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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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Using duality, these estimates are deduced from corresponding sharp exponential-type bounds, the proofs of which rest on the construction of appropriate harmonic functions on the strip \n                  \n                    \n                  \n                  $$[-1,1]\\times \\mathbb{R }$$\n                 and transference-type arguments.",{"EN":947},"Inequalities for the truncated Hilbert transform and the segment multiplier",{"VOID":949},"Bennett, C.: A best constant for Zygmund’s conjugate function inequality. Proc. Am. Math. Soc. 56, 256–260 (1976)\nDavis, B.: On the weak type \\((1,1)\\) inequality for conjugate functions. Proc. Am. Math. Soc. 44, 307–311 (1974)\nde Carli, L., Laeng, E.: On the (p, p) norm of monotonic Fourier multipliers. C. R. Acad. Sci. Paris Sér. I Math. 330(8), 657–662 (2000)\nde Carli, L., Laeng, E.: Sharp \\(L^p\\) estimates for the segment multiplier. Collect. Math. 51(3), 309–326 (2000)\nEssén, E.M.: A superharmonic proof of the M. Riesz conjugate function theorem. Ark. Mat. 22, 241–249 (1984)\nEssén, M., Shea, D.F., Stanton, C.S.: Best constants in Zygmund’s inequality for conjugate functions. In: Heinonen, Kilpeläinen, Koskela (eds.) A volume dedicated to Olli Martio on his 60th birthday. Report 83. Department of Mathematics, University of Jyväskila, pp. 73–80 (2001)\nEssén, M., Shea, D.F., Stanton, C.S.: Sharp \\(L\\log ^\\alpha L\\) inequalities for conjugate functions. Ann. Inst. Fourier Grenoble 52(2), 623–659 (2002)\nGamelin, T.W.: Uniform Algebras and Jensen measures. London Mathematical Society. Lecture Notes Series, vol. 32. Cambridge University Press, Cambridge (1978)\nGohberg, I., Krupnik, N.: Norm of the Hilbert transformation in the \\(L_p\\) space. Funct. Anal. Pril. 2, 91–92 [in Russian; English translation in Funct. Anal. Appl. 2, 180–181 (1968)]\nGrafakos, L.: Classical Fourier Analysis, 2nd edn. Graduate Texts in Mathematics, vol. 249. Springer, New York (2008)\nHollenbeck, B., Verbitsky, I.E.: Best constants for the Riesz projection. J. Funct. Anal. 175, 370–392 (2000)\nHollenbeck, B., Verbitsky, I.E.: Best constant inequalities involving the analytic and co-analytic projections. Oper. Theory Adv. Appl. 202, 285–296 (2010)\nLaeng, E.: Sharp norm inequalities for the truncated Hilbert transform. J. Math. Inequal. 3(1), 123–127 (2009)\nO’Neil, R., Weiss, G.: The Hilbert transform and rearrangement of functions. Studia Math. 23, 189–198 (1963)\nOsȩkowski, A.: Logarithmic estimates for the Hilbert transform and the Riesz projection. Arch. Math. 98, 153–161 (2012)\nOsȩkowski, A.: Sharp logarithmic inequalities for Riesz transforms. J. Funct. Anal. 263, 89–108 (2012)\nPełczyński, A.: Norms of classical operators in function spaces. In: Colloque en l’honneur de Laurent Schwartz, vol. 1. Asterisque 131, pp. 137–162 (1985)\nPichorides, S.K.: On the best values of the constants in the theorems of M. Riesz, Zygmund and Kolmogorov. Studia Math. 44, 165–179 (1972)\nRiesz, M.: Sur les fonctions conjugées. Math. Z. 27, 218–244 (1927)\nRange, R.M.: Holomorphic Functions and Integral Representations in Several Complex Variables. Graduate Texts in Mathematics, vol. 108. Springer, New York (1986)\nVerbitsky, I.E.: Estimate of the norm of a function in a Hardy space in terms of the norms of its real and imaginary part. Mat. Issled. 54, 16–20 (1980). [in Russian; English translation in Am. Math. Soc. Transl. (2) 124, 11–15 (1984)]\nZygmund, A.: Sur les fonctions conjugées. Fund. Math. 13, 284–303 (1929)",{"VOID":951},"10.1007\u002Fs13348-013-0086-3","PUBLICATION","Auto Verify","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs13348-013-0086-3",[956],{"id":957,"sortIndex":32,"researcher":28,"roles":958,"affiliations":960,"properties":969,"displayName":971,"givenName":28,"familyName":28},"5423495e-21ed-4a8d-ba42-0d5b09990a77",[959],"AUTHOR",[961],{"id":962,"sortIndex":32,"affiliation":963,"properties":28},"4869983b-4c16-41ab-a4fa-599bf21b20b4",{"id":962,"createTime":28,"updateTime":28,"relativeEntities":964,"slug":28,"properties":965,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":968,"statistic":28},[],{"title":966},{"VI":967},"Faculty of Mathematics, Informatics, and Mechanics, University of Warsaw, Warsaw, Poland",[],{"title":970},{"VI":971},"Adam Osȩkowski","ARTICLE",{"url":954,"publisher":974,"properties":1010},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":975,"slug":872,"properties":976,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":980,"manageAffiliations":989,"indexDatabases":995,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":977,"title":978,"eissn":979},{"VOID":875},{"EN":877},{"VOID":879},[981,985],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":982,"label":983,"description":984,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":986,"label":987,"description":988,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[990],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":991,"slug":28,"properties":992,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":994,"statistic":28},[],{"title":993},{"EN":900},[902],[996,1003],{"id":905,"indexDatabase":997,"url":917,"indexYears":28,"academicFieldIds":1002,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":998,"label":999,"description":1000,"key":914,"publicationTags":1001,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1004,"url":927,"indexYears":928,"academicFieldIds":1009,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1005,"label":1006,"description":1007,"key":781,"publicationTags":1008,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1011,"volume":1013},{"VOID":1012},"103-118",{"VOID":1014},"65","2013-05-31",2013,[932,916],false,{"id":1020,"createTime":1021,"updateTime":1022,"relativeEntities":1023,"slug":1024,"properties":1025,"entityType":952,"verifyStatus":26,"verifyTime":1022,"verifyNote":953,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1034,"fullTextUrl":28,"authors":1035,"publicationType":972,"publisherRelationship":1064,"citationCount":28,"citationInfo":28,"publishDate":1106,"publishYear":1107,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1108,"openAccess":28,"references":28,"isForceReanalyzing":1018},"070c40b9-d3c4-49db-9bfa-8f42dbdcfcbf","2024-01-01T06:08:03.750+00:00","2025-01-15T16:45:02.724+00:00",[],"Mild-solution-for-impulsive-neutral-fractional-partial-differential-inclusions-with-nonlocal-conditions",{"abstract":1026,"title":1028,"references":1030,"doi":1032},{"EN":1027},"In the present paper, we study the existence of a mild solution of a fractional order nonlocal differential inclusion with impulsive condition in a Banach space E. We obtain the sufficient condition for the existence of the mild solution by using a fixed point theorem for multi-valued operators due to Dhage and resolvent semigroup theory with approximate techniques.",{"EN":1029},"Mild solution for impulsive neutral fractional partial differential inclusions with nonlocal conditions",{"VOID":1031},"Benchohra, M., Henderson, J., Ntouyas, S.K.: Impulsive Differential Equations and Inclusions, Contemporary Mathematics and Its Applications, vol. 2. Hindawi Publishing Corporation, New York (2006)\nLakshmikantham, V., Baǐnov, D., Simeonov, P.S.: Theory of impulsive differential equations. World Scientific, Singapore-London (1989)\nByszewski, L.: Theorems about the existence and uniqueness of solutions of a semilinear evolution nonlocal Cauchy problem. J. Math. Anal. Appl. 162, 497–505 (1991)\nByszewski, L., Lakshmikantham, V.: Theorem about the existence and uniqueness of a solution of a nonlocal abstract Cauchy problem in a Banach space. Appl. Anal. 40, 11–19 (1990)\nLi, F., N’ Gu\\(\\acute{e}\\)kata, G.M.: An existence result for neutral delay integrodifferential equations with fractional order and nonlocal conditions. In: Abstract and Applied Analysis, pp 20 (2011) (article id, 952782)\nChang, Y.-K., Nieto, J.: Existence of solutions for impulsive neutral integro-differential inclusions with nonlocal initial conditions via fractional operators. Numer. Funct. Anal. Optim. 30, 227–244 (2009)\nChang, Y.-K., Anguraj, A., Arjunan, M.M.: Existence results for impulsive neutral functional differential equations with infinite delay. Nonlinear Anal. Hybrid Syst. 2, 209218 (2008)\nBenchohra, M., Ziane, M.: Impulsive evolution inclusions with state-dependent delay and multivalued jumps. Electron. J. Qual. Differ. Equ. 2013(42), 1–21 (2013)\nPark, J.Y., Jeong, J.U.: Existence results for impulsive neutral stochastic functional integro-differential inclusions with infinite delays. Adv. Differ. Equ. 17 (2014)\nYan, Z., Zhang, H.: Existence of solutions to impulsive fractional partial neutral stochastic integro-differential inclusions with state-dependent delay. Electron. J. Differ. Equ. 81, 1–21 (2013)\nYan, Z., Zhang, H.: Asymptotic stability of fractional impulsive neutral stochastic partial integro-differential equations with state-dependent delay. Electron. J. Differ. Equ. 206, 1–29 (2013)\nMophou, M.G.: Existence and uniqueness of mild solutions to implusive fractional differential equations. Nonlinear Anal. TMA 72, 1604–1615 (2010)\nShu, X.B., Lai, Y., Chen, Y.: The existence of mild solutions for impulsive fractional partial differential equations. Nonlinear Anal. Theory Method Appl. 74, 2003–2011 (2011)\nZhang, X., Huang, X., Liu, Z.: The existence and uniqueness of mild solutions for impulsive fractional equations with nonlocal conditions and infinite delay. Noninear Anal. Hybrid Syst. 4, 775–781 (2010)\nBalachandran, K., Samuel, F.P.: Existence of mild solutions for quasilinear integrodifferential equations with impulsive conditions. Electron. J. Differ. Equ. 84, 1–9 (2009)\nBalachandran, K., Kiruthika, S., Trujillo, J.J.: Existence results for fractional impulsive integrodifferential equations in Banach spaces. Commun. Nonlinear Sci. Numer. Simul. 16, 1970–1977 (2011)\nBalachandran, K., Kiruthika, S., Trujillo, J.J.: On fractional impulsive equations of Sobolev type with nonlocal condition in Banach spaces. Comput. Math. Appl. 62, 1157–1165 (2011)\nAgarwal, R.P., Benchohra, M., Slimani, B.A.: Existence results for differential equations with fractional order and impulses. Mem. Differ. Equ. Math. Phys. 44, 1–21 (2008)\nHenderson, J., Ouahab, A.: Impulsive differential inclusions with fractional order. Comput. Math. Appl. 59, 1191–1226 (2010)\nAbbas, M.I.: Existence for fractional order impulsive integrodifferential inclusions with nonlocal initial conditions. Int. J. Math. Anal. 6, 1813–1828 (2012)\nChauhan, A., Dabas, J.: Existence of mild solutions for impulsive fractional order semilinear evolution equations with nonlocal conditions. Electron. J. Differ. Equ. 2011, 1–10 (2011)\nWang, J.R., Fec̆kan, M., Zhou, Y.: On the new concept of solution and existence results for impulsive fractional evolution equations. Dyn. PDE 8, 345–361 (2011)\nWang, J.R., Li, X., Wei, W.: On the natural solution of an impulsive fractional differential equation of order q\\(\\in \\)(1,2). Commun. Nonlinear Sci. Numer. Simul. 17, 4384–4394 (2012)\nLiu, Y., Ahmad, B.: A study of impulsive multiterm fractional differential equations with single and multiple base points and applications. Sci. World J. 28 (2014) (Article ID 194346)\nYan, Z., Jia, X.: Impulsive problems for fractional partial neutral functional integro-differential inclusions with infinite delay and analytic resolvent operators. Mediterr. J. Math. 36 (2013)\nMahto, L., Abbas, S., Favini, A.: Analysis of Caputo impulsive fractional order differential equations with applications. Int. J. Differ. Equ. 2013, 11 (2013)\nPazy, A.: Semi-Groups of Linear Operator and Applications of Partial Differential Equations. Springer, New York (1983)\nPodlubny, I.: Fractional Differential Equations. Acadmic press, New York (1993)\nMiller, K.S., Ross, B.: An Introduction to the Fractional Calculus and Fractional Differential Equations. Wiley, New York (1993)\nSamko, S.G., Kilbas, A.A., Marichev, O.I.: Fractional Integrals and Derivatives: Theory and Applications. Gordon and Breach Science Publisher, Yverdon (1993)\nKilbas, A.A., Srivastava, H.M., Trujillo, J.J.: Theory and Applications of Fractional Differential Equations. Elsevier, Amsterdam (2006)\nBanas, J., Goebel, K.: Measure of noncompactness in Banach spaces. In: Lecture Notes in Pure and Applied Mathematics. Marcel Dekker, New York (1980)\nDeimling, K.: Multivalued Differential Equations. de Gruyter, Berlin (1992)\nKamenskii, M., Obukhovskii, V., Zecca, P.: Condensing Multivalued Maps and Semilinear Differential Inclusions in Banach Spaces, vol. 7 of de Gruyter Series in Nonlinear Analysis and Applications. Walter de Gruyte, Berlin (2001)\nAkhmerov, R.R., Kamenskiǐ, M.I., Potapov, A.S., Rodkina, A.E., Sadovskiǐ, B.N.: Measures of noncompactness and condensing operators. Birkhäuser, Boston-Basel (1992)\nAgarwal, R.P., Santos, J.P.C., Cuevas, C.: Analytic resolvent operator and existence results for fractional order evolutionary integral equations. J. Abstr. Differ. Equ. Appl. 2, 26–47 (2012)\nde Andrade, B., Santos, J.P.C.: Existence of solutions for a fractional neutral integro-differential equation with unbounded delay. Electron. J. Differ. Equ. 2012, 1–13 (2012)\nAraya, D., Lizama, C.: Almost automorphic mild solutions to fractional differential equations. Nonlinear Anal. TMA 69, 3692–3705 (2008)\nde Andrade, B., Santos, J.P.C.: Existence of solutions for a fractional neutral integro-differential equation with unbounded delay. Electron. J. Differ. Equ. 2012, 1–13 (2012)\nLi, K., Peng, J., Jia, J.: Cauchy problems for fractional differential equations with Riemann–Liouville fractional derivatives. J. Funct. Anal. 263, 476–510 (2012)\nEzzinbia, K., Xianlong, F.: Existence and regularity of solutions for some neutral partial differential equations with nonlocal conditions. Nonlinear Anal. TMA 57, 1029–1041 (2004)\nEzzinbia, K., Xianlong, F., Hilal, K.: Existence and regularity in the \\(\\alpha \\)-norm for some neutral partial differential equations with nonlocal conditions. Nonlinear Anal. TMA 67, 1613–1622 (2007)\nYosida, K.: Functional Analysis, 6th edn. Springer, Berlin (1980)\nGranas, A., Dugundji, J.: Fixed Point Theory. Springer, New York (2003)\nDhage, B.C.: Fixed-point theorems for discontinuous multi-valued operators on ordered spaces with applications. Comput. Math. Appl. 51, 589–604 (2006)\nLizama, C.: Regularized solutions for abstract Volterra equations. J. Math. Anal. Appl. 243, 278–292 (2000)",{"VOID":1033},"10.1007\u002Fs13348-015-0158-7","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs13348-015-0158-7",[1036,1051],{"id":1037,"sortIndex":32,"researcher":28,"roles":1038,"affiliations":1039,"properties":1048,"displayName":1050,"givenName":28,"familyName":28},"e93b47ee-6d1c-415e-b974-0cda17d8a115",[959],[1040],{"id":1041,"sortIndex":32,"affiliation":1042,"properties":28},"54d76328-27fd-44c2-b988-d8b1bae4ce1a",{"id":1041,"createTime":28,"updateTime":28,"relativeEntities":1043,"slug":28,"properties":1044,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1047,"statistic":28},[],{"title":1045},{"VI":1046},"Department of Mathematics, Indian Institute of Technology Roorkee, Roorkee, India",[],{"title":1049},{"VI":1050},"Alka Chadha",{"id":1052,"sortIndex":40,"researcher":28,"roles":1053,"affiliations":1054,"properties":1061,"displayName":1063,"givenName":28,"familyName":28},"02379c85-cbcb-4f31-9a25-abd753c49465",[959],[1055],{"id":1041,"sortIndex":32,"affiliation":1056,"properties":28},{"id":1041,"createTime":28,"updateTime":28,"relativeEntities":1057,"slug":28,"properties":1058,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1060,"statistic":28},[],{"title":1059},{"VI":1046},[],{"title":1062},{"VI":1063},"Dwijendra N. Pandey",{"url":1034,"publisher":1065,"properties":1101},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1066,"slug":872,"properties":1067,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1071,"manageAffiliations":1080,"indexDatabases":1086,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1068,"title":1069,"eissn":1070},{"VOID":875},{"EN":877},{"VOID":879},[1072,1076],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1073,"label":1074,"description":1075,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1077,"label":1078,"description":1079,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[1081],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":1082,"slug":28,"properties":1083,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1085,"statistic":28},[],{"title":1084},{"EN":900},[902],[1087,1094],{"id":905,"indexDatabase":1088,"url":917,"indexYears":28,"academicFieldIds":1093,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":1089,"label":1090,"description":1091,"key":914,"publicationTags":1092,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1095,"url":927,"indexYears":928,"academicFieldIds":1100,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1096,"label":1097,"description":1098,"key":781,"publicationTags":1099,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1102,"volume":1104},{"VOID":1103},"85-111",{"VOID":1105},"67","2015-12-09",2015,[932,916],{"id":1110,"createTime":1111,"updateTime":1112,"relativeEntities":1113,"slug":1114,"properties":1115,"entityType":952,"verifyStatus":26,"verifyTime":1112,"verifyNote":953,"languages":28,"translateLanguages":28,"viewCount":40,"primaryUrl":1124,"fullTextUrl":28,"authors":1125,"publicationType":972,"publisherRelationship":1156,"citationCount":28,"citationInfo":28,"publishDate":1198,"publishYear":1199,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1200,"openAccess":28,"references":28,"isForceReanalyzing":1018},"0719f5b0-0c21-464e-af99-fe9b44c90579","2024-01-22T14:55:51.104+00:00","2025-02-17T10:59:30.804+00:00",[],"On-jet-schemes-of-pfaffian-ideals",{"abstract":1116,"title":1118,"references":1120,"doi":1122},{"EN":1117},"Jet schemes and arc spaces received quite a lot of attention by researchers after their introduction, due to J. Nash, and established their importance as an object of study in M. Kontsevich’s motivic integration theory. Several results point out that jet schemes carry a rich amount of geometrical information about the original object they stem from, whereas, from an algebraic point of view, little is know about them. In this paper we study some algebraic properties of jet schemes ideals of pfaffian varieties and we determine under which conditions the corresponding jet scheme varieties are irreducible.",{"EN":1119},"On jet schemes of pfaffian ideals",{"VOID":1121},"Abeasis, S., Del Fra, A.: Young diagrams and ideals of pfaffians. Adv. Math. 35, 158–178 (1980)\nAvramov, L.: A class of factorial domains. Serdica 5, 378–379 (1979)\nAbbott, J., Bigatti, A.M., Robbiano, L.: CoCoA: a system for doing Computations in commutative algebra. http:\u002F\u002Fcocoa.dima.unige.it\nBruns, W., Herzog, J.: On the computation of \\(a\\)-invariants. Manuscr. Math. 77, 201–213 (1992)\nDe Negri, E.: Some results on Hilbert series and \\(a\\)-invariant of pfaffian ideals. Math. J. Toyama Univ. 24, 93–106 (2001)\nDe Negri, E., Gorla, E.: Invariants of ideals generated by pfaffians. In: Commutative Algebra and Its Connections to Geometry. Contemporary Mathematics, vol. 555, pp. 47–62. Amer. Math. Soc., Providence (2011)\nDe Negri, E., Gorla, E.: G-biliaison of ladder pfaffian varieties. J. Algebra 321(9), 2637–2649 (2009)\nDe Negri, E., Sbarra, E.: Gröbner bases of ideals cogenerated by pfaffians. J. Pure Appl. Algebra 215(5), 812–821 (2011)\nDe Concini, C., Procesi, C.: A characteristic free approach to invariant theory. Adv. Math. 21, 330–354 (1976)\nDocampo, R.: Arcs on determinantal varieties. Trans. Am. Math. Soc. 365, 2241–2269 (2013)\nGhorpade, S., Jonov, B., Sethuraman, B.A.: Hilbert series of certain jet schemes of determinantal varieties. Pac. J. Math. 272(1), 147–175 (2014)\nGhorpade, S., Krattenthaler, C.: The Hilbert series of Pfaffian rings. In: Algebra, Arithmetic and Geometry with Applications (West Lafayette, IN, 2000), pp. 337–356. Springer, Berlin (2004)\nGoward, R.A., Smith, K.: The jet scheme of a monomial scheme. Commun. Algebra 34, 1591–1598 (2006)\nGrayson, D.R., Stillman, M.E., Michael, E.: Macaulay2, a software system for research in algebraic geometry. http:\u002F\u002Fwww.math.uiuc.edu\u002FMacaulay2\nHerzog, J., Trung, N.V.: Gröbner bases and multiplicity of determinantal and pfaffian ideals. Adv. Math. 96, 1–37 (1992)\nJonov, B.: Initial complex associated to a jet scheme of a determinantal variety. JPAA 215, 806–811 (2011)\nJózefiak, T., Pragacz, P.: Ideals generated by pfaffians. J. Algebra 61, 189–198 (1979)\nKleppe, H., Laksov, D.: The algebraic structure and deformation of pfaffian schemes. J. Algebra 64, 167–189 (1980)\nKošir, T., Sethuraman, B.A.: Determinantal varieties over truncated polynomial rings. J. Pure Appl. Algebra 195, 75–95 (2005)\nKurano, K.: Relations on pfaffians I: plethysm formulas. J. Math. Kyoto Univ. 31(1), 713–731 (1991)\nLeyton-Álvarez, M.: Deforming spaces of \\(m\\)-jets of isolated hypersurfaces singularities. J. Algebra 508, 81–97 (2018)\nMarinov, V.: Perfection of ideals generated by pfaffians of alternating matrices. Serdica 9, 31–42 (1983) (pp. 122–131)\nMustaţă, M.: Jet schemes of locally complete intersection canonical singularities. Invent. math. 145, 397–424 (2001)\nNeubauer, M.G., Sethuraman, B.A.: Commuting pairs in the centralizers of 2-regular matrices. J. Algebra 214, 174–181 (1999)\nPogudin, G.: Products of ideals and jet schemes. J. Algebra 502, 61–78 (2018)\nSethuraman, B.A., Šivic, K.: Jet schemes of the commuting matrix pairs scheme. Proc. Am. Math. Soc. 137(12), 3953–3967 (2009)\nYuen, C.: Jet schemes of determinantal varieties. In: Algebra, Geometry and Their Interactions, Volume 448 of Contemporary Mathematics, pp. 261–270. Amer. Math. Soc., Providence (2007)",{"VOID":1123},"10.1007\u002Fs13348-019-00242-9","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs13348-019-00242-9",[1126,1141],{"id":1127,"sortIndex":32,"researcher":28,"roles":1128,"affiliations":1129,"properties":1138,"displayName":1140,"givenName":28,"familyName":28},"08805a78-79da-4d29-9a18-73b41cdc4f05",[959],[1130],{"id":1131,"sortIndex":32,"affiliation":1132,"properties":28},"6da4b843-88a2-46fa-8e4a-06fe0b2743b4",{"id":1131,"createTime":28,"updateTime":28,"relativeEntities":1133,"slug":28,"properties":1134,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1137,"statistic":28},[],{"title":1135},{"VI":1136},"Dipartimento di Matematica, Università di Genova, Genoa, Italy",[],{"title":1139},{"VI":1140},"Emanuela De Negri",{"id":1142,"sortIndex":40,"researcher":28,"roles":1143,"affiliations":1144,"properties":1153,"displayName":1155,"givenName":28,"familyName":28},"9eabc23e-6431-45fa-918a-c0c86f012a2c",[959],[1145],{"id":1146,"sortIndex":32,"affiliation":1147,"properties":28},"0aae6609-6b3f-49af-874b-35f430d2c314",{"id":1146,"createTime":28,"updateTime":28,"relativeEntities":1148,"slug":28,"properties":1149,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1152,"statistic":28},[],{"title":1150},{"VI":1151},"Dipartimento di Matematica, Università di Pisa, Pisa, Italy",[],{"title":1154},{"VI":1155},"Enrico Sbarra",{"url":1124,"publisher":1157,"properties":1193},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1158,"slug":872,"properties":1159,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1163,"manageAffiliations":1172,"indexDatabases":1178,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1160,"title":1161,"eissn":1162},{"VOID":875},{"EN":877},{"VOID":879},[1164,1168],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1165,"label":1166,"description":1167,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1169,"label":1170,"description":1171,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[1173],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":1174,"slug":28,"properties":1175,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1177,"statistic":28},[],{"title":1176},{"EN":900},[902],[1179,1186],{"id":905,"indexDatabase":1180,"url":917,"indexYears":28,"academicFieldIds":1185,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":1181,"label":1182,"description":1183,"key":914,"publicationTags":1184,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1187,"url":927,"indexYears":928,"academicFieldIds":1192,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1188,"label":1189,"description":1190,"key":781,"publicationTags":1191,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1194,"volume":1196},{"VOID":1195},"479-491",{"VOID":1197},"70","2019-02-28",2019,[932,916],{"id":1202,"createTime":1203,"updateTime":1204,"relativeEntities":1205,"slug":1206,"properties":1207,"entityType":952,"verifyStatus":26,"verifyTime":1204,"verifyNote":953,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1216,"fullTextUrl":28,"authors":1217,"publicationType":972,"publisherRelationship":1233,"citationCount":28,"citationInfo":28,"publishDate":1274,"publishYear":1107,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1275,"openAccess":28,"references":28,"isForceReanalyzing":1018},"092e5ae4-eeeb-48cf-8c52-e6cbe6535321","2024-02-10T19:39:58.664+00:00","2024-12-20T15:16:08.716+00:00",[],"The-moduli-spaces-of-Jacobians-isomorphic-to-a-product-of-two-elliptic-curves",{"abstract":1208,"title":1210,"references":1212,"doi":1214},{"EN":1209},"The purpose of this paper is to study the moduli spaces of curves C of genus 2 with the property that their Jacobians \n                  \n                    \n                  \n                  $$J_C$$\n                  \n                    \n                  \n                 are isomorphic to a product surface \n                  \n                    \n                  \n                  $$E_1\\times E_2$$\n                  \n                    \n                  \n                . Theorem 1 shows that the set of such curves is the union of infinitely many closed subvarieties T(d), \n                  \n                    \n                  \n                  $$d\\ge 3$$\n                  \n                    \n                  \n                , of the moduli space \n                  \n                    \n                  \n                  $$M_2$$\n                  \n                    \n                  \n                . Each T(d) is a curve except for finitely many d’s for which T(d) is empty. The precise list of the exceptional d’s is given in Theorem 5 and depends on the validity of a conjecture due to Euler and Gauss. Each T(d) is the union of finitely many irreducible components \n                  \n                    \n                  \n                  $$H'(q)$$\n                  \n                    \n                  \n                , where q runs over the equivalence classs of certain binary quadratic forms of discriminant \n                  \n                    \n                  \n                  $$-16d$$\n                  \n                    \n                  \n                ; cf. Theorems 2 and 3. The birational structure of the curve \n                  \n                    \n                  \n                  $$H'(q)$$\n                  \n                    \n                  \n                 (which can be viewed a “generalized Humbert variety”) is determined in Theorem 4. It turns out that \n                  \n                    \n                  \n                  $$H'(q)$$\n                  \n                    \n                  \n                 is a quotient of the modular curve \n                  \n                    \n                  \n                  $$X_0(d)$$\n                  \n                    \n                  \n                 modulo certain Atkin–Lehner involutions.",{"EN":1211},"The moduli spaces of Jacobians isomorphic to a product of two elliptic curves",{"VOID":1213},"Atkin, A., Lehner, J.: Hecke operators on \\(\\Gamma _0(m)\\). Math. Ann. 185, 134–160 (1970)\nBuell, D.: Binary Quadratic Forms. Springer, New York (1989)\nChowla, S.: An extension of Heilbronn’s class-number theorem. Q. J. Math. 5, 304–307 (1934)\nCox, D.: Primes of the Form \\(x^2 + ny^2\\). Wiley, New York (1989)\nDeligne, P., Rapoport, M.: Les schémas de modules de courbes elliptiques. In: Modular functions of one variable II. Lecture Notes in Math., vol. 349. Springer, Berlin, pp. 143–316 (1973)\nDickson, L.: Introduction to the Theory of Numbers. University of Chicago Press, Chicago (1929)\nEarle, C.: The genus two Jacobians that are isomorphic to a product of elliptic curves. In: The Geometry of Riemann Surfaces and Abelian Varieties. Contemp. Math., vol. 397. AMS, Providence, pp. 27–36 (2006)\nEstes, D., Pall, G.: Spinor genera of binary quadratic forms. J. Number Theory 5, 421–432 (1973)\nFrei, G.: Euler’s convenient numbers. Math. Intell. 7(3), 55–58, 64 (1985)\nFrey, G., Kani, E.: Curves of genus 2 with elliptic differentials and associated Hurwitz spaces. In: Lachaud, G., Ritzenthaler, C., Tsfasman, M. (eds.) Arithmetic, Geometry, Cryptography and Coding Theory. Contemp. Math., vol. 487, pp. 33–81 (2009)\nFulton, W.: Intersection Theory. Springer, Berlin (1984)\nGauss, C.F.: Untersuchungen über die höhere Arithmetik. Translation of Disquisitiones Arithmeticae. Chelsea Reprint, New York (1981)\nGrube, F.: Ueber einige Euler’sche Sätze aus der Theorie der quadratischen Formen. Zeitschrift Math. Physik 19, 492–519 (1874)\nHall, N.: Binary quadratic discriminants with a single class in each genus. Math. Z. 44, 85–90 (1938)\nHayashida, T.: A class number associated with a product of two elliptic curves. Natur. Sci. Rep. Ochanomizu Univ. 16, 9–19 (1965)\nHayashida, T.: A class number associated with the product of an elliptic curve with itself. J. Math. Soc. Japan 20, 26–43 (1968)\nHayashida, T., Nishi, M.: Existence of curves of genus two on a product of two elliptic curves. J. Math. Soc. Japan 17, 1–16 (1965)\nHumbert, G.: Sur les fonctions abéliennes singulières. I. J. de Math. (ser. 5) 5, 233–350 (1899). = Œuvres, Gauthier-Villars et Cie. Paris 1929, 297–401\nIbukiyama, T., Katsura, T., Oort, F.: Supersingular curves of genus two and class numbers. Composit. Math. 57, 127–152 (1986)\nIgusa, J.-I.: Arithmetic variety of moduli for genus \\(2\\). Ann. Math. 72, 612–649 (1960)\nJones, B.: The Arithmetic Theory of Quadratic Forms. Carus Monographs No. 10, MAA (1967)\nKani, E.: Elliptic curves on abelian surfaces. Manus. math. 84, 199–223 (1994)\nKani, E.: The number of curves with elliptic differentials. J. Reine Angew. Math. 485, 93–121 (1997)\nKani, E.: Idoneal numbers and some generalizations. Ann. Sci. Math. Québec 35, 197–227 (2011)\nKani, E.: Generalized Humbert Varieties and intersections of Humbert surfaces. In preparation\nKatz, N., Mazur, B.: Arithmetic Moduli of Elliptic Curves. Princeton University Press, Princeton (1985)\nKrazer, A.: Lehrbuch der Thetafunktionen. Leipzig, 1903; Chelsea Reprint, New York (1970)\nLang, S.: Elliptic Functions. Addison-Wesley, Reading (1972)\nLange, H.: Produkte elliptischer Kurven. Nachr. Akad. Wiss. Göttingen Math.-Phys. Kl. II (8), 95–108 (1975)\nLange, H.: Principal polarizations on products of elliptic curves. In: The Geometry of Riemann Surfaces and Abelian Varieties. Contemp. Math., vol. 397. AMS, Providence, pp. 153–162 (2006)\nMazur, B.: Modular curves and the Eisenstein ideal. Inst. Hautes Études Sci. Publ. Math. 47, 33–186 (1977)\nMcMullen, C.: Teichmüller curves in genus 2: discriminant and spin. Math. Ann. 333, 87–130 (2005)\nMcMullen, C.: Dynamics of SL\\(_2(\\mathbb{R})\\) over moduli space in genus two. Ann. Math. 165, 397–456 (2007)\nMilne, J.S.: Abelian varieties. In: Cornell, G., Silverman, J. (eds.) Arithmetic Geometry, pp. 103–150. Springer, New York (1986)\nMilne, J.S.: Jacobian varieties. In: Cornell, G., Silverman, J. (eds.) Arithmetic Geometry, pp. 165–212. Springer, New York (1986)\nMumford, D.: Geometric Invariant Theory. Springer, Berlin (1965)\nMumford, D.: Abelian Varieties. Oxford University Press, Oxford (1970)\nOort, F., Steenbrink, J.: The local Torelli problem for algebraic curves. Journées de Géometrie Algébrique d’Angers, Juillet 1979, Algebraic Geometry, Angers, Sijthoff & Noordhoff. Alphen aan den Rijn-Germantown, Md. 1980; pp. 157–204 (1979)\nvan der Geer, G.: Hilbert Modular Surfaces. Springer, Berlin (1988)\nWatson, G.L.: One-class genera of positive quadratic forms in seven variables. Proc. Lond. Math. Soc. (3) 48, 175–192 (1984)\nWeil, A.: Zum Beweis des Torellischen Satzes. Nachr. Ges. Wiss. Göttingen, Math.-Phys. Klasse, = Œuvres II, pp. 307–327 (1957)\nWeil, A.: Number Theory: An Approach through History. From Hammurapi to Legendre. Birkhäuser, Boston (1983)\nWeinberger, P.: Exponents of class groups of complex quadratic fields. Acta Arith. 22, 117–124 (1973)",{"VOID":1215},"10.1007\u002Fs13348-015-0148-9","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs13348-015-0148-9",[1218],{"id":1219,"sortIndex":32,"researcher":28,"roles":1220,"affiliations":1221,"properties":1230,"displayName":1232,"givenName":28,"familyName":28},"47e1a0d0-6eb6-442a-ae01-daf04e678293",[959],[1222],{"id":1223,"sortIndex":32,"affiliation":1224,"properties":28},"18b6d6f2-12cc-4460-89c6-3076ab54be83",{"id":1223,"createTime":28,"updateTime":28,"relativeEntities":1225,"slug":28,"properties":1226,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1229,"statistic":28},[],{"title":1227},{"VI":1228},"Department of Mathematics and Statistics, Queen’s University, Kingston, Canada",[],{"title":1231},{"VI":1232},"Ernst Kani",{"url":1216,"publisher":1234,"properties":1270},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1235,"slug":872,"properties":1236,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1240,"manageAffiliations":1249,"indexDatabases":1255,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1237,"title":1238,"eissn":1239},{"VOID":875},{"EN":877},{"VOID":879},[1241,1245],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1242,"label":1243,"description":1244,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1246,"label":1247,"description":1248,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[1250],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":1251,"slug":28,"properties":1252,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1254,"statistic":28},[],{"title":1253},{"EN":900},[902],[1256,1263],{"id":905,"indexDatabase":1257,"url":917,"indexYears":28,"academicFieldIds":1262,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":1258,"label":1259,"description":1260,"key":914,"publicationTags":1261,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1264,"url":927,"indexYears":928,"academicFieldIds":1269,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1265,"label":1266,"description":1267,"key":781,"publicationTags":1268,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1271,"volume":1273},{"VOID":1272},"21-54",{"VOID":1105},"2015-07-17",[932,916],{"id":1277,"createTime":1278,"updateTime":1278,"relativeEntities":1279,"slug":28,"properties":1280,"entityType":952,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1289,"fullTextUrl":28,"authors":1290,"publicationType":972,"publisherRelationship":1306,"citationCount":28,"citationInfo":28,"publishDate":1348,"publishYear":1349,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1350,"openAccess":28,"references":28,"isForceReanalyzing":1018},"0ad8584a-8424-4da1-b890-9acab9c7b2fd","2023-12-11T17:10:27.811+00:00",[],{"abstract":1281,"title":1283,"references":1285,"doi":1287},{"EN":1282},"In this paper, written for non specialists, we discuss several points in the elementary theory of almost complex manifolds, with a focus on the question of choice of special coordinates and on the obstruction given by the Nijenhuis tensor.",{"EN":1284},"Notes on the Diederich-Sukhov-Tumanov normalization for almost complex structures",{"VOID":1286},"K. Diederich and A. Sukhov, Plurisubharmonic functions and almost complex Stein structures, (preprint), ArXiv math\u002F0603417v1, to appearMich. Math. J.\nJ. Duval, Un théorème de Green presque complexe,Ann. Inst. Fourier (Grenoble) 54 (2004), 2357–2367.\nS. Ivashkovich and J.-P. Rosay, Schwarztype lemmas for solutions of\\(\\bar \\partial - inequalities\\) and complete hyperbolicity of almost complex manifolds,Ann. Inst. Fourier (Grenoble) 54 (2004), 2387–2435.\nD. McDuff and D. Salamon,J-Holomorphic Curves and Quantum Cohomolgy, University Lectures Series 6, American Mathematical Society, Providence, RI, 1994.\nD. McDuff and D. Salamon,J-Holomorphic Curves and Symplectic Topology, American Mathematical Society, Colloquium Publications 52, Providence, RI, 2004.\nB. Malgrange,Lectures on the theory of functions of several complex variables. Notes by Raghavan Narasimhan, Tata Institute of Fundamental Research, Bombay, 1958.\nR. Narasimhan,Analysis on Real and Complex Manifolds, Advanced Studies in Pure Mathematics1, NorthHolland Publishing Co., AmsterdamLondon, American Elsevier Publishing Co. New York, 1973.\nA. Nijenhuis and W.B. Woolf, Some integration problems in almostcomplex and complex manifolds,Ann. of Math. 77 (1963), 424–489.\nJ.-C. Sikorav, Some properties of holomorphic curves in almost complex maniflds,Holomorphic Curves in Symplectic Geometry, 165–189, Progr. Math., 117, Birkhäuser, Basel, 1994.\nA. Sukhov and A. Tumanov, Filling hypersurfaces by discs in almost complex manifolds of dimension 2,Indiana Univ. Math. J. 57 (2008), 509–544.\nA. Sukhov and A. Tumanov, Filling real hypersurfaces by pseudoholomorphic discs,J. Geom. Anal. 18 (2008), 632–649.",{"VOID":1288},"10.1007\u002FBF03191215","http:\u002F\u002Flink.springer.com\u002F10.1007\u002FBF03191215",[1291],{"id":1292,"sortIndex":32,"researcher":28,"roles":1293,"affiliations":1294,"properties":1303,"displayName":1305,"givenName":28,"familyName":28},"0b598678-d80d-4a41-8eef-370e30dcac6a",[959],[1295],{"id":1296,"sortIndex":32,"affiliation":1297,"properties":28},"a84049bc-3c36-4675-9f66-fcec27a40ed3",{"id":1296,"createTime":28,"updateTime":28,"relativeEntities":1298,"slug":28,"properties":1299,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1302,"statistic":28},[],{"title":1300},{"VI":1301},"Department of Mathematics, University of Wisconsin, Madison, U.S.A.",[],{"title":1304},{"VI":1305},"Jean-Pierre Rosay",{"url":1289,"publisher":1307,"properties":1343},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1308,"slug":872,"properties":1309,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1313,"manageAffiliations":1322,"indexDatabases":1328,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1310,"title":1311,"eissn":1312},{"VOID":875},{"EN":877},{"VOID":879},[1314,1318],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1315,"label":1316,"description":1317,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1319,"label":1320,"description":1321,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[1323],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":1324,"slug":28,"properties":1325,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1327,"statistic":28},[],{"title":1326},{"EN":900},[902],[1329,1336],{"id":905,"indexDatabase":1330,"url":917,"indexYears":28,"academicFieldIds":1335,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":1331,"label":1332,"description":1333,"key":914,"publicationTags":1334,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1337,"url":927,"indexYears":928,"academicFieldIds":1342,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1338,"label":1339,"description":1340,"key":781,"publicationTags":1341,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1344,"volume":1346},{"VOID":1345},"43-62",{"VOID":1347},"60","2009-02-01",2009,[932,916],{"id":1352,"createTime":1353,"updateTime":1354,"relativeEntities":1355,"slug":1356,"properties":1357,"entityType":952,"verifyStatus":26,"verifyTime":1354,"verifyNote":953,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1366,"fullTextUrl":28,"authors":1367,"publicationType":972,"publisherRelationship":1383,"citationCount":28,"citationInfo":28,"publishDate":1425,"publishYear":1426,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1427,"openAccess":28,"references":28,"isForceReanalyzing":1018},"0b2169b3-f22f-4dd0-81f0-bb6c8eca1198","2024-02-20T06:17:02.868+00:00","2024-09-27T04:23:37.234+00:00",[],"Compactness-for-the-overline-partial-Neumann-problem-a-functional-analysis-approach",{"abstract":1358,"title":1360,"references":1362,"doi":1364},{"EN":1359},"We characterize compactness of the \n                  \n                    \n                  \n                  $${\\overline{\\partial}}$$\n                -Neumann operator for a smoothly bounded pseudoconvex domain and in the setting of weighted L\n                        2-spaces on \n                  \n                    \n                  \n                  $${\\mathbb{C}^n}$$\n                . For this purpose we use a description of relatively compact subsets of L\n                        2-spaces. We also point out how to use this method to show that property (P) implies compactness for the \n                  \n                    \n                  \n                  $${\\overline{\\partial}}$$\n                -Neumann operator on a smoothly bounded pseudoconvex domain.",{"EN":1361},"Compactness for the $${\\overline{\\partial}}$$ -Neumann problem: a functional analysis approach",{"VOID":1363},"Adams, R.A., Fournier, J.J.F.: (2006) Sobolev spaces, Pure and Applied Mathematics, vol 140. Academic Press, Boston\nBolley P., Dauge M., Helffer B.: Conditions suffisantes pour l’injection compacte d’espace de Sobolev à poids. Séminaire équation aux dérivées partielles (France), Université de Nantes 1, 1–14 (1989)\nBrezis H.: Analyse fonctionnelle, théorie et applications. Masson, Paris (1983)\nCatlin D.W.: Global regularity of the \\({\\overline{\\partial}}\\)-Neumann operator. Proc. Symp. Pure Math. 41, 39–49 (1984)\nFolland G.B.: Introduction to partial differential equations. Princeton University Press, Princeton (1995)\nFu, S., Straube, E.J.: Compactness in the \\({\\overline{\\partial}}\\)-Neumann problem. In: McNeal, J. (ed.) Complex Analysis and Geometry, pp. 141–160. Ohio State Math. Res. Inst. Publ., (2001)\nGansberger, K.: Compactness of the \\({\\overline{\\partial}}\\)-Neumann operator. Dissertation, University of Vienna (2009)\nGansberger, K., Haslinger, F.: Compactness estimates for the \\({\\overline{\\partial}}\\)-Neumann problem in weighted L 2-spaces. In: Ebenfelt, P., Hungerbühler, N., Kohn, J.J., Mok, N., Straube, E.J. Complex Analysis, Trends in Mathematics, pp. 159–174. Birkhäuser, Switzerland (2010)\nHaslinger F., Helffer B.: Compactness of the solution operator to \\({\\overline{\\partial}}\\) in weighted L 2-spaces. J. Funct. Anal. 243, 679–697 (2007)\nJohnsen J.: On the spectral properties of Witten Laplacians, their range projections and Brascamp-Lieb’s inequality. Integral equations operator theory 36, 288–324 (2000)\nKneib J.-M., Mignot F.: Equation de Schmoluchowski généralisée. Ann. Math. Pura Appl. (IV) 167, 257–298 (1994)\nMarzo J., Ortega-Cerdá J.: Pointwise estimates for the Bergman kernel of the weighted Fock space. J. Geom. Anal. 19, 890–910 (2009)\nMcNeal D.: A sufficient condition for compactness of the \\({\\overline{\\partial}}\\)-Neumann operator. J. Funct. Anal 195, 190–205 (2002)\nSahutoglu, S.: Compactness of the \\({\\overline{\\partial}}\\)-Neumann problem and Stein neighborhood bases. Dissertation, Texas A & M University (2006)\nStraube, E.: The L 2-Sobolev theory of the \\({\\overline{\\partial}}\\)-Neumann problem, ESI Lectures in Mathematics and Physics, EMS (2010)",{"VOID":1365},"10.1007\u002Fs13348-010-0013-9","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs13348-010-0013-9",[1368],{"id":1369,"sortIndex":32,"researcher":28,"roles":1370,"affiliations":1371,"properties":1380,"displayName":1382,"givenName":28,"familyName":28},"0c233d0a-5801-478d-97d9-91394e500dee",[959],[1372],{"id":1373,"sortIndex":32,"affiliation":1374,"properties":28},"894c2d9b-f2d5-4bc4-b1c1-e960e72aedea",{"id":1373,"createTime":28,"updateTime":28,"relativeEntities":1375,"slug":28,"properties":1376,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1379,"statistic":28},[],{"title":1377},{"VI":1378},"Institut für Mathematik, Universität Wien, Wien, Austria",[],{"title":1381},{"VI":1382},"Friedrich Haslinger",{"url":1366,"publisher":1384,"properties":1420},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1385,"slug":872,"properties":1386,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1390,"manageAffiliations":1399,"indexDatabases":1405,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1387,"title":1388,"eissn":1389},{"VOID":875},{"EN":877},{"VOID":879},[1391,1395],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1392,"label":1393,"description":1394,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1396,"label":1397,"description":1398,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[1400],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":1401,"slug":28,"properties":1402,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1404,"statistic":28},[],{"title":1403},{"EN":900},[902],[1406,1413],{"id":905,"indexDatabase":1407,"url":917,"indexYears":28,"academicFieldIds":1412,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":1408,"label":1409,"description":1410,"key":914,"publicationTags":1411,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1414,"url":927,"indexYears":928,"academicFieldIds":1419,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1415,"label":1416,"description":1417,"key":781,"publicationTags":1418,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1421,"volume":1423},{"VOID":1422},"121-129",{"VOID":1424},"62","2010-10-08",2010,[932,916],{"id":1429,"createTime":1430,"updateTime":1431,"relativeEntities":1432,"slug":1433,"properties":1434,"entityType":952,"verifyStatus":26,"verifyTime":1431,"verifyNote":953,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1443,"fullTextUrl":28,"authors":1444,"publicationType":972,"publisherRelationship":1460,"citationCount":28,"citationInfo":28,"publishDate":1501,"publishYear":1199,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1502,"openAccess":28,"references":28,"isForceReanalyzing":1018},"0b68802d-c6af-4a43-8524-f521c6658c01","2024-01-09T23:00:56.372+00:00","2024-12-08T23:14:10.132+00:00",[],"On-the-local-integrability-condition-for-generalised-translation-invariant-systems",{"abstract":1435,"title":1437,"references":1439,"doi":1441},{"EN":1436},"This paper considers the local integrability condition for generalised translation-invariant systems and its relation to the Calderón integrability condition, the temperateness condition and the uniform counting estimate. It is shown that sufficient and necessary conditions for satisfying the local integrability condition are closely related to lower and upper bounds on the number of lattice points that intersect with the translates of a compact set. The results are complemented by examples that illustrate the crucial interplay between the translation subgroups and the generating functions of the system.",{"EN":1438},"On the local integrability condition for generalised translation-invariant systems",{"VOID":1440},"Balan, R., Christensen, J.G., Krishtal, I.A., Okoudjou, K.A., Romero, J.L.: Multi-window Gabor frames in amalgam spaces. Math. Res. Lett. 21(1), 55–69 (2014)\nBarbieri, D., Hernández, E., Mayeli, A.: Calderón-type inequalities for affine frames. Preprint arXiv:1706.06518\nBarbieri, D., Hernández, E., Paternostro, V.: The Zak transform and the structure of spaces invariant by the action of an LCA group. J. Funct. Anal. 269(5), 1327–1358 (2015)\nBenedetto, J.J., Benedetto, R.L.: A wavelet theory for local fields and related groups. J. Geom. Anal. 14(3), 423–456 (2004)\nBownik, M., Lemvig, J.: Affine and quasi-affine frames for rational dilations. Trans. Am. Math. Soc. 363(4), 1887–1924 (2011)\nBownik, M., Lemvig, J.: Wavelets for non-expanding dilations and the lattice counting estimates. Int. Math. Res. Not. 2017(23), 7264–7291 (2017)\nBownik, M., Ross, K.A.: The structure of translation-invariant spaces on locally compact abelian groups. J. Fourier Anal. Appl. 21(4), 849–884 (2015)\nBownik, M., Rzeszotnik, Z.: The spectral function of shift-invariant spaces on general lattices. In: Wavelets, Frames and Operator Theory, volume 345 of Contemporary Mathematics, pp. 49–59. American Mathematical Society, Providence (2004)\nCalogero, A.: A characterization of wavelets on general lattices. J. Geom. Anal. 10(4), 597–622 (2000)\nChristensen, O.: An Introduction to Frames and Riesz Bases. Applied and Numerical Harmonic Analysis, 2nd edn. Birkhäuser, Boston (2016)\nChristensen, O., Eldar, Y.C.: Generalized shift-invariant systems and frames for subspaces. J. Fourier Anal. Appl. 11(3), 299–313 (2005)\nChristensen, O., Hasannasab, M., Lemvig, J.: Explicit constructions and properties of generalized shift-invariant systems in \\(L^2(\\mathbb{R})\\). Adv. Comput. Math. 43(2), 443–472 (2017)\nChui, C.K., Czaja, W., Maggioni, M., Weiss, G.: Characterization of general tight wavelet frames with matrix dilations and tightness preserving oversampling. J. Fourier Anal. Appl. 8(2), 173–200 (2002)\nFühr, H.: Generalized Calderón conditions and regular orbit spaces. Colloq. Math. 120(1), 103–126 (2010)\nFühr, H.: Coorbit spaces and wavelet coefficient decay over general dilation groups. Trans. Am. Math. Soc. 367(10), 7373–7401 (2015)\nFühr, H., Lemvig, J.: System bandwidth and the existence of generalized shift-invariant frames. J. Funct. Anal. 276(2), 563–601 (2019)\nGuo, K., Labate, D.: Some remarks on the unified characterization of reproducing systems. Collect. Math. 57(3), 295–307 (2006)\nHernández, E., Labate, D., Weiss, G.: A unified characterization of reproducing systems generated by a finite family. II. J. Geom. Anal. 12(4), 615–662 (2002)\nHewitt, E., Ross, K.A.: Abstract Harmonic Analysis. Volume I: Structure of Topological Groups Integration Theory, Group Representations. Die Grundlehren der mathematischen Wissenschaften, vol. 115. Springer, Berlin (1963)\nHewitt, E., Ross, K.A.: Abstract harmonic analysis. Volume II: Structure and analysis for compact groups. Analysis on locally compact Abelian groups. Die Grundlehren der mathematischen Wissenschaften, vol. 152. Springer, Berlin (1970)\nIverson, J.W.: Subspaces of \\(L^2(G)\\) invariant under translation by an abelian subgroup. J. Funct. Anal. 269(3), 865–913 (2015)\nJakobsen, M.S., Lemvig, J.: Reproducing formulas for generalized translation invariant systems on locally compact abelian groups. Trans. Am. Math. Soc. 368(12), 8447–8480 (2016)\nKutyniok, G.: The local integrability condition for wavelet frames. J. Geom. Anal. 16(1), 155–166 (2006)\nKutyniok, G., Labate, D.: The theory of reproducing systems on locally compact abelian groups. Colloq. Math. 106(2), 197–220 (2006)\nLabate, D., Weiss, G., Wilson, E.: An approach to the study of wave packet systems. In: Wavelets, Frames and Operator Theory, volume 345 of Contemporary Mathematics, pp. 215–235. American Mathematical Society, Providence (2004)\nLagarias, J.C., Ziegler, G.M.: Bounds for lattice polytopes containing a fixed number of interior points in a sublattice. Can. J. Math. 43(5), 1022–1035 (1991)\nLarson, D., Schulz, E., Speegle, D., Taylor, K. F.: Explicit cross-sections of singly generated group actions. In: Harmonic Analysis and Applications, Applied and Numerical Harmonic Analysis, pp. 209–230. Birkhäuser Boston, Boston (2006)\nLaugesen, R.S.: Completeness of orthonormal wavelet systems for arbitrary real dilations. Appl. Comput. Harmon. Anal. 11(3), 455–473 (2001)\nLaugesen, R.S.: Translational averaging for completeness, characterization and oversampling of wavelets. Collect. Math. 53(3), 211–249 (2002)\nLaugesen, R.S., Weaver, N., Weiss, G.L., Wilson, E.N.: A characterization of the higher dimensional groups associated with continuous wavelets. J. Geom. Anal. 12(1), 89–102 (2002)\nLemvig, J., Van Velthoven, J.T.: Criteria for generalised translation-invariant frames. Stud. Math. (to appear)\nReiter, H., Stegeman, J.D.: Classical Harmonic Analysis and Locally Compact Groups, volume 22 of London Mathematical Society Monographs, 2nd edn. The Clarendon Press\u002FOxford University Press, New York (2000)\nRon, A., Shen, Z.: Generalized shift-invariant systems. Constr. Approx. 22(1), 1–45 (2005)\nRudin, W.: Fourier Analysis on Groups Interscience Tracts in Pure and Applied Mathematics, No. 12. Interscience Publishers, New York (1962)\nTao, T., Vu, V.: Additive Combinatorics, volume 105 of Cambridge Studies in Advanced Mathematics. Cambridge University Press, Cambridge (2006)",{"VOID":1442},"10.1007\u002Fs13348-019-00238-5","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs13348-019-00238-5",[1445],{"id":1446,"sortIndex":32,"researcher":28,"roles":1447,"affiliations":1448,"properties":1457,"displayName":1459,"givenName":28,"familyName":28},"72918c54-7e9d-4991-8aa2-53c72d0e7509",[959],[1449],{"id":1450,"sortIndex":32,"affiliation":1451,"properties":28},"20a63b64-30cd-40ba-a748-0b0bc3a13867",{"id":1450,"createTime":28,"updateTime":28,"relativeEntities":1452,"slug":28,"properties":1453,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1456,"statistic":28},[],{"title":1454},{"VI":1455},"Faculty of Mathematics, University of Vienna, Vienna, Austria",[],{"title":1458},{"VI":1459},"Jordy Timo van Velthoven",{"url":1443,"publisher":1461,"properties":1497},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1462,"slug":872,"properties":1463,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1467,"manageAffiliations":1476,"indexDatabases":1482,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1464,"title":1465,"eissn":1466},{"VOID":875},{"EN":877},{"VOID":879},[1468,1472],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1469,"label":1470,"description":1471,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1473,"label":1474,"description":1475,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[1477],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":1478,"slug":28,"properties":1479,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1481,"statistic":28},[],{"title":1480},{"EN":900},[902],[1483,1490],{"id":905,"indexDatabase":1484,"url":917,"indexYears":28,"academicFieldIds":1489,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":1485,"label":1486,"description":1487,"key":914,"publicationTags":1488,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1491,"url":927,"indexYears":928,"academicFieldIds":1496,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1492,"label":1493,"description":1494,"key":781,"publicationTags":1495,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1498,"volume":1500},{"VOID":1499},"407-429",{"VOID":1197},"2019-02-01",[932,916],{"id":1504,"createTime":1505,"updateTime":1506,"relativeEntities":1507,"slug":1508,"properties":1509,"entityType":952,"verifyStatus":26,"verifyTime":1518,"verifyNote":953,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1519,"fullTextUrl":28,"authors":1520,"publicationType":972,"publisherRelationship":1536,"citationCount":28,"citationInfo":28,"publishDate":1578,"publishYear":1426,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1579,"openAccess":28,"references":28,"isForceReanalyzing":1018},"0d417c66-1b87-4ae4-8561-ad2fe066d2e6","2023-12-19T12:35:31.248+00:00","2024-12-09T05:45:36.035+00:00",[],"Orthonormal-bases-for-%CE%B1-modulation-spaces",{"abstract":1510,"title":1512,"references":1514,"doi":1516},{"EN":1511},"We construct an orthonormal basis for the family of bi-variate α-modulation spaces. The construction is based on local trigonometric bases, and the basis elements are closely related to so-called brushlets. As an application, we show thatm-term nonlinear approximation with the representing system in an α-modulation space can be completely characterized.",{"EN":1513},"Orthonormal bases for α-modulation spaces",{"VOID":1515},"P. Auscher, G. Weiss, and M.V. Wickerhauser, Local sine and cosine bases of Coifman and Meyer and the construction of smooth wavelets,Wavelets, 237–256, Wavelet Anal. Appl. 2, Academic Press, Boston, MA, 1992.\nL. Borup and M. Nielsen, Approximation with brushlet systems,J. Approx. Theory 123 (2003), 25–51.\nL. Borup and M. Nielsen, Banach frames for multivariate α-modulation spaces,J. Math. Anal. Appl. 321 (2006), 880–895.\nL. Borup and M. Nielsen, Boundedness for pseudodifferential operators on multivariate αόdulation spaces,Ark. Mat. 44 (2006), 241–259.\nL. Borup and M. Nielsen, Nonlinear approximation in α-modulation spaces,Math. Nachr. 279 (2006), 101–120.\nL. Borup and M. Nielsen, Frame decomposition of decomposition spaces,J. Fourier Anal. Appl. 13 (2007), 39–70.\nA. Córdoba and C. Fefferman, Wave packets and Fourier integral operators,Comm. Partial Differential Equations 3 (1978), 979–1005.\nS. Dahlke, M. Fornasier, H. Rauhut, G. Steidl, and G. Teschke, Generalized coorbit theory, Banach frames, and the relation to alpha-modulation spaces,Proc. Lond. Math. Soc. (3)96 (2008), 464–506.\nR.A. DeVore, B. Jawerth, and B.J. Lucier, Image compression through wavelet transform coding,IEEE Trans. Inform. Theory 38 (1992), 719–746.\nR.A. DeVore, B. Jawerth, and V. Popov, Compression of wavelet decompositions,Amer. J. Math. 114 (1992), 737–785.\nR.A. DeVore and G.G. Lorentz,Constructive Approximation, Springer-Verlag, Berlin, 1993.\nH.G. Feichtinger, Banach spaces of distributions defined by decomposition methods II,Math. Nachr. 132 (1987), 207–237.\nH.G. Feichtinger and P. Gröbner, Banach spaces of distributions defined by decomposition methods I,Math. Nachr. 123 (1985), 97–120.\nM. Fornasier, Banach frames for α-modulation spaces,Appl. Comput. Harmon. Anal. 22 (2007), 157–175.\nG. Garrigós and E. Hernández, Sharp Jackson and Bernstein inequalities forN-term approximation in sequence spaces with applications,Indiana Univ. Math. J. 53 (2004), 1739–1762.\nR. Gribonval and M. Nielsen, Some remarks on non-linear approximation with Schauder bases,East J. Approx. 7 (2001), 267–285.\nP. Gröbner,Banachräume glatter Funktionen und Zerlegungsmethoden, Ph.D. thesis, University of Vienna, 1992.\nE. Hernández and G. Weiss,A First Course on Wavelets, with a foreword by Yves Meyer, Studies in Advanced Mathematics, CRC Press, Boca Raton, FL, 1996.\nG. Kerkyacharian and D. Picard, Entropy, universal coding, approximation, and bases properties,Constr. Approx. 20 (2004), 1–37.\nS.V. Konyagin and V.N. Temlyakov, A remark on greedy approximation in Banach spaces,East J. Approx. 5 (1999), 365–379.\nE. Laeng, Une base orthonormale deL 2 (R) dont les éléments sont bien localisés dans l’espace de phase et leurs supports adaptés à toute partition symétrique de l’espace des fréquences,C. R. Acad. Sci. Paris Sér. I Math. 311 (1990), 677–680.\nF.G. Meyer and R.R. Coifman, Brushlets: a tool for directional image analysis and image compression,Appl. Comput. Harmon. Anal. 4 (1997), 147–187.\nY. Meyer,Wavelets and Operators, Cambridge Studies in Advanced Mathematics37, Cambridge University Press, Cambridge, 1992.\nB. Nazaret and M. Holschneider, An interpolation family between Gabor and wavelet transformations: application to differential calculus and construction of anisotropic Banach spaces,Nonlinear hyperbolic equations, spectral theory, and wavelet transformations, 363–394, Oper. Theory Adv. Appl.145, Birkhäuser, Basel, 2003.\nL. Päivärinta and E. Somersalo, A generalization of the Calderón-Vaillancourt theorem toL p andh p,Math. Nachr. 138 (1988), 145–156.\nH. Triebel,Theory of Function Spaces, Monographs in Mathematics78, Birkhäuser Verlag, Basel, 1983.",{"VOID":1517},"10.1007\u002FBF03191240","2024-12-09T05:45:36.034+00:00","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002FBF03191240",[1521],{"id":1522,"sortIndex":32,"researcher":28,"roles":1523,"affiliations":1524,"properties":1533,"displayName":1535,"givenName":28,"familyName":28},"c888af75-5c0c-48a8-a87d-3aeaad86b22d",[959],[1525],{"id":1526,"sortIndex":32,"affiliation":1527,"properties":28},"31f4ef51-22ab-4ca0-9745-b0d01dbb9297",{"id":1526,"createTime":28,"updateTime":28,"relativeEntities":1528,"slug":28,"properties":1529,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1532,"statistic":28},[],{"title":1530},{"VI":1531},"Department of Mathematical Sciences, Aalborg University, Aalborg East, Denmark",[],{"title":1534},{"VI":1535},"Morten Nielsen",{"url":1519,"publisher":1537,"properties":1573},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1538,"slug":872,"properties":1539,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1543,"manageAffiliations":1552,"indexDatabases":1558,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1540,"title":1541,"eissn":1542},{"VOID":875},{"EN":877},{"VOID":879},[1544,1548],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1545,"label":1546,"description":1547,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1549,"label":1550,"description":1551,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[1553],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":1554,"slug":28,"properties":1555,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1557,"statistic":28},[],{"title":1556},{"EN":900},[902],[1559,1566],{"id":905,"indexDatabase":1560,"url":917,"indexYears":28,"academicFieldIds":1565,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":1561,"label":1562,"description":1563,"key":914,"publicationTags":1564,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1567,"url":927,"indexYears":928,"academicFieldIds":1572,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1568,"label":1569,"description":1570,"key":781,"publicationTags":1571,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1574,"volume":1576},{"VOID":1575},"173-190",{"VOID":1577},"61","2010-06-01",[932,916],{"id":1581,"createTime":1582,"updateTime":1583,"relativeEntities":1584,"slug":1585,"properties":1586,"entityType":952,"verifyStatus":26,"verifyTime":1583,"verifyNote":953,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1595,"fullTextUrl":28,"authors":1596,"publicationType":972,"publisherRelationship":1642,"citationCount":28,"citationInfo":28,"publishDate":1682,"publishYear":1683,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1684,"openAccess":28,"references":28,"isForceReanalyzing":1018},"0e190a0e-cfc1-4d7c-ac26-104dd587517c","2023-12-09T05:36:10.884+00:00","2025-02-11T21:49:44.553+00:00",[],"On-the-Lipschitz-numerical-index-of-Banach-spaces",{"abstract":1587,"title":1589,"references":1591,"doi":1593},{"EN":1588},"In this article, we investigate further on the Lipschitz numerical radius and index which were recently introduced. First, we provide some renorming results on Lipschitz numerical index and introduce a concept of Lipschitz numerical radius attaining maps. Namely, we observe that for any Banach space X, the set of Lipschitz numerical indices of Banach spaces which are isomorphic to X is an interval. Moreover, we show the set of Lipschitz numerical radius attaining maps is not dense in the space of Lipschitz maps vanishing at zero. Next, we discuss the Lipschitz numerical index of vector-valued function spaces, absolute sums of Banach spaces, the Köthe–Bochner spaces, and Banach spaces which contain a dense union of increasing family of one-complemented subspaces.",{"EN":1590},"On the Lipschitz numerical index of Banach spaces",{"VOID":1592},"Acosta, M., Kim, S.G.: Denseness of holomorphic functions attaining their numerical radii. Isr. J. Math. 161, 373–386 (2007)\nAcosta, M.D., Aguirre, F.J., Payá, R.: A space by W. Gowers and new results on norm and numerical radius attaining operators. Acta Univ. Carolin. Math. Phys. 33, 5–14 (1992)\nBenyamini, Y., Lindenstrauss, J.: Geometric Nonlinear Functional Analysis, vol.1. American Mathematical Society (2000)\nBonsall, F.F., Duncan, J.: Numerical Ranges II, London Mathematical Society. Lecture Note Series 10. Cambridge University Press (1973)\nBoyko, K., Kadets, V., Martín, M., Werner, D.: Numerical index of Banach spaces and duality. Math. Proc. Camb. Philos. Soc. 142, 93–102 (2007)\nCapel, A., Martín, M., Merí, J.: Numerical radius attaining compact linear operators. J. Math. Anal. Appl. 445, 1258–1266 (2017)\nCardassi, C.S.: Numerical radius-attaining operators on \\(C(K)\\). Proc. Am. Math. Soc. 95, 537–543 (1985)\nCascales, B., Guirao, A., Kadets, V.: A Bishop–Phelps–Bollobás type theorem for uniform algebras. Adv. Math. 240, 370–382 (2013)\nChoi, Y.S., Kim, S.G.: Norm or numerical radius attaining multilinear mappings and polynomials. J. Lond. Math. Soc. 54, 135–147 (1996)\nChoi, Y.S., García, D., Kim, S.G., Maestre, M.: The polynomial numerical index of a Banach space. Proc. Edin. Math. Soc. 49, 39–52 (2006)\nChoi, Y.S., García, D., Maestre, M., Martín, M.: Polynomial numerical index for some complex vector-valued function spaces. Q. J. Math. 59, 455–474 (2008)\nDales, H.G.: Banach Algebras and Automatic Continuity, vol. 24, London Mathematical Society Monographs. New Series, The Clarendon Press, Oxford University Press, New York (2000)\nDaugavet, I.K.: A property of completely continuous operators in the space \\(C\\). Uspekhi Mat. Nauk. 18(5), 157–158 (1963). (Russian)\nDuncan, J., McGregor, C.M., Pryce, J.D., White, A.J.: The numerical index of a normed space. J. Lond. Math. Soc. 2, 481–488 (1970)\nFalcó, J., García, D., Kim, S.K., Lee, H.J., Maestre, M.: Polarization constant for the numerical radius. Mediterr. J. Math. 17, 1–12 (2020)\nFinet, C., Martín, M., Paýa, R.: Numerical index and renorming. Proc. Am. Math. Soc. 131, 871–877 (2003)\nGarcía, D., Grecu, B.C., Maestre, M., Martín, M., Merí, J.: Polynomial numerical indices of \\(C(K)\\) and \\(L_1(\\mu )\\). Proc. Am. Math. Soc. 142(4), 1229–1235 (2014)\nHarris, L.A.: The numerical range of holomorphic functions in Banach spaces. Am. J. Math. 93, 1005–1019 (1971)\nKadets, V., Martín, M., Payá, R.: Recent progress and open questions on the numerical index of Banach spaces. Rev. R. Acad. Cien. Serie A. Mat. 2006, 155–182 (2000)\nKadets, V., Martín, M., Merí, J., Werner, D.: Lipschitz slices and the Daugavet equation for Lipschitz operators. Proc. Am. Math. Soc. 143, 5281–5292 (2015)\nKadets, V., Martín, M., Soloviova, M.: Norm-attaining Lipschitz functionals. Banach J. Math. Anal. 10, 621–637 (2016)\nKim, S.K., Lee, H.J.: A Urysohn-type theorem and the Bishop–Phelps–Bollobás theorem for holomorphic Functions. J. Math. Anal. Appl. 480, 123393 (2019)\nLee, H.J., Tag, H.J.: Diameter two properties in some vector-valued function spaces. Rev. R. Acad. Cienc. Exactas Fís. Nat. Ser. A. Mat. (RACSAM). 116, Article No. 17 (2022)\nLee, H.J.: Generalized numerical index of function algebras. J. Funct. Spaces 9080867, 1–6 (2019)\nLin, P.K.: Köthe–Bochner function spaces. Birkäuser, Basel (2012)\nLindenstrauss, J., Tzafriri, L.: Classical Banach spaces II. Springer, Berlin (1979)\nLópez, G., Martín, M., Merí, J.: Numerical index of Banach spaces of weakly or weakly-star continuous functions. Rocky Mt. J. Math. 38, 213–223 (2008)\nLozanovskii, G. Ya.: On almost integral operators in KB-spaces. Vestnik Leningr. Univ. Mat. Mekh. Astr 21, 35–44 (1966). ((Russian))\nMartín, M., Payá, R.: Numerical index of vector-valued function spaces. Studia Math. 142(3), 269–280 (2000)\nMartín, M., Merí, J., Popov, M., Randrianantoanina, B.: Numerical index of absolute sums of Banach spaces. J. Math. Anal. and Appl 375, 207–222 (2011)\nMcGuigan, R.A.: On the connectedness of isomorphism classes. Manuscr. Math. 3, 1–5 (1970)\nPayá, R.: A counterexample on numerical radius attaining operators. Isr. J. Math. 79, 83–101 (1992)\nRudin, W.: Real and Complex Analysis. McGraw-Hill, New York (1987)\nSims, B.: On numerical range and its application to Banach algebras. Ph.D. Dissertation, University of Newcastle, Australia (1972)\nWang, R.: The numerical index of Lipschitz operators on Banach spaces. Studia Math. 209(1), 43–51 (2012)\nWang, R., Huang, X., Tan, D.: On the numerical radius of Lipschitz operators in Banach spaces. J. Math. Anal. Appl. 411, 1–18 (2014)\nWerner, D.: Recent progress on the Daugavet property. Ir. Math. Soc. Bull. 46, 77–97 (2001)\nWojtaszczyk, P.: Some remarks on the Daugavet equation. Proc. Am. Math. Soc. 115, 1047–1052 (1992)\nZarantonello, E.H.: The closure of the numerical range contains the spectrum. Pac. J. Math. 22, 575–595 (1967)",{"VOID":1594},"10.1007\u002Fs13348-023-00421-9","https:\u002F\u002Flink.springer.com\u002F10.1007\u002Fs13348-023-00421-9",[1597,1612,1627],{"id":1598,"sortIndex":32,"researcher":28,"roles":1599,"affiliations":1600,"properties":1609,"displayName":1611,"givenName":28,"familyName":28},"ee8e0367-1aae-42c4-ab99-1a91b6dbff02",[959],[1601],{"id":1602,"sortIndex":32,"affiliation":1603,"properties":28},"0315219a-4b1b-4fa3-ae74-556ae8e938d7",{"id":1602,"createTime":28,"updateTime":28,"relativeEntities":1604,"slug":28,"properties":1605,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1608,"statistic":28},[],{"title":1606},{"VI":1607},"Department of Mathematics Education, Sunchon National University, Suncheon, Republic of Korea",[],{"title":1610},{"VI":1611},"Geunsu Choi",{"id":1613,"sortIndex":40,"researcher":28,"roles":1614,"affiliations":1615,"properties":1624,"displayName":1626,"givenName":28,"familyName":28},"62f76d73-5eb3-46ef-a7e6-305ef9b593f8",[959],[1616],{"id":1617,"sortIndex":32,"affiliation":1618,"properties":28},"60d1ceca-91b4-4d7c-b060-1abb16f94459",{"id":1617,"createTime":28,"updateTime":28,"relativeEntities":1619,"slug":28,"properties":1620,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1623,"statistic":28},[],{"title":1621},{"VI":1622},"School of Mathematics, Korea Institute for Advanced Study, Seoul, Republic of Korea",[],{"title":1625},{"VI":1626},"Mingu Jung",{"id":1628,"sortIndex":123,"researcher":28,"roles":1629,"affiliations":1630,"properties":1639,"displayName":1641,"givenName":28,"familyName":28},"a61be7bc-b511-4ad0-9893-be155da5bbe1",[959],[1631],{"id":1632,"sortIndex":32,"affiliation":1633,"properties":28},"b232c018-1d90-4f3d-88e5-053c482504ed",{"id":1632,"createTime":28,"updateTime":28,"relativeEntities":1634,"slug":28,"properties":1635,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1638,"statistic":28},[],{"title":1636},{"VI":1637},"Department of Mathematics and Statistics, Sejong University, Seoul, Republic of Korea",[],{"title":1640},{"VI":1641},"Hyung-Joon Tag",{"url":1595,"publisher":1643,"properties":1679},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1644,"slug":872,"properties":1645,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1649,"manageAffiliations":1658,"indexDatabases":1664,"url":28,"thumbnailPath":28,"statistic":28,"gsStatistic":28,"type":28,"analyzePriority":28},[],{"issn":1646,"title":1647,"eissn":1648},{"VOID":875},{"EN":877},{"VOID":879},[1650,1654],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1651,"label":1652,"description":1653,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},{"id":889,"createTime":28,"updateTime":28,"relativeEntities":1655,"label":1656,"description":1657,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":892},{},[1659],{"id":896,"createTime":28,"updateTime":28,"relativeEntities":1660,"slug":28,"properties":1661,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1663,"statistic":28},[],{"title":1662},{"EN":900},[902],[1665,1672],{"id":905,"indexDatabase":1666,"url":917,"indexYears":28,"academicFieldIds":1671,"indexDatabaseRanking":28},{"id":907,"createTime":28,"updateTime":28,"relativeEntities":1667,"label":1668,"description":1669,"key":914,"publicationTags":1670,"standard":28},[],{"EN":910,"VI":910},{"EN":912,"VI":913},[916,813],[919],{"id":921,"indexDatabase":1673,"url":927,"indexYears":928,"academicFieldIds":1678,"indexDatabaseRanking":932},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1674,"label":1675,"description":1676,"key":781,"publicationTags":1677,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[930,931],{"pages":1680},{"VOID":1681},"1-23","2023-10-27",2023,[932,916],{"id":1686,"createTime":1687,"updateTime":1687,"relativeEntities":1688,"slug":28,"properties":1689,"entityType":952,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1698,"fullTextUrl":28,"authors":1699,"publicationType":972,"publisherRelationship":1728,"citationCount":28,"citationInfo":28,"publishDate":1770,"publishYear":1771,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1772,"openAccess":28,"references":28,"isForceReanalyzing":1018},"1027f36f-c5c7-4016-ba03-c381ba2cf33e","2023-12-29T16:49:15.622+00:00",[],{"abstract":1690,"title":1692,"references":1694,"doi":1696},{"EN":1691},"We study the approximate controllability of partial fractional neutral stochastic functional integro-differential inclusions with state-dependent delay under the assumptions that the corresponding linear system is approximately controllable. Using fractional calculus, stochastic analysis theory, and the fixed-point technique with the properties of analytic \n                  $$\\alpha $$\n                  \n                    \n                  \n                -resolvent operators, a new set of sufficient conditions for approximate controllability of fractional stochastic functional integro-differential inclusions are formulated and proved. The results in this paper are generalization and continuation of the recent results on this issue. An example is provided to show the application of our result.",{"EN":1693},"Approximate controllability of partial fractional neutral stochastic functional integro-differential inclusions with state-dependent delay",{"VOID":1695},"Triggiani, R.: A note on the lack of exact controllability for mild solutions in Banach spaces. SIAM J. Control Optim. 15, 407–411 (1977)\nMahmudov, N.I., Denker, A.: On controllability of linear stochastic systems. Int. J. 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