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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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this paper, we investigate a boundary value problem for fractional differential equations with fractional derivative condition. Some new existence results are obtained using Banach contraction principle and Leray–Schauder nonlinear alternative. \n                \n                  \n                \n              ",{"EN":940},"Solvability of a fractional boundary value problem with fractional derivative condition",{"VOID":942},"Ahmad B., Sivasundaram S.: On four-point nonlocal boundary value problems of nonlinear integro-differential equations of fractional order. Appl. Math. Comput. 217, 480–487 (2010)\nBai Z.: On positive solutions of a nonlocal fractional boundary value problem. Nonlinear Anal. 72, 916–924 (2010)\nBenchohra M., Hammani S., Ntouyas S.K.: Boundary value problems for differential equations with fractional order and nonlocal conditions. Nonlinear Anal. 71, 2391–2396 (2009)\nDeimling K.: Nonlinear Functional Analysis. Springer, Berlin (1985)\nEngheta N.: On fractional calculus and fractional multipoles in electromagnetism. IEEE Trans. Antennas Propag. 44, 554–556 (1996)\nGoodrich C.S.: Existence of a positive solution to a class of fractional differential equations. Appl. Math. Lett. 23, 1050–1055 (2010)\nGoodrich C.S.: Existence of a positive solution to systems of differential equations of fractional order. Comput. Math. Appl. 62, 1251–1268 (2011)\nGorenflo R., Luchko Y.F., Umarov S.: On some boundary value problems for pseudo-differential equations with boundary operators of fractional order. Fract. Calc. Appl. Anal. 3, 453–468 (2000)\nGuezane-Lakoud A., Kelaiaia S.: Solvability of a three-point nonlinear boundary value problem. Electron. J. Differ. Equ. 139, 1–9 (2010)\nGuezane-Lakoud A., Khaldi R.: Solvability of a three-point fractional nonlinear boundary value problem. Differ. Equ. Dyn. Syst. 20, 395–403 (2012)\nHilfer, R.: Application of fractional calculus in physics, pp. 699–707. World Scientific, Singapore (2000)\nKhan R.A., Rehman M.U., Henderson J.: Existence and uniqueness of solutions for nonlinear fractional differential equations with integral boundary conditions. Fract. Differ. Calc. 1, 29–43 (2011)\nKilbas, A.A.; Srivastava, H.M.; Trujillo, j.j.: Theory and applications of fractional differential equations. In: North-Holland Mathematics Studies, vol. 204. Elsevier Science B.V., Amsterdam (2006)\nMainardi F.: Fractals and Fractional Calculus in Continuum Mechanics. Springer, New York (1997)\nMagin R.: Fractional calculus in bioengineering. Crit. Rev. Biome. Eng. 32, 1–104 (2004)\nNishimoto K.: Fractional Calculus and Its Applications. Nihon University, Koriyama (1990)\nOldham K.B.: Fractional differential equations in electochemistry. Adv. Eng. Softw. 41, 9–12 (2010)\nPodlubny I.: Geometric and physical interpretation of fractional integration and fractional differentiation. Fract. Calc. Appl. Anal. 5, 367–386 (2002)\nRehman M.U., Khan R.A.: Existence and uniqueness of solutions for multipoint boundary value problem for fractional differential equations. Appl. Math. Lett. 23, 1038–1044 (2010)\nSabatier J., Agrawal O.P., Machado J.A.T.: Advances in Fractional Calculus. Theoretical Developments and Applications in Physics and Engineering. Springer, Dordrecht (2007)\nZhang X.M., Huang X.Y., Liu Z.H.: The existence and uniqueness of mild solutions for impulsive fractional equations with nonlocal conditions and infinite delay. Nonlinear Anal. Hybrid Syst. 4, 775–781 (2010)",{"VOID":944},"10.1007\u002Fs40065-013-0090-1","PUBLICATION","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs40065-013-0090-1",[948,964],{"id":949,"sortIndex":32,"researcher":28,"roles":950,"affiliations":952,"properties":961,"displayName":963,"givenName":28,"familyName":28},"82873aae-c454-458b-a3a5-5548cbbc97e5",[951],"AUTHOR",[953],{"id":954,"sortIndex":32,"affiliation":955,"properties":28},"769252d4-8ee1-4e81-9608-39812064619e",{"id":954,"createTime":28,"updateTime":28,"relativeEntities":956,"slug":28,"properties":957,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":960,"statistic":28},[],{"title":958},{"VI":959},"Laboratory of Advanced Materials, University Badji Mokhtar, Annaba, Algeria",[],{"title":962},{"VI":963},"A. 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The lower and upper value functions $$\\underline{V}_t=ess\\sup \\nolimits _{\\tau \\in {\\mathcal {T}_t}} ess\\inf \\nolimits _{\\sigma \\in {\\mathcal {T}_t}}\\mathcal {E}^g_t[R(\\tau ,\\sigma )]$$ and $$\\overline{V}_t=ess\\inf \\nolimits _{\\sigma \\in {\\mathcal {T}_t}} ess\\sup \\nolimits _{\\tau \\in {\\mathcal {T}_t}}\\mathcal {E}^g_t[R(\\tau ,\\sigma )]$$ are defined, respectively. Under some suitable assumptions, a pair of saddle points is obtained and the value function of Dynkin game $$V(t)=\\underline{V}_t=\\overline{V}_t$$ follows. Furthermore, we also consider the constrained case of Dynkin game.",{"EN":1037},"Dynkin game under g-expectation in continuous time",{"VOID":1039},"citation_journal_title=J. Funct. Anal.; citation_title=Nonlinear variational inequalities and differential games with stopping times; citation_author=A Bensoussan, A Friedman; citation_volume=16; citation_issue=3; citation_publication_date=1974; citation_pages=305-352; citation_doi=10.1016\u002F0022-1236(74)90076-7; citation_id=CR1\ncitation_journal_title=Electron. Commun. Prob.; citation_title=A converse comparison theorem for BSDEs and related properties of \n                    \n                    \n                    \n                  -expectation; citation_author=P Briand, F Coquet, Y Hu, J Mémin, S Peng; citation_volume=5; citation_publication_date=2000; citation_pages=101-117; citation_doi=10.1214\u002FECP.v5-1025; citation_id=CR2\ncitation_journal_title=Ann. Prob.; citation_title=Choquet expectation and peng’s \n                    \n                    \n                    \n                  -expectation; citation_author=Z Chen, T Chen, M Davison; citation_volume=33; citation_publication_date=2005; citation_pages=1179-1199; citation_doi=10.1214\u002F009117904000001053; citation_id=CR3\nChen, Z.; Kulperger, R.; Jiang, L.: Jensens inequality for \n                  \n                    \n                  \n                  $$g$$\n                  \n\n\n                    \n                  \n\n\n                -expectation: Part 1. C. R. Acad. Sci. Paris, Sér. I Math. 337, 725–730 (2003)\ncitation_journal_title=Ann. Prob.; citation_title=Backward stochastic differential equations with reflection and Dynkin games; citation_author=J Cvitanic, I Karatzas; citation_volume=24; citation_issue=4; citation_publication_date=1996; citation_pages=2024-2056; citation_doi=10.1214\u002Faop\u002F1041903216; citation_id=CR5\ncitation_journal_title=Soviet Math. Dokl.; citation_title=Game variant of a problem on optimal stopping; citation_author=EB Dynkin; citation_volume=10; citation_publication_date=1969; citation_pages=270-274; citation_id=CR6\ncitation_journal_title=Theor. Prob. Appl.; citation_title=Construction of the cost and optimal policies in a game problem of stopping a Markov process; citation_author=NV Elbakidze; citation_volume=21; citation_issue=1; citation_publication_date=1976; citation_pages=163-168; citation_doi=10.1137\u002F1121016; citation_id=CR7\ncitation_journal_title=Arch. Ration. Mech. Anal.; citation_title=Stochastic games and variational inequalities; citation_author=A Friedman; citation_volume=51; citation_issue=5; citation_publication_date=1973; citation_pages=321-346; citation_doi=10.1007\u002FBF00263039; citation_id=CR8\ncitation_journal_title=Stat. Prob. Lett.; citation_title=The relationship between risk measures and Choquet expectations in the framework of \n                    \n                    \n                    \n                  -expectations; citation_author=K He, M Hu, Z Chen; citation_volume=79; citation_publication_date=2009; citation_pages=508-512; citation_doi=10.1016\u002Fj.spl.2008.09.025; citation_id=CR9\nHu, M.: On the integral representation of \n                  \n                    \n                  \n                  $$g$$\n                  \n\n\n                    \n                  \n\n\n                -expectations. C. R. Acad. Sci. Paris Sér. I Math. 348, 571–574 (2010)\ncitation_journal_title=Stoch. Process. Appl.; citation_title=Reflected BSDEs and mixed game problem; citation_author=S Hamadène, JP Lepeltier; citation_volume=85; citation_issue=2; citation_publication_date=2000; citation_pages=177-188; citation_doi=10.1016\u002FS0304-4149(99)00072-1; citation_id=CR11\ncitation_journal_title=Ann. Appl. Prob.; citation_title=Convexity, translation invariance and subadditivity for \n                    \n                    \n                    \n                  -expectations and related risk measures; citation_author=L Jiang; citation_volume=18; citation_publication_date=2008; citation_pages=245-258; citation_doi=10.1214\u002F105051607000000294; citation_id=CR12\ncitation_journal_title=Statistics, Probability and Game Theory: David Blackwell Volume, IMS Monograph Series; citation_title=A pathwise approach to Dynkin Games; citation_author=I Karatzas; citation_volume=30; citation_publication_date=1996; citation_pages=115-125; citation_doi=10.1214\u002Flnms\u002F1215453568; citation_id=CR13\nKaratzas, I.; Wang, H.: Connections between bounded variation control and Dynkin games. Honor of Prof Alain Bensoussan, pp. 353–362 (2001)\ncitation_journal_title=Optimal stopped games. Theor. Prob. Appl.; citation_author=YI Kifer; citation_volume=16; citation_issue=1; citation_publication_date=1971; citation_pages=185-189; citation_doi=10.1137\u002F1116018; citation_id=CR15\ncitation_journal_title=Math. 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Res.; citation_title=Optimal stopping in sequential games with or without a constraint of always terminating; citation_author=Y Ohtsubo; citation_volume=11; citation_issue=4; citation_publication_date=1986; citation_pages=591-607; citation_doi=10.1287\u002Fmoor.11.4.591; citation_id=CR19\ncitation_journal_title=Stoch. Process. Appl.; citation_title=Neveu’s martingale conditions and closedness in Dynkin stopping problem with a finite constraint; citation_author=Y Ohtsubo; citation_volume=22; citation_issue=2; citation_publication_date=1986; citation_pages=333-342; citation_doi=10.1016\u002F0304-4149(86)90010-4; citation_id=CR20\ncitation_journal_title=Syst. 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Fields; citation_title=Monotonic limit theorem of BSDE and nonlinear decomposition theorem of Doob-Meyer’s type; citation_author=S Peng; citation_volume=113; citation_issue=4; citation_publication_date=1999; citation_pages=473-499; citation_doi=10.1007\u002Fs004400050214; citation_id=CR23\ncitation_journal_title=Ann. I. H. Poincaré-PR; citation_title=The smallest \n                    \n                    \n                    \n                  -supermartingale and reflected BSDE with single and double \n                    \n                    \n                    \n                   obstacles; citation_author=S Peng, M Xu; citation_volume=41; citation_issue=3; citation_publication_date=2005; citation_pages=605-630; citation_doi=10.1016\u002Fj.anihpb.2004.12.002; citation_id=CR24\ncitation_journal_title=Insur. Math. Econ.; citation_title=Risk measures via \n                    \n                    \n                    \n                  -expectations; citation_author=E Rosazza Gianin; citation_volume=39; citation_publication_date=2006; citation_pages=19-34; citation_doi=10.1016\u002Fj.insmatheco.2006.01.002; citation_id=CR25\ncitation_journal_title=Bull. Polish Acad. Sci. Math.; citation_title=On closedness of general zero-sum stopping game; citation_author=L Stettner; citation_volume=32; citation_publication_date=1984; citation_pages=351-361; citation_id=CR26",{"VOID":1041},"10.1007\u002Fs40065-020-00281-2","Auto 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flow inside two concentric cylinders is one dimensional and an exact solution for quantities is easily found. However, when the cylinders axes are displaced by a small distance, two dimensional effects become obvious. In this research, the equations governing an incompressible viscous flow between two rotating cylinders are considered in polar coordinates that can be simplified by introducing vorticity and stream functions. By taking the curl of the vector form of the momentum equation, the pressure term is omitted. Because of the boundary conditions being in terms of perturbation parameter, a modified bi-polar coordinate system is introduced. This transforms the two eccentric cylinders into two concentric ones. By expanding the quantities in terms of the perturbation parameter up to second-order accuracy and by substitution into the vorticity-stream function, sets of differential equations are obtained to be solved for these functions. At the end, the closed-form velocity components are determined. \n                \n                  \n                \n              ",{"EN":1158},"A singular perturbation solution of viscous incompressible fluid flow between two eccentric rotating cylinders",{"VOID":1160},"Chernyavsky V.M.: Exact solution for creeping cylindrical flow in a free-dowel bearing. Dokl. Phys. 53(1), 19–22 (2008)\nChurchill R.V., Brown J.W., Verhey R.F.: Complex Variables and Applications. McGraw-Hill Book Company, New York (1976)\nDai R.X., Dong Q., Szeri A.Z.: Flow between eccentric rotating cylinders: bifurcation and stability. Int. J. Eng. Sci. 30(10), 1323–1340 (1992)\nDiprima R.C., Stuart J.T.: Flow between eccentric rotating cylinders. Trans. ASME J. Lubr. Tech. 94(3), 266–274 (1972)\nFrene J., Godet M.: Flow transition criteria in a journal bearing. Trans. ASME J. Lubr. Tech. 96, 135–140 (1974)\nGraebel W.P.: Advanced Fluid Mechanics. Elsevier, Amsterdam (2007)\nHamrock B.J.: Fundamentals of Fluid Film Lubrication. McGraw-Hill Book Company, New York (1994)\nJoukowski, N.E.: Motion of a viscous fluid contained between rotating eccentric cylindrical surfaces. In: Proceedings of the Khar’kov Mathematical Society, pp. 34–37 (1887)\nJoukowski, N.E.; Chaplygin, S.A.: Friction of a Lubricated layer between a shaft and its bearing. Trudy old fiz nauk obshch. Lyub. Estest. 13, 24–36 (1904, in Russian)\nKamal M.M.: Separation in the flow between eccentric rotating cylinders. Trans. ASME J. Basic Eng. 88(4), 717–724 (1966)\nKulinski E.S., Ostrach S.: Journal bearing velocity profiles for small eccentricity and moderate modified reynolds numbers. Trans. ASME J. Appl. Mech. 34(1), 16–22 (1967)\nNayfeh A.H.: Introduction to Perturbation Techniques. Wiley, New York (1981)\nPetrov A.G.: The mixing of a viscous fluid in a layer between rotating eccentric cylinders. J. Appl. Math. Mech. 72, 536–549 (2008)\nSchlichting H.: Boundary Layer Theory. McGraw-Hill Book Company, New York (2004)\nSommerfeld, A.: Zur hydrodynamischen theorie der schmiermittelreibung. Zeitschrift fur mathematic und physic 50, 97 (1904)\nSpiegel, M.R.: Mathematical Handbook. Schaum’s Outline Series. McGraw-Hill Book Company, New York (2009)\nWannier G.H.: A contribution to the hydrodynamics of lubrication. Quat. Appl. Math. 6, 1–32 (1950)\nWhite F.M.: Viscous Fluid Flow. McGraw-Hill Book Company, New York (1991)\nWood W.W.: The asymptotic expansions at large Reynolds numbers for steady motion between non-coaxial rotating cylinders. J. Fluid Mech. 3, 159–175 (1957)",{"VOID":1162},"10.1007\u002Fs40065-013-0081-2","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs40065-013-0081-2",[1165,1180],{"id":1166,"sortIndex":32,"researcher":28,"roles":1167,"affiliations":1168,"properties":1177,"displayName":1179,"givenName":28,"familyName":28},"ee277526-1b60-4b8a-adbf-a127f680b88e",[951],[1169],{"id":1170,"sortIndex":32,"affiliation":1171,"properties":28},"29337539-66fd-4af7-b3a8-e33c735b8b82",{"id":1170,"createTime":28,"updateTime":28,"relativeEntities":1172,"slug":28,"properties":1173,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1176,"statistic":28},[],{"title":1174},{"VI":1175},"Department of Mechanical Engineering, Shahrood University of Technology, Shahrood, Iran",[],{"title":1178},{"VI":1179},"Ali Jabari 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theory of R-smash products for Hopf quasigroups is developed. \n                \n                  \n                    \n                  \n                \n              ",{"EN":1250},"R-smash products of Hopf quasigroups",{"VOID":1252},"Albert A.A: Quasigroups. I. Trans. Am. Math. Soc. 54, 507–519 (1943)\nBrzeziński T., Jiao Z.: Actions of Hopf quasigroups. Commun. Algebra 40, 681–696 (2012)\nCaenepeel S., Ion B., Militaru G., Zhu S.: The factorization problem and the smash biproduct of algebras and coalgebras. Algebr. Represent. Theory 3, 19–42 (2000)\nKlim J., Majid S.: Hopf quasigroups and the algebraic 7-sphere. J. Algebra 323, 3067–3110 (2010)\nPérez-Izquierdo J.M.: Algebras, hyperalgebras, nonassociative bialgebras and loops. Adv. Math. 208, 834–876 (2007)",{"VOID":1254},"10.1007\u002Fs40065-012-0020-7","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs40065-012-0020-7",[1257,1272],{"id":1258,"sortIndex":32,"researcher":28,"roles":1259,"affiliations":1260,"properties":1269,"displayName":1271,"givenName":28,"familyName":28},"f5c31bbd-8d9b-46e3-9a4a-2c144c444e9d",[951],[1261],{"id":1262,"sortIndex":32,"affiliation":1263,"properties":28},"5728824d-ea0d-4fb8-8316-e1091fff504a",{"id":1262,"createTime":28,"updateTime":28,"relativeEntities":1264,"slug":28,"properties":1265,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1268,"statistic":28},[],{"title":1266},{"VI":1267},"Department of Mathematics, Swansea University, Swansea, UK",[],{"title":1270},{"VI":1271},"Tomasz 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this paper, we introduce some new kinds of generalized convexity, which include (semistrict) G-semipreinvexity and (semistrict) G-semipreincavity. Moreover, we establish the relations with common generalized convexity, present properties of (semistrictly) G-semipreinvex and (semistrictly) G-semipreincave functions, and also give characterizations of the classes of G-semipreinvex and G-semipreincave functions. Moreover, we deal with programming involving G-semipreinvex functions. Our results extend the existing ones in the literature. \n                \n                  \n                    \n                  \n                \n              ",{"EN":1343},"G-semipreinvexity and its applications",{"VOID":1345},"Antczak T.: Lipschitz r-invex functions and nonsmooth programming. Numer. Funct. Anal. Optim. 23, 265–283 (2002)\nAntczak T.: Generalized (p, r)-invexity in mathematical programming. Numer. Funct. Anal. Optim. 24, 437–453 (2003)\nAntczak T.: r-Preinvexity and r-invexity in mathematical programming. Comput. Math. Appl. 50, 551–566 (2005)\nAntczak T.: Optimality and duality for nonsmooth multiobjective programming problems with V − r-invexity. J. Global Optim. 45, 319–334 (2009)\nAntczak T.: New optimality conditions and duality results of G-type in differentiable mathematical programming. Nonlinear Anal. 66, 1617–1632 (2007)\nAntczak, T.: On G-invex multiobjective programming. Part I. Optimality. J. Global Optim. 43(1), 97–109 (2009)\nAntczak, T.: On G-invex multiobjective programming. Part II. Duality. J. Global Optim. 43(1), 111–140 (2009)\nAntczak, T.: G-pre-invex functions in mathematical programming. J. Comput. Appl. Math. 217(1), 212–226 (2008)\nAntczak T.: Relationships between pre-invex concepts. Nonlinear Anal. 60(2), 349–367 (2005)\nAntczak T.: Nonsmooth minimax programming under locally Lipschitz \\({(\\phi, \\rho)}\\) -invexity. Appl. Math. Comput. 217(23), 9606–9624 (2011)\nAvriel M.: r-Convex functions. Math. Program. 2, 309–323 (1972)\nBector, C.R.; Chandra, S.; Gupta, S.; Suneja, S.K.: Univex sets, functions and univex nonlinear programming, Generalized Convexity. Lecture Notes in Economics and mathematical Systems, Proc., pp. 3–18, Pecz, Hungary (1992)\nBector, C.R.; Singh, C.: B-vex functions. J. Optim. Theory Appl. 71(2), 237–253 (1991)\nBector, C.R.; Suneja, S.; Lalitha, C.S.: Generalized B-vex functions and generalized B-vex programming. J. Optim. Theory Appl. 76(3), 561–576 (1993)\nBen-Israel, A.; Mond, B.: What is invexity? Bull. Aust.Math. Soc. B. 28, 1–9 (1986)\nGulati T.: Duality in nondifferentiable multiobjective fractional programming problem with generalized invexity. J. Appl. Math. Comput. 35(1), 103–118 (2011)\nHanson M.A.: On sufficiency of the Kuhn-Tucker conditions. J. Math. Anal. Appl. 80, 545–550 (1981)\nIvanov V.I.: Second-order invex functions in nonlinear programming. 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Global Optim. 49(1), 37–47 (2011)",{"VOID":1347},"10.1007\u002Fs40065-013-0074-1","http:\u002F\u002Flink.springer.com\u002F10.1007\u002Fs40065-013-0074-1",[1350,1365],{"id":1351,"sortIndex":32,"researcher":28,"roles":1352,"affiliations":1353,"properties":1362,"displayName":1364,"givenName":28,"familyName":28},"7b2a718e-ff56-465f-825e-5ae9cddefb8d",[951],[1354],{"id":1355,"sortIndex":32,"affiliation":1356,"properties":28},"32386c7e-fd51-4e0f-8c35-dc4dc02a3698",{"id":1355,"createTime":28,"updateTime":28,"relativeEntities":1357,"slug":28,"properties":1358,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1361,"statistic":28},[],{"title":1359},{"VI":1360},"Department of Mathematics, Hanshan Normal University, Chaozhou, China",[],{"title":1363},{"VI":1364},"Dehui Yuan",{"id":1366,"sortIndex":40,"researcher":28,"roles":1367,"affiliations":1368,"properties":1375,"displayName":1377,"givenName":28,"familyName":28},"0c7ed68a-61e1-4a37-a9d3-c5ccbfe901e7",[951],[1369],{"id":1355,"sortIndex":32,"affiliation":1370,"properties":28},{"id":1355,"createTime":28,"updateTime":28,"relativeEntities":1371,"slug":28,"properties":1372,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1374,"statistic":28},[],{"title":1373},{"VI":1360},[],{"title":1376},{"VI":1377},"Xiaoling Liu",{"url":1348,"publisher":1379,"properties":1416},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1380,"slug":872,"properties":1381,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1385,"manageAffiliations":1390,"indexDatabases":1396,"url":920,"thumbnailPath":28,"statistic":1411,"gsStatistic":28,"type":55,"analyzePriority":28},[],{"issn":1382,"title":1383,"eissn":1384},{"VOID":875},{"EN":877},{"VOID":879},[1386],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1387,"label":1388,"description":1389,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},[1391],{"id":890,"createTime":28,"updateTime":28,"relativeEntities":1392,"slug":28,"properties":1393,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1395,"statistic":28},[],{"title":1394},{"EN":894},[896],[1397,1404],{"id":899,"indexDatabase":1398,"url":905,"indexYears":28,"academicFieldIds":1403,"indexDatabaseRanking":28},{"id":803,"createTime":28,"updateTime":28,"relativeEntities":1399,"label":1400,"description":1401,"key":810,"publicationTags":1402,"standard":28},[],{"EN":806,"VI":806},{"EN":808,"VI":809},[812,813],[907],{"id":909,"indexDatabase":1405,"url":915,"indexYears":916,"academicFieldIds":1410,"indexDatabaseRanking":919},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1406,"label":1407,"description":1408,"key":781,"publicationTags":1409,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[918],{"impactFactor":32,"impactFactorByYear":1412,"i10Index":48,"i10IndexLast5Year":32,"totalPublication":454,"totalPublicationByYear":1413,"totalCitation":924,"totalCitationByYear":1414,"totalCitationPerPublication":366,"totalCitationPerPublicationByYear":1415,"hindexLast5Year":49,"hindex":49},{"2013":111,"2014":108,"2015":696,"2017":111,"2018":54,"2019":167,"2020":111,"2021":109,"2022":104,"2023":111},{"2012":278,"2013":131,"2014":134,"2015":47,"2016":126,"2017":140,"2018":136,"2019":122,"2020":131,"2021":141,"2022":137,"2023":202,"2024":45},{"2012":51,"2013":352,"2014":127,"2015":49,"2016":123,"2017":196,"2018":434,"2019":47,"2020":47,"2021":145,"2022":205,"2023":49},{"2012":346,"2013":232,"2014":173,"2015":120,"2016":734,"2017":927,"2018":444,"2019":170,"2020":346,"2021":524,"2022":117,"2023":167},{"pages":1417,"volume":1419},{"VOID":1418},"321-332",{"VOID":1140},"2013-05-09",[919,812],{"id":1423,"createTime":1424,"updateTime":1425,"relativeEntities":1426,"slug":1427,"properties":1428,"entityType":945,"verifyStatus":26,"verifyTime":1437,"verifyNote":1042,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1438,"fullTextUrl":1439,"authors":1440,"publicationType":979,"publisherRelationship":1484,"citationCount":28,"citationInfo":28,"publishDate":1528,"publishYear":1529,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1530,"openAccess":28,"references":28,"isForceReanalyzing":1026},"06b51d45-9f8c-4334-86c6-66b628f87162","2024-02-12T03:17:56.297+00:00","2024-12-11T12:15:03.601+00:00",[],"On-some-curves-in-three-dimensional-beta-Kenmotsu-manifolds",{"abstract":1429,"title":1431,"references":1433,"doi":1435},{"EN":1430},"This paper is devoted to examine necessary and sufficient conditions for a Frenet curve to be f-harmonic, f-biharmonic, bi-f-harmonic and f-biminimal in three-dimensional $$\\beta $$ -Kenmotsu manifolds. In addition, such conditions are investigated for slant curves.",{"EN":1432},"On some curves in three-dimensional $$\\beta $$ -Kenmotsu manifolds",{"VOID":1434},"citation_journal_title=Kodai Math. J.; citation_title=Geometry of \n                    \n                    \n                    \n                  -harmonic maps; citation_author=M Ara; citation_volume=22; citation_publication_date=1999; citation_pages=243-263; citation_doi=10.2996\u002Fkmj\u002F1138044045; citation_id=CR1\ncitation_title=Harmonic Morphisms Between Riemannian Manifolds. London Mathematical Society Monographs. 29; citation_publication_date=2003; citation_id=CR2; citation_author=P Baird; citation_author=JC Wood; citation_publisher=Oxford University Press\ncitation_title=Contact Manifolds. Contact Manifolds in Riemannian Geometry; citation_publication_date=1976; citation_id=CR3; citation_author=DE Blair; citation_publisher=Springer\ncitation_journal_title=J. Math. Anal. Appl.; citation_title=Slant curves in three-dimensional \n                    \n                    \n                    \n                  -Kenmotsu manifolds; citation_author=C Calin, M Crasmareanu, MI Munteanu; citation_volume=394; citation_issue=1; citation_publication_date=2012; citation_pages=400-407; citation_doi=10.1016\u002Fj.jmaa.2012.04.031; citation_id=CR4\nChiang, Y.J.: \n                  \n                    \n                  \n                  $$f$$\n                  \n                    \n                  \n                -Biharmonic maps between Riemannian manifolds. In: Proceedings of the Fourteenth International Conference on Geometry, Integrability and Quantization, pp. 74–86 (2013)\ncitation_journal_title=Bull. Lond. Math. 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Proc.; citation_title=Magnetic biharmonic curves on three dimensional normal almost paracontact metric manifolds; citation_author=SY Perktaş, AM Blaga, BE Acet, FE Erdoğan; citation_volume=1991; citation_issue=1; citation_publication_date=2018; citation_pages=020004; citation_doi=10.1063\u002F1.5047877; citation_id=CR18\ncitation_journal_title=Filomat; citation_title=Bi-\n                    \n                    \n                    \n                  -harmonic curves and hypersurfaces; citation_author=SY Perktaş, AM Blaga, FE Erdoğan, BE Acet; citation_volume=33; citation_issue=16; citation_publication_date=2019; citation_pages=5167-5180; citation_doi=10.2298\u002FFIL1916167P; citation_id=CR19\ncitation_journal_title=Fundam. Contemp. Math. Sci.; citation_title=On biharmonic and biminimal curves in 3-dimensional \n                    \n                    \n                    \n                  -Kenmotsu manifold; citation_author=SY Perktaş, B Acet, S Ouakkas; citation_volume=1; citation_issue=1; citation_publication_date=2020; citation_pages=14-22; citation_id=CR20\nRoth, J., Upadhyay, A.: f-Biharmonic and bi-f-harmonic submanifolds of generalized space forms. arXiv preprint \n                  arXiv:1609.08599\n                  \n                 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article proposes two regularized iterative algorithms for solving variational inequality problems defined over a solution set of a variational inclusion problem, known as hierarchical variational inequality problems, in the setting of Hadamard manifolds. Instead of regularizing the variational inequality problem or an iterative method for solving it, we first regularize the considered variational inclusion problem, and then prove that the solution of the regularized problem converges to a solution of the hierarchical variational inequality problem. Using such a result, we prove the convergence of the sequences generated by the proposed algorithms to a solution of the considered hierarchical variational inequality problem. A computational experiment is provided to see the validity and effectiveness of the proposed algorithms.",{"EN":1541},"Regularization methods for hierarchical variational inequality problems on Hadamard manifolds",{"VOID":1543},"Al-Homidan, S.; Ansari, Q.H.; Babu, F.: Halpern and Mann type algorithms for fixed points and inclusion problems on Hadamard manifolds. Numer. Funct. Anal. Optim. 40(6), 621–653 (2019)\nAl-Homidan, S.; Ansari, Q.H.; Babu, F.; Yao, J.C.: Viscosity method with a \\(\\phi \\)-contraction mapping for hierarchical variational inequalities on Hadamard manifolds. Fixed Point Theory 21(2), 561–584 (2020)\nAnsari, Q.H.; Babu, F.; Li, X.-B.: Variational inclusion problems in Hadamard manifolds. J. Nonlinear Convex Anal. 19(2), 219–237 (2018)\nAnsari, Q.H.; Babu, F.: Proximal point algorithm for inclusion problems in Hadamard manifolds with applications. Optim. Lett. 15(3), 901–921 (2021)\nAnsari, Q.H.; Babu, F.: Existence and boundedness of solutions to inclusion problems for maximal monotone vector fields in Hadamard manifolds. Optim. Lett. 14(3), 711–727 (2020)\nAnsari, Q.H.; Babu, F.; Yao, J.C.: Regularization of proximal point algorithms in Hadamard manifolds. J. Fixed Point Theory Appl. 21, 25 (2019)\nAnsari, Q.H.; Babu, F.; Zeeshan, M.: Existence and implicit viscosity methods for Hierarchical problems on Hadamard manifolds. J. Nonlinear Convex Anal. 21(10), 2299–2324 (2020)\nBento, G.C.; Ferreira, O.P.; Oliveira, P.R.: Proximal point method for a special class of nonconvex functions on Hadamard manifolds. Optimization 64(2), 289–319 (2012)\nChen, J.; Liu, S.; Chang, X.: Modified Tseng’s extragradient methods for variational inequality on Hadamard manifolds. Appl. Anal. 100(12), 2627–2640 (2021)\ndo Carmo, M.P.: Riemannian geometry. Birkhäuser, Boston, Basel, Berlin (1992)\nFerreira, O.P.; Oliveira, P.R.: Proximal point algorithm on Riemannian manifolds. Optimization 51, 257–270 (2002)\nHieu, D.V.; Anh, P.K.; Muu, L.D.; Strodiot, J.J.: Iterative regularization methods with new stepsize rules for solving variational inclusions. J. Appl. Math. Comput. 68, 571–599 (2022)\nIusem, A.N.; Mohebbi, V.: An extragradient method for vector equilibrium problems on Hadamard manifolds. J. Nonlinear Var. Anal. 5(3), 459–476 (2021)\nKhammahawong, K.; Kumam, P.; Chaipunya, P.; Martinez-Moreno, J.: Tseng’s methods for inclusion problems on Hadamard manifolds. Optimization (2021). https:\u002F\u002Fdoi.org\u002F10.1080\u002F02331934.2021.1940179\nLi, C.; López, G.; Martín-Márquez, V.: Resolvent of set-valued monotone vector fields in Hadamard manifold. Set-valued. Anal 19, 361–383 (2011)\nLi, C.; López, G.; Martín-Márquez, V.: Monotone vector fields and the proximal point algorithm on Hadamard manifolds. J. Lond. Math. Soc. 79, 663–683 (2009)\nLi, C.; López, G.; Martín-Márquez, V.: Iterative algorithms for nonexpansive mappings on Hadamard manifolds. Taiwan. J. Maths. 14, 541–559 (2010)\nLi, C.; Yao, J.C.: Variational inequalities for set-valued vector fields on Riemannian manifolds: convexity of the solution set and the proximal point algorithm. SIAM J. Control Optim. 50(4), 2486–2514 (2012)\nLiu, H.; Yang, J.: Weak convergence of iterative methods for solving quasimonotone variational inequalities. Comput. Optim. Appl. 77, 491–508 (2020)\nNémeth, S.Z.: Monotone vector fields. Publ. Math. Debrecen 54, 437–449 (1999)\nNémeth, S.Z.: Variational inequalities on Hadamard manifolds. Nonlinear Anal. 52, 1491–1498 (2003)\nda Cruz Neto, J.X.; Ferreira, O.P.; Lucambio, P.R.: Monotone point-to-set vector fields. Balkan J. Geom. Appl. 5(1), 69–79 (2000)\nRapcsák, T.: Smooth nonlinear optimization in \\({\\mathbb{R}}^{n}\\). Kluwer Academic Publishers Dordrecht, Boston (1997)\nRockafellar, R.T.: On the maximality of sums of nonlinear monotone operators. Trans. Am. Math. Soc. 149, 75–88 (1970)\nSakai, T.: Riemannian geometry, translations of mathematical monographs. Amer. Math. Soc, Providence (1996)\nTang, G.J.; Huang, N.J.: An inexact proximal point algorithm for maximal monotone vector fields on Hadamard manifolds. Oper. Res. Lett. 41, 586–591 (2013)\nUdriste, C.: Convex functions and optimization methods on Riemannian manifolds. Kluwer Academic Publishers, Dordrecht, Boston, London (1994)\nWang, J.H.; Lopez, G.; Martín-Márquez, V.; Li, C.: Monotone and accretive vector fields on Riemannian manifolds. J. Optim. Theory Appl. 146, 691–708 (2010)\nWang, J.; Li, C.; Lopez, G.; Yao, J.C.: Convergence analysis of inexact proximal point algorithm on Hadamard manifolds. J. Global Optim. 61, 553–573 (2015)\nXu, H.: Another control condition in an iterative method for nonexpansive mappings. Bull. Austral. Math. Soc. 65, 109–113 (2002)",{"VOID":1545},"10.1007\u002Fs40065-022-00395-9","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs40065-022-00395-9",[1548,1563,1578],{"id":1549,"sortIndex":32,"researcher":28,"roles":1550,"affiliations":1551,"properties":1560,"displayName":1562,"givenName":28,"familyName":28},"2d94d538-bfe6-4c50-b93a-162af841dd78",[951],[1552],{"id":1553,"sortIndex":32,"affiliation":1554,"properties":28},"a1cf7a25-0220-4c5a-a25e-70ac2bf2e3c5",{"id":1553,"createTime":28,"updateTime":28,"relativeEntities":1555,"slug":28,"properties":1556,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1559,"statistic":28},[],{"title":1557},{"VI":1558},"Department of Mathematics, Aligarh Muslim University, Aligarh, India",[],{"title":1561},{"VI":1562},"Qamrul Hasan Ansari",{"id":1564,"sortIndex":40,"researcher":28,"roles":1565,"affiliations":1566,"properties":1575,"displayName":1577,"givenName":28,"familyName":28},"0b57e24a-6de9-4c44-abeb-3d672b450cd0",[951],[1567],{"id":1568,"sortIndex":32,"affiliation":1569,"properties":28},"dc0351fa-6a33-4e0c-83df-508386aac2ac",{"id":1568,"createTime":28,"updateTime":28,"relativeEntities":1570,"slug":28,"properties":1571,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1574,"statistic":28},[],{"title":1572},{"VI":1573},"Department of Applied Mathematics, Aligarh Muslim University, Aligarh, India",[],{"title":1576},{"VI":1577},"Feeroz 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show that the characteristic polynomial of a symmetric pentadiagonal Toeplitz matrix is the product of two polynomials given explicitly in terms of the Chebyshev polynomials. \n                  \n                    \n                  \n                \n","Chúng tôi chỉ ra rằng đa thức đặc trưng của một ma trận Toeplitz ngũ đường chéo đối xứng là tích của hai đa thức được biểu diễn một cách rõ ràng bằng các đa thức Chebyshev.",{"EN":1647,"VI":1648},"On formulae for the determinant of symmetric pentadiagonal Toeplitz matrices","Về các công thức tính định thức của ma trận Toeplitz ngũ đường chéo đối xứng",{"VI":1650},"",{"VOID":1652},"Barrera, M.; Grudsky, S.M.: Asymptotics of eigenvalues for pentadiagonal symmetric Toeplitz matrices. Oper. Theory Adv. Appl. 259, 179–212 (2017)\nChu, M.T.; Diele, F.; Ragnion, S.: On the inverse problem of constructing symmetric pentadiagonal Toeplitz matrices from three largest eigenvalues. Inverse Probl. 21, 1879–1894 (2005)\nDoman, B.G.S.: The Classical Orthogonal Polynomials. World Scientific Publishing Company, Singapore (2015)\nElouafi, M.: A widom like formula for some Toeplitz plus Hankel determinants. J. Math. Anal. Appl. 422(1), 240–249 (2015)\nElouafi, M.: An eigenvalue localization theorem for pentadiagonal symmetric Toeplitz matrices. Linear Algebra Appl. 435, 2986–2998 (2011)\nElouafi, M.: A note for an explicit formula for the determinant of pentadiagonal and heptadiagonal symmetric Toeplitz matrices. Appl. Math. Comput. 219(9), 4789–4791 (2013)\nElouafi, M.: On a relationship between Chebyshev polynomials and Toeplitz determinants. Appl. Math. Comput. 229(25), 27–33 (2014)\nFasino, D.: Spectral and structural properties of some pentadiagonal symmetric matrices. Calcolo 25, 301–310 (1988)\nGrenander, U.; Szeg ö, G.: Toeplitz Forms and their Applications. Chelsea, New York (1984)\nJia, J.T.; Yang, B.T.; Li, S.M.: On a homogeneous recurrence relation for the determinants of general pentadiagonal Toeplitz matrices. Comput. Math. Appl. 71, 1036–1044 (2016)\nMason, J.C.; Handscomb, D.: Chebyshev Polynomials. Chapman & Hall, New York (2003)",{"VOID":1654},"10.1007\u002Fs40065-017-0194-0","2025-02-06T02:53:25.425+00:00",[30],"https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002Fs40065-017-0194-0",[1659],{"id":1660,"sortIndex":32,"researcher":28,"roles":1661,"affiliations":1662,"properties":1671,"displayName":1673,"givenName":28,"familyName":28},"13a4caab-20bf-4b27-9a6d-7ff5a357ccc1",[951],[1663],{"id":1664,"sortIndex":32,"affiliation":1665,"properties":28},"d6e7b728-243d-4c57-8b27-996db77878fd",{"id":1664,"createTime":28,"updateTime":28,"relativeEntities":1666,"slug":28,"properties":1667,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1670,"statistic":28},[],{"title":1668},{"VI":1669},"Classes Préparatoites aux Grandes Ecoles d’Ingénieurs, Tangier, Morocco",[],{"title":1672},{"VI":1673},"Mohamed Elouafi",{"url":1657,"publisher":1675,"properties":1712},{"id":868,"createTime":869,"updateTime":870,"relativeEntities":1676,"slug":872,"properties":1677,"entityType":25,"verifyStatus":880,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":32,"subjectFields":1681,"manageAffiliations":1686,"indexDatabases":1692,"url":920,"thumbnailPath":28,"statistic":1707,"gsStatistic":28,"type":55,"analyzePriority":28},[],{"issn":1678,"title":1679,"eissn":1680},{"VOID":875},{"EN":877},{"VOID":879},[1682],{"id":883,"createTime":28,"updateTime":28,"relativeEntities":1683,"label":1684,"description":1685,"parentId":28,"standard":28,"scholarHubFieldId":28},[],{"EN":886},{},[1687],{"id":890,"createTime":28,"updateTime":28,"relativeEntities":1688,"slug":28,"properties":1689,"entityType":28,"verifyStatus":28,"verifyTime":28,"verifyNote":28,"languages":28,"translateLanguages":28,"viewCount":28,"url":28,"parentIds":1691,"statistic":28},[],{"title":1690},{"EN":894},[896],[1693,1700],{"id":899,"indexDatabase":1694,"url":905,"indexYears":28,"academicFieldIds":1699,"indexDatabaseRanking":28},{"id":803,"createTime":28,"updateTime":28,"relativeEntities":1695,"label":1696,"description":1697,"key":810,"publicationTags":1698,"standard":28},[],{"EN":806,"VI":806},{"EN":808,"VI":809},[812,813],[907],{"id":909,"indexDatabase":1701,"url":915,"indexYears":916,"academicFieldIds":1706,"indexDatabaseRanking":919},{"id":775,"createTime":28,"updateTime":28,"relativeEntities":1702,"label":1703,"description":1704,"key":781,"publicationTags":1705,"standard":28},[],{"EN":778,"VI":778},{"EN":778,"VI":780},[783],[918],{"impactFactor":32,"impactFactorByYear":1708,"i10Index":48,"i10IndexLast5Year":32,"totalPublication":454,"totalPublicationByYear":1709,"totalCitation":924,"totalCitationByYear":1710,"totalCitationPerPublication":366,"totalCitationPerPublicationByYear":1711,"hindexLast5Year":49,"hindex":49},{"2013":111,"2014":108,"2015":696,"2017":111,"2018":54,"2019":167,"2020":111,"2021":109,"2022":104,"2023":111},{"2012":278,"2013":131,"2014":134,"2015":47,"2016":126,"2017":140,"2018":136,"2019":122,"2020":131,"2021":141,"2022":137,"2023":202,"2024":45},{"2012":51,"2013":352,"2014":127,"2015":49,"2016":123,"2017":196,"2018":434,"2019":47,"2020":47,"2021":145,"2022":205,"2023":49},{"2012":346,"2013":232,"2014":173,"2015":120,"2016":734,"2017":927,"2018":444,"2019":170,"2020":346,"2021":524,"2022":117,"2023":167},{"pages":1713,"volume":1715},{"VOID":1714},"91-99",{"VOID":1716},"7","2017-12-11",2017,[919,812],{"id":1721,"createTime":1722,"updateTime":1723,"relativeEntities":1724,"slug":1725,"properties":1726,"entityType":945,"verifyStatus":26,"verifyTime":1723,"verifyNote":1042,"languages":28,"translateLanguages":28,"viewCount":32,"primaryUrl":1735,"fullTextUrl":28,"authors":1736,"publicationType":979,"publisherRelationship":1776,"citationCount":28,"citationInfo":28,"publishDate":1819,"publishYear":1820,"citationAnalyzeStatus":880,"lastCitationAnalyze":28,"indexDatabases":1821,"openAccess":28,"references":28,"isForceReanalyzing":1026},"0a4abdac-111d-4552-9a1d-8842adf0dc3d","2023-12-07T08:30:29.527+00:00","2025-01-12T12:45:13.727+00:00",[],"The-generic-model-of-general-relativity",{"abstract":1727,"title":1729,"references":1731,"doi":1733},{"EN":1728},"We develop a generic spacetime model in general relativity which can be used to build any gravitational model within general relativity. The generic model uses two types of assumptions: (a) geometric assumptions in addition to the inherent geometric identities of the Riemannian geometry of spacetime and (b) assumptions defining a class of observers by means of their four-velocity $$u^{a}$$ which is a unit timelike vector field. The geometric assumptions as a rule concern symmetry assumptions (the so called collineations). The latter introduces the $$1+3$$ decomposition of tensor fields in spacetime. The $$1+3$$ decomposition results in two major results. The $$1+3$$ decomposition of $$u_{a;b}$$ defines the kinematic variables of the model (expansion, rotation, shear and four-acceleration) and defines the kinematics of the gravitational model. The $$1+3$$ decomposition of the energy momentum tensor representing all gravitating matter introduces the dynamic variables of the model (energy density, the isotropic pressure, the momentum transfer or heat flux vector and the traceless tensor of the anisotropic pressure) as measured by the defined observers and defines the dynamics of the model. The symmetries assumed by the model act as constraints on both the kinematical and the dynamical variables of the model. As a second further development of the generic model we assume that in addition to the four-velocity of the observers $$u_{a}$$ there exists a second universal vector field $$n_{a}$$ in spacetime so that one has a so-called double congruence $$(u_{a},n_{a})$$ which can be used to define the $$1+1+2$$ decomposition of tensor fields. The $$1+1+2$$ decomposition leads to an extended kinematics concerning both fields building the double congruence and to a finer dynamics involving more physical variables. After presenting and discussing the results in their full generality we show how they are applied in practice by considering in a step by step approach the case of a string fluid in Bianchi I spacetime for the comoving observers.",{"EN":1730},"The generic model of general relativity",{"VOID":1732},"Anderson, J.L.: Principles of Relativity Physics. Academic Press, New York (1973)\nBaysal, H.; Yilmaz, I.: Spacelike Ricci inheritance vectors in a model of string cloud and string fluid stress tensor. Class. Quantum Grav. 19, 6435 (2002)\nBaysal, H.; Camci, U.; Tarhan, I.; Yilmaz, I.: Ricci collineations of the Bianchi types I and III, and Kantowski–Sachs spacetimes. IJMPD 11, 463 (2002)\nCamci, U.: Conformal collineations and Ricci inheritance symmetry in string cloud and string fluids. IJMPD 11, 353 (2002)\nDirac, P.: General Theory of Relativity. Princeton University Press, Wiley, New York (1975)\nEinstein, A.: Grundgedanken der allgemeinen Relativitätstheorie und Anwendung dieser Theorie in der Astronomie, 315th edn. Preussische Akademie der Wissenschaften, Sitzungsberichte (1915)\nEinstein, A.: Zur allgemeinen Relativitätstheorie (On the General Theory of Relativity), 778th edn. Preussische Akademie der Wissenschaften, Sitzungsberichte (1915)\nEinstein, A.: Erklärung der Perihelbewegung des Merkur aus der allgemeinen Relativitätstheorie, 831st edn. Preussische Akademie der Wissenschaften, Sitzungsberichte (1915)\nEinstein, A.: Feldgleichungen der Gravitation, 844th edn. Preussische Akademie der Wissenschaften, Sitzungsberichte (1915)\nEllis, G.F.R.: Dynamics of pressure-free matter in general relativity. J. Math. Phys. 8, 1171 (1967)\nEllis, G.F.R.; Elst, H.V.: Cosmological models. In: Cargèse Lectures. arXiv:gr-qc\u002F9812046\nHerrera, L.; Jimenez, J.; Leal, L.; Ponce de Leon, J.; Esculpi, M.; Galina, V.: Anisotropic fluids and conformal motions in general relativity. J. Math. Phys. 25, 3274 (1984)\nKatzin, G.H.; Levine, J.; Davis, W.R.: Curvature collineations: a fundamental symmetry property of the space-times of general relativity defined by the vanishing Lie derivative of the Riemann curvature tensor. J. Math. Phys. 10, 617 (1969)\nKrasiński, A.: Inhomogeneous Cosmological Models. Cambridge University Press, New York (2006)\nLetelier, P.: Anisotropic fluids with two-perfect-fluid components. Phys. Rev. D 22, 807 (1980)\nLetelier, P.: Inheriting conformal and special conformal Killing vectors in string cosmology. Nuovo Cim. B63, 519 (1981)\nLetelier, P.: String cosmologies. Phys. Rev. D 28, 2414 (1983)\nLie, S.: Theorie der Transformationsgruppen I. B. G. Teubner, Leipzig (1888)\nLund, F.; Regge, T.: Unified approach to strings and vortices with soliton solutions. Phys. Rev. D 14, 1524 (1976)\nMaartens, R.; Mason, D.P.; Tsamparlis, M.: Kinematic and dynamic properties of conformal Killing vectors in anisotropic fluids. J. Math. Phys. 27, 2987 (1986)\nNakamura, M.: Geometry, Topology and Physics. Taylor & Francis Group, Florida (2003)\nPenrose, R.: A spinor approach to general relativity. Ann. Phys. 10, 171 (1960)\nRay, D.: Solutions of coupled Einstein-SO(3) gauge field equation. Phys. Rev. D 18, 3879 (1978)\nSaridakis, E.; Tsamparlis, M.: Symmetry inheritance of conformal Killing vectors. J. Math. Phys. 32, 1541 (1991)\nSharif, M.; Sheikh, U.: Timelike and spacelike matter inheritance vectors in specific forms of energy–momentum tensor. IJMPA 21, 3213 (2006)\nStephani, H.; Kramer, D.; MacCallum, M.; Hoenselaers, C.; Herlt, E.: Exact Solutions of Einstein’s Field Equations. Cambridge University Press, Cambridge (2003)\nStewart, J.M.; Ellis, G.F.R.: Solutions of Einstein’s equations for a fluid which exhibit local rotational symmetry. J. Math. Phys. 9, 1072 (1968)\nTsamparlis, M.: Geometrization of a general collineation. J. Math. Phys. 33, 1472 (1992)\nTsamparlis, M.: Geometrization of a general collineation. J. Math. Phys. 33, 1472–1479 (1992)\nTsamparlis, M.: General symmetries of a string fluid space-time. Gen. Relat. Grav. 38, 311 (2006)\nTsamparlis, M.; Mitsopoulos, A.; Paliathanasis, A.: Symmetries of spacetimes embedded with an electromagnetic string fluid. Gen. Relat. Grav. 51, 6 (2019)\nYano, K.: The Theory of Lie Derivatives and Its Applications. North Holland, Amsterdam (1956)\nYavuz, I.; Yilmaz, I.: Topological defect solutions in the spherically symmetric space-time admitting conformal motion. Gen. Relat. Grav. 9, 1295 (1997)\nYilmaz, I.: Timelike and spacelike Ricci collineation vectors in string cosmology. 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Matem. Zametki, 24(1), 33–47 (1980) (in Russian)\nBaiborodov, S.P.: Approximation of conjugate functions by Fourier series sums in \\({{L_{2\\pi }^{p}}}\\). Anal. Math. 11, 3–12 (1985)\nBennett, C., Sharpley, R.: Interpolation of Operators. Academic Press, New York (1988)\nBöttcher, A.; Karlovich, Y.I.: Carleson Curves, Muckenhoupt Weights and Teoplitz Operators. Birkhauser, Verlag (1997)\nBoyd D.W.: Spaces between a pair of reflexive Lebesgue spaces. Proc. Am. Math. Soc. 18, 215–219 (1967)\nBoyd D.W.: Indices of function spaces and their relationship to interpolation. Can. J. Math. 21, 1245–1254 (1969)\nBoyd, D.W.: Indices for the orlicz spaces. Pacific J. Math. 38, 315–325 (1971)\nDuren, P.L.: Theory of H p Spaces. Academic Press, New York (1970)\nDitzian, Z., Totik, V.: Moduli of Smoothness. Springer Ser, Copmut. Math. 9, Springer, New York (1987)\nDevore, R.A., Lorentz, G.G.: Constructive approximation. Springer, New York (1993)\nGavriljuk, V.T.: Linear summability methods for Fourier series and best approximation. Ukrain. Math. Zh. 15(4), 412—418 (1963) (in Russian)\nGoluzin, G.M.: Geometric Theory of Functions of a Complex Variable. Translation of Mathematical Monographs, vol. 26, Providence, RI: AMS, 1968\nGadjieva, E.A.: Investigation of the properties of functions with quasimonotone Fourier coefficients in generalized Nikolskii–Besov spaces. Author’s summary of dissertation, Tbilisi, 1986 (in Russian)\nGuven, A.: Trigonometric approximation of functions in weighted L p spaces. Sarajevo J. Math. 5(17), 99–108 (2009)\nGuven, A., Israfilov, D.M.: Approximation by Means of Fourier trigonometric series in weighted Orlicz spaces. Adv. Stud. Contemp. Math. (Kyundshang), 19(2), 283–295 (2009)\nIbragimov, I.I., Mamedkhanov, D.I.: A constructive characterization of a certain class of functions. Dokl. Akad. Nauk. SSSR 223(1), 35–37 (1975) (in Russian)\nIsrafilov, D.M., Approximation by p-Faber polynomials in the weighted Smirnov class E p(G, ω) and the Bieberbach polynomials. Constr. Approx. 17(3), 335–351 (2001)\nIsrafilov D.M., Guven A.: Approximation by trigonometric polynomials in weighted Orlicz spaces. Stud. Math. 174(2), 147–168 (2006)\nIsrafilov D.M., Oktay B., Akgün R.: Approximation in Smirnov–Orlicz classes. Glas. Mat. Ser. III 40(60), 87–102 (2005)\nIsrafilov, D.M., Akgün, R.: Approximation in weighted Smirnov–Orlicz classes. J. Math. Kyoto Univ. 46(4), 755–770 (2006)\nIsrafilov, D.M., Kokilashvili, V.M., Samko, S.G.: Approximation in weighted Lebesgue and Smirnov spaces with variable exponent. Proc. A. Razmadze Math. Inst. 143, 25–35 (2007)\nJafarov, S.Z.: Approximation by rational functions in Smirnov–Orlicz classes. J. Math. Anal. Appl. 379, 870–877 (2011)\nJafarov, S.Z.: Approximation of functions by rational functions on closed curves of the complex plane. Arab. J. Sci. Eng. 36(8), 1529–1531 (2011)\nJafarov S.Z.: On approximation in weighted Smirnov–Orlicz classes. Complex Var. Elliptic Equ. 57(5), 567–577 (2012)\nJafarov S.Z.: The inverse theorem of approximation of the function in Smirnov–Orlicz classes. Math. Ineq. Appl. 12(4), 835–844 (2012)\nJafarov, S.Z.: Approximation of conjugate functions by trigonometric polynomials in weighted Orlicz spaces. J. Math. Ineq. 7(2), 271–281 (2013)\nJafarov, S.Z.: Approximation by Fejér sums of Fourier trigonometric series in weighted Orlicz spaces. Hacet. J. Math. Stat. 42(3), 259–268 (2013)\nKrasnoselskii, M.A., Rutickii, Y.B.: Convex Functions and Orlicz Spaces. P. Norrdhoff Ltd., Groningen (1961)\nKokilasvili, V.M.: On approximation of analytic functions from E p classes. Trudy Tbiliss. Mat. Inst. im Razmadze Akad. Nauk Gruzin. SSR 34, 82–102 (1968)(in Russian)\nKokilashvili, V.M.: On analytic functions of Smirnov–Orlicz classes. Stud. Math. 31, 43–59 (1968)\nKokilashvili, V.M., Samko, S.G.: Operators of harmonic analysis in weighted spaces with non-standard growth. J. Math. Anal. Appl. 352, 15–34 (2009)\nKokilashvili, V.M., Samko, S.G.: A refined inverse inequality of approximation in weighted variable exponent Lebesgue spaces. Proc. A. Razmadze Matgh. Inst. 151, 132–138 (2009)\nKarlovich, A.Y.: Algebras of Singular integral operators with piecewise continuous coefficients on reflexive Orlicz spaces. Math. Nachr. 179, 187–222 (1996)\nKarlovich, A.Y.: Singular integral operators with PC coefficients in reflexive rearrangement invariant spaces. Integr. Eq. Oper. Theory 32, 436–481 (1998)\nKarlovich, A.Y.: Fredholmness of singular integral operators with piecewise continuous coefficients on weighted Banach function spaces. J. Integr. Eq. Appl. 15, 263–320 (2003)\nKy, N.X.: On approximation by trigonometric polynomials in L \\({{_{u}^{p}}}\\)-spaces. Stud. Sci. Math. 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Math. 14, 251–259 (1987)\nPommerenke, C.: Boundary Behavior of Conformal Maps. Springer, Berlin (1992)\nPonomarenko, V.G.: Approximation of periodic functions in a Orlicz space. Sibirsk. Math. J. 7, 1337–1346 (1966) (in Russian)\nRamazanov, A.R.K.: On approximation by polynomials and rational functions in Orlicz spaces. Anal. Math. 10, 117–132 (1984)\nRao, M.M., Ren, Z.D.: Theory of Orlicz Spaces. Marcel Dekker, New York (1991)\nStechkin, S.B.: On best approximation of conjugate functions by trigonometric polynomials. Izv. Akad. Nauk SSSR Ser. Mat. 20(2), 197–206 (1956) (in Russian)\nStechkin, S.B.: The approximation of periodic functions by Fejér sums. Trudy Math Inst. Steklov 62, 48–60 (1961)(in Russian)\nStechkin, S.B.: On the approximation of periodic functions by de la ValléePoussin sums. Anal. Math. 4, 61–74 (1978)\nSuetin, P.K.: Series of Faber Polynomials, vol. 1. 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