1638,"sortIndex":32,"researcher":28,"roles":1639,"affiliations":1640,"properties":1649},"9024e607-13d4-4d85-8db0-67168d2ab338",[979],[1641],{"id":1642,"sortIndex":32,"affiliation":1643,"properties":28},"7e504fa4-5c65-4683-a643-cd06ff6cb6cd",{"id":1642,"createTime":28,"updateTime":28,"relativeEntities":1644,"slug":28,"properties":1645,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1648,"statistic":28},[],{"title":1646},{"VI":1647},"Faculty of Mechanics and Mathematics, L.N. Gumilyov Eurasian National University, Nur-Sultan, Kazakhstan",[],{"title":1650},{"VI":1651},"Turdebek N. Bekjan",{"id":1653,"sortIndex":40,"researcher":28,"roles":1654,"affiliations":1655,"properties":1664},"9b9cc1c9-2f32-4197-87e9-8ed7f31f09e6",[979],[1656],{"id":1657,"sortIndex":32,"affiliation":1658,"properties":28},"536b821a-594f-461a-9e56-a7b5a626c55f",{"id":1657,"createTime":28,"updateTime":28,"relativeEntities":1659,"slug":28,"properties":1660,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1663,"statistic":28},[],{"title":1661},{"VI":1662},"Astana IT University, Nur-Sultan, Kazakhstan",[],{"title":1665},{"VI":1666},"Madi Raikhan",{"url":28,"publisher":1668,"properties":28},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1669,"slug":872,"properties":1670,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1674,"manageAffiliations":1687,"indexDatabases":1698,"url":28,"thumbnailPath":28,"statistic":1713,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1671,"title":1672,"eissn":1673},{"VOID":875},{"EN":877},{"VOID":879},[1675,1679,1683],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1676,"label":1677,"description":1678,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1680,"label":1681,"description":1682,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},{"id":895,"createTime":28,"updateTime":28,"relativeEntities":1684,"label":1685,"description":1686,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":898},{},[1688,1693],{"id":902,"createTime":28,"updateTime":28,"relativeEntities":1689,"slug":28,"properties":1690,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1692,"statistic":28},[],{"title":1691},{"EN":906},[],{"id":909,"createTime":28,"updateTime":28,"relativeEntities":1694,"slug":28,"properties":1695,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1697,"statistic":28},[],{"title":1696},{"EN":913},[915],[1699,1706],{"id":918,"indexDatabase":1700,"url":930,"indexYears":28,"academicFieldIds":1705,"indexDatabaseRanking":28},{"id":920,"createTime":28,"updateTime":28,"relativeEntities":1701,"label":1702,"description":1703,"key":927,"publicationTags":1704,"standard":28},[],{"EN":923,"VI":923},{"EN":925,"VI":926},[929,813],[932],{"id":934,"indexDatabase":1707,"url":940,"indexYears":941,"academicFieldIds":1712,"indexDatabaseRanking":946},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1708,"label":1709,"description":1710,"key":781,"publicationTags":1711,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[943,944,945],{"impactFactor":32,"impactFactorByYear":1714,"i10Index":32,"i10IndexLast5Year":32,"totalPublication":949,"totalPublicationByYear":1715,"totalCitation":200,"totalCitationByYear":1716,"totalCitationPerPublication":113,"totalCitationPerPublicationByYear":1717,"hindexLast5Year":42,"hindex":42},{"2021":112,"2022":112,"2023":110},{"2019":126,"2020":689,"2021":138,"2022":50,"2023":200,"2024":136},{"2020":128,"2021":46,"2022":323,"2023":205},{"2020":169,"2021":110,"2022":117,"2023":113},[946,929],{"id":1720,"createTime":1721,"updateTime":1722,"relativeEntities":1723,"slug":1724,"properties":1725,"entityType":972,"verifyStatus":26,"verifyTime":1722,"verifyNote":973,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1734,"fullTextUrl":28,"authors":1735,"publicationType":1005,"publisherRelationship":1766,"citationCount":28,"citationInfo":28,"publishDate":1821,"publishYear":1512,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1822,"openAccess":28,"references":28,"isForceReanalyzing":1065},"0784cbae-7c75-488d-9ad1-aeecf8e35481","2024-01-03T07:05:11.051+00:00","2025-01-13T20:16:50.038+00:00",[],"Complex-interpolation-of-vanishing-Morrey-spaces",{"abstract":1726,"title":1728,"references":1730,"doi":1732},{"EN":1727},"We describe the first and second complex interpolations of vanishing Morrey spaces, introduced in Almeida and Samko (J Funct Anal 2726:2392–2411, 2017) and Chiarenza and Franciosi (Ann Mat Pura Appl 161(4):285–297, 1992). In addition, we show that the diamond subspace in Hakim et al. (Constr Approx 46:489–563, 2017) and one of the function spaces in [1] are the same. We also give several examples for showing that each of the complex interpolations of these spaces is different.",{"EN":1729},"Complex interpolation of vanishing Morrey spaces",{"VOID":1731},"Almeida, A., Samko, S.: Approximation in Morrey spaces. J. Funct. Anal. 272(6), 2392–2411 (2017)\nBergh, J., Löfström, J.: Interpolation Spaces. An introduction, Grundlehren der Mathematischen Wissenschaften, vol. 223. Springer, Berlin (1976)\nBlasco, O., Ruiz, A., Vega, L.: Non-interpolation in Morrey–Campanato and block spaces. Ann. Scuola Norm. Sup. Pisa Cl. Sci. 28, 31–40 (1999)\nCalderón, A.P.: Intermediate spaces and interpolation, the complex method. Stud. Math. 24, 113–190 (1964)\nChiarenza, F., Franciosi, M.: A generalization of a theorem by C. Miranda. Ann. Mat. Pura Appl. 161(4), 285–297 (1992)\nCobos, F., Peetre, J., Persson, L.E.: On the connection between real and complex interpolation of quasi-Banach spaces. Bull. Sci. Math. 122, 17–37 (1998)\nHakim, D.I.: Complex interpolation of certain closed subspaces of Morrey spaces. Tokyo J. Math. 41(2), 487–514 (2018)\nHakim, D.I., Sawano, Y.: Interpolation of generalized Morrey spaces. Rev. Mat. Complut. 29, 295–340 (2016)\nHakim, D.I., Sawano, Y.: Calderón’s first and second complex interpolations of closed subspaces of Morrey spaces. J. Fourier Anal. Appl. 23(5), 1195–1226 (2017)\nHakim, D.I., Sawano, Y.: Complex interpolation of various subspaces of Morrey spaces. Sci. China Math. (2019). https:\u002F\u002Fdoi.org\u002F10.1007\u002Fs11425-017-9318-0\nHakim, D.I., Nakamura, S., Sawano, Y.: Complex interpolation of smoothness Morrey subspaces. Constr. Approx. 46, 489–563 (2017)\nLemarié-Rieusset, P.G.: Erratum to: Multipliers and Morrey spaces. Potential Anal. 41(4), 1359–1362 (2014)\nLu, Y., Yang, D., Yuan, W.: Interpolation of Morrey spaces on metric measure spaces. Can. Math. Bull. 57, 598–608 (2014)\nMorrey, C.B.: On the solutions of quasi linear elliptic partial differential equations. Trans. Am. Math. Soc. 43, 126–166 (1938)\nRuiz, A., Vega, L.: Corrigenda to unique continuation for Schrödinger operators with potential in Morrey spaces and a remark on interpolation of Morrey spaces. Publ. Mat. 39, 405–411 (1995)\nSawano, Y.: Theory of Besov Spaces, Developments in Mathematics, vol. 56. Springer, Singapore (2018)\nSawano, Y., Sugano, S., Tanaka, H.: Generalized fractional integral operators and fractional maximal operators in the framework of Morrey spaces. Trans. Am. Math. Soc. 363(12), 6481–6503 (2011)\nStampacchia, G.: The spaces \\({\\cal{L}}^{(p,\\lambda )}, N^{(p,\\lambda )} \\) and interpolation. Ann. Scuola Norm. Sup. Pisa 19, 443–462 (1965)\nYang, D., Yuan, W., Zhuo, C.: Complex interpolation on Besov-type and Triebel–Lizorkin-type spaces. Anal. Appl. (Singap.) 11(5), 1350021 (2013)\nYuan, W., Sickel, W., Yang, D.: Interpolation of Morrey–Campanato and related smoothness spaces. Sci. China Math. 58(9), 1835–1908 (2015)\nZorko, C.T.: Morrey space. Proc. Am. Math. Soc. 98, 586–592 (1986)",{"VOID":1733},"10.1007\u002Fs43034-019-00045-w","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs43034-019-00045-w",[1736,1751],{"id":1737,"sortIndex":32,"researcher":28,"roles":1738,"affiliations":1739,"properties":1748},"85d3486b-5e6a-4f01-b27f-a95635212be0",[979],[1740],{"id":1741,"sortIndex":32,"affiliation":1742,"properties":28},"45b8ed9c-c965-4949-99b9-c9ee98911f15",{"id":1741,"createTime":28,"updateTime":28,"relativeEntities":1743,"slug":28,"properties":1744,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1747,"statistic":28},[],{"title":1745},{"EN":1746},"Department of Mathematics, Bandung Institute of Technology, Bandung, Indonesia",[],{"title":1749},{"VI":1750},"Denny Ivanal Hakim",{"id":1752,"sortIndex":40,"researcher":28,"roles":1753,"affiliations":1754,"properties":1763},"05c69813-9b1a-4973-9f3f-64a1c73533be",[979],[1755],{"id":1756,"sortIndex":32,"affiliation":1757,"properties":28},"77f07f0f-5a61-46cd-89ce-a6070b647191",{"id":1756,"createTime":28,"updateTime":28,"relativeEntities":1758,"slug":28,"properties":1759,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1762,"statistic":28},[],{"title":1760},{"VI":1761},"Department of Mathematics and Information Sciences, Tokyo Metropolitan University, Tokyo, Japan",[],{"title":1764},{"VI":1765},"Yoshihiro Sawano",{"url":1734,"publisher":1767,"properties":1817},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1768,"slug":872,"properties":1769,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1773,"manageAffiliations":1786,"indexDatabases":1797,"url":28,"thumbnailPath":28,"statistic":1812,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1770,"title":1771,"eissn":1772},{"VOID":875},{"EN":877},{"VOID":879},[1774,1778,1782],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1775,"label":1776,"description":1777,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1779,"label":1780,"description":1781,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},{"id":895,"createTime":28,"updateTime":28,"relativeEntities":1783,"label":1784,"description":1785,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":898},{},[1787,1792],{"id":902,"createTime":28,"updateTime":28,"relativeEntities":1788,"slug":28,"properties":1789,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1791,"statistic":28},[],{"title":1790},{"EN":906},[],{"id":909,"createTime":28,"updateTime":28,"relativeEntities":1793,"slug":28,"properties":1794,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1796,"statistic":28},[],{"title":1795},{"EN":913},[915],[1798,1805],{"id":918,"indexDatabase":1799,"url":930,"indexYears":28,"academicFieldIds":1804,"indexDatabaseRanking":28},{"id":920,"createTime":28,"updateTime":28,"relativeEntities":1800,"label":1801,"description":1802,"key":927,"publicationTags":1803,"standard":28},[],{"EN":923,"VI":923},{"EN":925,"VI":926},[929,813],[932],{"id":934,"indexDatabase":1806,"url":940,"indexYears":941,"academicFieldIds":1811,"indexDatabaseRanking":946},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1807,"label":1808,"description":1809,"key":781,"publicationTags":1810,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[943,944,945],{"impactFactor":32,"impactFactorByYear":1813,"i10Index":32,"i10IndexLast5Year":32,"totalPublication":949,"totalPublicationByYear":1814,"totalCitation":200,"totalCitationByYear":1815,"totalCitationPerPublication":113,"totalCitationPerPublicationByYear":1816,"hindexLast5Year":42,"hindex":42},{"2021":112,"2022":112,"2023":110},{"2019":126,"2020":689,"2021":138,"2022":50,"2023":200,"2024":136},{"2020":128,"2021":46,"2022":323,"2023":205},{"2020":169,"2021":110,"2022":117,"2023":113},{"pages":1818,"volume":1820},{"VOID":1819},"643-661",{"VOID":1510},"2020-01-01",[946,929],{"id":1824,"createTime":1825,"updateTime":1826,"relativeEntities":1827,"slug":1828,"properties":1829,"entityType":972,"verifyStatus":26,"verifyTime":1826,"verifyNote":973,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1838,"fullTextUrl":28,"authors":1839,"publicationType":1005,"publisherRelationship":1868,"citationCount":28,"citationInfo":28,"publishDate":1923,"publishYear":1305,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1924,"openAccess":28,"references":28,"isForceReanalyzing":1065},"082a00d3-5e65-4f8f-ab3f-c46e04de9197","2024-01-30T10:16:42.639+00:00","2025-02-10T06:52:43.671+00:00",[],"Phillips-symmetric-operators-and-functional-calculus-of-maximal-symmetric-operators",{"abstract":1830,"title":1832,"references":1834,"doi":1836},{"EN":1831},"The aim of this work is to develop a functional calculus for simple maximal symmetric operators. The proposed approach is based on the properties of self-adjoint extensions of Phillips symmetric operators. The obtained results are applied to the description of non-cyclic vectors of backward shift operators.",{"EN":1833},"Phillips symmetric operators and functional calculus of maximal symmetric operators",{"VOID":1835},"Akhiezer, N.I., Glazman, M.: Theory of Linear Operators in Hilbert Space, vol. I. Monograph Studies in Mathematics, vol. 9. Pitman, Boston (1981)\nAkhiezer, N.I., Glazman, M.: Theory of Linear Operators in Hilbert Space, vol. II. Monograph Studies in Mathematics, vol. 10. Pitman, Boston (1981)\nArlinskii, Yu.M., Derkach, V.A., Tsekanovskii, E.R.: On unitary equivalent quasi-Hermitian extensions of Hermitian operators. Mat. Fiz. 29, 72–77 (1981) (in Russian)\nBirman, M.S., Solomjak, M.Z.: Spectral Theory of Self-Adjoint Operator in Hilbert Space. D. Reidel Publishing Company, Dordrecht (1987)\nGawlik, M., Główczyk, A., Kuzhel, S.: On the Lax–Phillips scattering matrix of the abstract wave equation. Banach J. Math. Anal. 13, 449–467 (2019)\nGłówczyk, A., Kużel, S.: On the S-matrix of Schrödinger operator with nonlocal \\(\\delta \\)-interaction. Opusc. Math. 41(3), 413–435 (2021)\nKochubei, A.N.: About symmetric operators commuting with a family of unitary operators. Funk. Anal. Prilozh. 13, 77–78 (1979)\nKochubei, A.N.: On extensions and characteristic functions of symmetric operators. Izv. Akad. Nauk. Arm. SSR 15, 219–232 (1980) (in Russian). English translation: Sov. J. Contemp. Math. Anal. 15 (1980)\nKuzhel, S., Nizhnik, L.: Phillips symmetric operators and their applications. Banach J. Math. Anal. 12, 995–1016 (2018)\nKuzhel, S., Shapovalova, O., Vavrykovych, L.: On \\(J\\)-self-adjoint extensions of the Phillips symmetric operator. Meth. Funct. Anal. Topol. 16, 333–348 (2010)\nLivs̆ic, M.S.: On a class of linear operators in Hilbert space. Mat. Sb. 19(2), 239–262 (1946) (in Russian). English translation: Am. Math. Soc. Transl. 13(2), 61–83 (1960)\nMartinez-Avendano, R.A., Rosenthal, P.: An Introduction to Operators on the Hardy–Hilbert Space. Springer, New York (2007)\nNikolski, N.K.: Operators, Functions and Systems: An Easy Reading, Volume I: Hardy, Hankel, and Toeplitz. AMS, Providence (2002)\nPhillips, R.S.: The extension of dual subspaces invariant under an algebra. In: Proceedings of the International Symposium on Linear Spaces (Jerusalem, 1960), pp. 366–398. Jerusalem Academic Press, Jerusalem (1961)\nPlesner, A.I.: Functions of maximal operator. Dokl. Akad. Nauk SSSR XXIII(4), 327–330 (1939) (in Russian)\nPlesner, A.I.: On semiunitary operators. Dokl. Akad. Nauk SSSR XXV(9), 708–710 (1939) (in Russian)\nShtraus, A.V.: On extensions and characteristic functions of symmetric operators. Izv. Akad. Nauk SSSR. Ser. Mat. 32, 186–207 (1968) (in Russian)\nSz.-Nagy, B., Foias, C., Bercovici, H., Kérchy, L.: Harmonic Analysis of Operators on Hilbert Space, Revised and Enlarged edn. Springer, New York (2010)",{"VOID":1837},"10.1007\u002Fs43034-023-00266-0","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs43034-023-00266-0",[1840,1855],{"id":1841,"sortIndex":32,"researcher":28,"roles":1842,"affiliations":1843,"properties":1852},"23519209-6f45-4e42-9a8a-53a74f84e464",[979],[1844],{"id":1845,"sortIndex":32,"affiliation":1846,"properties":28},"5e027020-d143-4ca9-8953-0d7779bf64f7",{"id":1845,"createTime":28,"updateTime":28,"relativeEntities":1847,"slug":28,"properties":1848,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1851,"statistic":28},[],{"title":1849},{"VI":1850},"Faculty of Applied Mathematics, AGH University of Science and Technology, Kraków, Poland",[],{"title":1853},{"VI":1854},"Sergiusz Kużel",{"id":1856,"sortIndex":40,"researcher":28,"roles":1857,"affiliations":1858,"properties":1865},"f4264d9d-b50f-4009-92f3-e03150c88c51",[979],[1859],{"id":1845,"sortIndex":32,"affiliation":1860,"properties":28},{"id":1845,"createTime":28,"updateTime":28,"relativeEntities":1861,"slug":28,"properties":1862,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1864,"statistic":28},[],{"title":1863},{"VI":1850},[],{"title":1866},{"VI":1867},"Anna Różańska",{"url":1838,"publisher":1869,"properties":1919},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1870,"slug":872,"properties":1871,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1875,"manageAffiliations":1888,"indexDatabases":1899,"url":28,"thumbnailPath":28,"statistic":1914,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1872,"title":1873,"eissn":1874},{"VOID":875},{"EN":877},{"VOID":879},[1876,1880,1884],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1877,"label":1878,"description":1879,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1881,"label":1882,"description":1883,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},{"id":895,"createTime":28,"updateTime":28,"relativeEntities":1885,"label":1886,"description":1887,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":898},{},[1889,1894],{"id":902,"createTime":28,"updateTime":28,"relativeEntities":1890,"slug":28,"properties":1891,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1893,"statistic":28},[],{"title":1892},{"EN":906},[],{"id":909,"createTime":28,"updateTime":28,"relativeEntities":1895,"slug":28,"properties":1896,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1898,"statistic":28},[],{"title":1897},{"EN":913},[915],[1900,1907],{"id":918,"indexDatabase":1901,"url":930,"indexYears":28,"academicFieldIds":1906,"indexDatabaseRanking":28},{"id":920,"createTime":28,"updateTime":28,"relativeEntities":1902,"label":1903,"description":1904,"key":927,"publicationTags":1905,"standard":28},[],{"EN":923,"VI":923},{"EN":925,"VI":926},[929,813],[932],{"id":934,"indexDatabase":1908,"url":940,"indexYears":941,"academicFieldIds":1913,"indexDatabaseRanking":946},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1909,"label":1910,"description":1911,"key":781,"publicationTags":1912,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[943,944,945],{"impactFactor":32,"impactFactorByYear":1915,"i10Index":32,"i10IndexLast5Year":32,"totalPublication":949,"totalPublicationByYear":1916,"totalCitation":200,"totalCitationByYear":1917,"totalCitationPerPublication":113,"totalCitationPerPublicationByYear":1918,"hindexLast5Year":42,"hindex":42},{"2021":112,"2022":112,"2023":110},{"2019":126,"2020":689,"2021":138,"2022":50,"2023":200,"2024":136},{"2020":128,"2021":46,"2022":323,"2023":205},{"2020":169,"2021":110,"2022":117,"2023":113},{"pages":1920,"volume":1922},{"VOID":1921},"1-18",{"VOID":1303},"2023-03-24",[946,929],{"id":1926,"createTime":1927,"updateTime":1928,"relativeEntities":1929,"slug":1930,"properties":1931,"entityType":972,"verifyStatus":26,"verifyTime":1943,"verifyNote":973,"languages":28,"translateLanguages":1944,"viewCount":32,"primaryUrl":1945,"fullTextUrl":28,"authors":1946,"publicationType":1005,"publisherRelationship":1990,"citationCount":28,"citationInfo":28,"publishDate":2045,"publishYear":1512,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":2046,"openAccess":28,"references":28,"isForceReanalyzing":1065},"0a6bd413-5688-4343-a62e-991deb2dd893","2023-12-13T13:51:30.668+00:00","2025-02-16T13:32:24.021+00:00",[],"On-the-weighted-geometric-mean-of-accretive-matrices",{"abstract":1932,"title":1935,"keywords":1938,"references":1939,"doi":1941},{"EN":1933,"VI":1934},"In this paper, we discuss new inequalities for accretive matrices through non-standard domains. In particular, we present several relations for \n                \n                  \n                \n                $$A^r$$\n                \n               and \n                \n                  \n                \n                $$A\\sharp _rB$$\n                \n              , when A, B are accretive and \n                \n                  \n                \n                $$r\\in (-1,0)\\cup (1,2).$$\n                \n               This complements the well-established discussion of such quantities for accretive matrices when \n                \n                  \n                \n                $$r\\in [0,1],$$\n                \n               and provides accretive versions of known results for positive matrices. Among many other results, we show that the accretive matrices A, B satisfy \n                \n                  \n                \n                $$\\begin{aligned} \\mathfrak {R}(A\\sharp _rB)\\le \\mathfrak {R}A\\sharp _r \\mathfrak {R}B, r\\in (-1,0)\\cup (1,2). \\end{aligned}$$\n                \n              This, and other results, gain their significance due to the fact that they are reversed when \n                \n                  \n                \n                $$r\\in (0,1).$$\n                \n              ","Trong bài báo này, chúng tôi thảo luận về các bất đẳng thức mới cho các ma trận gia tăng thông qua các miền không chuẩn. Đặc biệt, chúng tôi trình bày một số mối quan hệ cho $$A^r$$ và $$A\\sharp _rB$$, khi A, B là các ma trận gia tăng và $$r\\in (-1,0)\\cup (1,2).$$ Điều này bổ sung cho cuộc thảo luận đã được thiết lập tốt về những đại lượng như vậy cho các ma trận gia tăng khi $$r\\in [0,1],$$ và cung cấp các phiên bản gia tăng của các kết quả đã biết cho các ma trận dương. Giữa nhiều kết quả khác, chúng tôi cho thấy rằng các ma trận gia tăng A, B thỏa mãn $$\\begin{aligned} \\mathfrak {R}(A\\sharp _rB)\\le \\mathfrak {R}A\\sharp _r \\mathfrak {R}B, r\\in (-1,0)\\cup (1,2). \\end{aligned}$$ Điều này, cùng với các kết quả khác, có ý nghĩa do thực tế rằng chúng bị đảo ngược khi $$r\\in (0,1).$$",{"EN":1936,"VI":1937},"On the weighted geometric mean of accretive matrices","Về trung bình hình học có trọng số của các ma trận gia tăng",{"VI":1319},{"VOID":1940},"Ando, T.: Concavity of certain maps on positive definite matrices and applications to Hadamard products. Linear Algebra Appl. 26, 203–241 (1979)\nBedrani, Y., Kittaneh, F., Sababheh, M.: From positive to accretive matrices, Preprint (2020); ArXiv: 2002.11090\nBedrani, Y., Kittaneh, F., Sababheh, M.: Numerical radii of accretive matrices, Linear Multilinear Algebra. https:\u002F\u002Fdoi.org\u002F10.1080\u002F03081087.2020.1813679.\nBhatia, R.: Positive Definite Matrices. Princeton University Press, Princeton (2007)\nBhatia, R., Kittaneh, F.: Notes on matrix arithmetic-geometric mean inequalities. Linear Algebra Appl. 308, 203–211 (2000)\nBhatia, R.: Matrix Analysis. Springer-Verlag, New York (1997)\nDrury, S.: Principal powers of matrices with positive definite real part. Linear Multilinear Algebra 63, 296–301 (2015)\nDrury, S., Lin, M.: Singular value inequalities for matrices with numerical ranges in a sector. Oper. Matrices 8, 1143–1148 (2014)\nFuruta, T., Yanagide, M.: Generalized means and convexity of inversion for positive operators. Am. Math. Mon. 105, 258–259 (1998)\nFuruta, T.: Invitation to Linear Operators: Form Matrix to Bounded Linear Operators on a Hilbert Space. Taylor and Francis, UK (2002)\nFuruta, T., Mićić Hot, J., Pečarić, J., Seo, Y.: Mond-Pečarić Method in Operator Inequalities. Inequalities for Bounded Selfadjoint Operators on a Hilbert Space, Element, Zagreb (2005)\nFujii, J.I., Seo, Y.: Tsallis relative operator entropy with negative parameters. Adv. Oper. Theory 1, 219–236 (2016)\nJohnson, C. R.: Matrices whose Hermitian part is positive definite, Ph.D. thesis, 1972\nKubo, F., Ando, T.: Means of positive linear operators. Math. Ann. 246, 205–224 (1979)\nLin, M.: Extension of a result of Hanynsworth and Hartfie. Arch. Math. 104, 93–100 (2015)\nMathias, R.: Matrices with positive definite Hermitian part: inequalities and linear systems. SIAM J. Matrix Anal. Appl. 13, 640–654 (1992)\nRaïssouli, M., Moslehian, M.Sal, Furuichi, S.: Relative entropy and Tsallis entropy of two accretive operators. C. R. Acad. Sci. Paris Ser. I 355, 687–693 (2017)\nTan, F., Xie, A.: An extension of the AM-GM-HM inequality. Bull. Iran. Math. Soc. 46, 245–251 (2020)\nZhang, F.: A matrix decomposition and its applications. Linear Multilinear Algebra 63, 2033–2042 (2015)",{"VOID":1942},"10.1007\u002Fs43034-020-00094-6","2025-02-01T18:35:16.791+00:00",[30],"https:\u002F\u002Flink.springer.com\u002F10.1007\u002Fs43034-020-00094-6",[1947,1962,1975],{"id":1948,"sortIndex":32,"researcher":28,"roles":1949,"affiliations":1950,"properties":1959},"e2eca7a0-6231-43aa-bceb-a0c3f5ab268a",[979],[1951],{"id":1952,"sortIndex":32,"affiliation":1953,"properties":28},"08e8faa8-9153-4eea-b854-436d06ed7304",{"id":1952,"createTime":28,"updateTime":28,"relativeEntities":1954,"slug":28,"properties":1955,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1958,"statistic":28},[],{"title":1956},{"VI":1957},"Department of Mathematics, The University of Jordan, Amman, Jordan",[],{"title":1960},{"VI":1961},"Yassine Bedrani",{"id":1963,"sortIndex":40,"researcher":28,"roles":1964,"affiliations":1965,"properties":1972},"7b05569b-6a2b-48ba-8574-98093903524b",[979],[1966],{"id":1952,"sortIndex":32,"affiliation":1967,"properties":28},{"id":1952,"createTime":28,"updateTime":28,"relativeEntities":1968,"slug":28,"properties":1969,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1971,"statistic":28},[],{"title":1970},{"VI":1957},[],{"title":1973},{"VI":1974},"Fuad Kittaneh",{"id":1976,"sortIndex":123,"researcher":28,"roles":1977,"affiliations":1978,"properties":1987},"f14a8b17-4bc1-42cb-9756-85f2c899e75f",[979],[1979],{"id":1980,"sortIndex":32,"affiliation":1981,"properties":28},"855b75fb-6c9e-433a-9b4b-333840cb292f",{"id":1980,"createTime":28,"updateTime":28,"relativeEntities":1982,"slug":28,"properties":1983,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1986,"statistic":28},[],{"title":1984},{"EN":1985},"Department of Basic Sciences, Princess Sumaya University For Technology, Amman, Jordan",[],{"title":1988},{"VI":1989},"Mohammed Sababheh",{"url":1945,"publisher":1991,"properties":2041},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1992,"slug":872,"properties":1993,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1997,"manageAffiliations":2010,"indexDatabases":2021,"url":28,"thumbnailPath":28,"statistic":2036,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1994,"title":1995,"eissn":1996},{"VOID":875},{"EN":877},{"VOID":879},[1998,2002,2006],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1999,"label":2000,"description":2001,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":2003,"label":2004,"description":2005,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},{"id":895,"createTime":28,"updateTime":28,"relativeEntities":2007,"label":2008,"description":2009,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":898},{},[2011,2016],{"id":902,"createTime":28,"updateTime":28,"relativeEntities":2012,"slug":28,"properties":2013,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":2015,"statistic":28},[],{"title":2014},{"EN":906},[],{"id":909,"createTime":28,"updateTime":28,"relativeEntities":2017,"slug":28,"properties":2018,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":2020,"statistic":28},[],{"title":2019},{"EN":913},[915],[2022,2029],{"id":918,"indexDatabase":2023,"url":930,"indexYears":28,"academicFieldIds":2028,"indexDatabaseRanking":28},{"id":920,"createTime":28,"updateTime":28,"relativeEntities":2024,"label":2025,"description":2026,"key":927,"publicationTags":2027,"standard":28},[],{"EN":923,"VI":923},{"EN":925,"VI":926},[929,813],[932],{"id":934,"indexDatabase":2030,"url":940,"indexYears":941,"academicFieldIds":2035,"indexDatabaseRanking":946},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":2031,"label":2032,"description":2033,"key":781,"publicationTags":2034,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[943,944,945],{"impactFactor":32,"impactFactorByYear":2037,"i10Index":32,"i10IndexLast5Year":32,"totalPublication":949,"totalPublicationByYear":2038,"totalCitation":200,"totalCitationByYear":2039,"totalCitationPerPublication":113,"totalCitationPerPublicationByYear":2040,"hindexLast5Year":42,"hindex":42},{"2021":112,"2022":112,"2023":110},{"2019":126,"2020":689,"2021":138,"2022":50,"2023":200,"2024":136},{"2020":128,"2021":46,"2022":323,"2023":205},{"2020":169,"2021":110,"2022":117,"2023":113},{"pages":2042,"volume":2044},{"VOID":2043},"1-16",{"VOID":1616},"2020-10-07",[946,929]]