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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. 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T. and Tian G. , CM stability and the generalised Futaki invariant II, math.DG\u002F0606505.",{},{"id":26,"text":1055,"url":26,"identifiers":1056},"10.4310\u002Fjdg\u002F1207834553",{"doi":1055},{"id":1058,"createTime":1059,"updateTime":1060,"relativeEntities":1061,"slug":1062,"properties":1063,"entityType":767,"verifyStatus":25,"verifyTime":1072,"verifyNote":768,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36,"primaryUrl":1073,"fullTextUrl":26,"authors":1074,"publicationType":825,"publisherRelationship":1091,"citationCount":534,"citationInfo":1124,"publishDate":1127,"publishYear":1125,"citationAnalyzeStatus":28,"lastCitationAnalyze":1060,"indexDatabases":26,"openAccess":26,"references":1128,"isForceReanalyzing":867},"b8330730-d338-44b4-8050-1f0e84e51145","2023-12-31T20:25:34.769+00:00","2026-04-08T15:25:49.073+00:00",[],"Sur-la-cohomologie-%C3%A0-supports-compacts-des-vari%C3%A9t%C3%A9s-de-Shimura-pour-GSp-4-mathbb-Q-",{"abstract":1064,"title":1066,"doi":1068,"gsPaper":1070},{"EN":1065},"In this paper we compute the cohomology with compact supports of a Siegelthreefold as a virtual module over the product of the Galois group of \n                  \n                    \n                  \n                  \n$$\\mathop \\mathbb{Q}\\limits^{\\text{\\_}} $$\n\n                 over \n                  \n                    \n                  \n                  \n$$\\mathbb{Q}$$\n\n                 and the Hecke algebra. 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Math. 97 (1981) 257–290.","https:\u002F\u002Flink.springer.com\u002F10.1007\u002Fs10440-022-00541-7",{"doi":1134},"10.1007\u002Fs10440-022-00541-7",{"id":1130,"text":1136,"url":1132,"identifiers":1137},"Arthur, J.: The trace formula in invariant form, Ann. of Math.114 (1981) 1–74.",{"doi":1134},{"id":1130,"text":1139,"url":1132,"identifiers":1140},"Arthur, J.: The invariant trace formula. I. Local theory, J. Amer. Math. Soc. 1 (1988) 323–383.",{"doi":1134},{"id":1130,"text":1142,"url":1132,"identifiers":1143},"Arthur, J.: On a family of distributions obtained from orbits, Can. J. Math. 38 (1986) 179–214.",{"doi":1134},{"id":1130,"text":1145,"url":1132,"identifiers":1146},"Arthur, J.: Intertwining operators and residues I. Weighted characters, J. Funct. Anal. 84 (1989) 19–84.",{"doi":1134},{"id":1130,"text":1148,"url":1132,"identifiers":1149},"Arthur, J.: The invariant trace formula. II. Global theory, J. Amer. Math. Soc. 1 (1988) 501–554.",{"doi":1134},{"id":1151,"text":1152,"url":1153,"identifiers":1154},"5c93c747-4a1e-4357-afa7-0f2c948910e7","Arthur, J.: On elliptic tempered characters, Acta. Math. 171 (1993) 75–138.","https:\u002F\u002Fprojecteuclid.org\u002Fjournals\u002Facta-mathematica\u002Fvolume-171\u002Fissue-1\u002FOn-elliptic-tempered-characters\u002F10.1007\u002FBF02392767.full",{"doi":1155},"10.1007\u002FBF02392767",{"id":1130,"text":1157,"url":1132,"identifiers":1158},"Arthur, J.: Intertwining operators and residues II. Invariant distributions, Compos. Math. 70 (1989) 51–99.",{"doi":1134},{"id":1130,"text":1160,"url":1132,"identifiers":1161},"Clozel, L.: The fundamental lemma for stable base change, Duke Math. J. 61 (1990) 255–302.",{"doi":1134},{"id":1130,"text":1163,"url":1132,"identifiers":1164},"Clozel, L. et Delorme, P.: Le théorème de Paley-Wiener invariant pour les groupes réductifs. II, Ann. Sc. E.N.S. 23 (1990) 193–228.",{"doi":1134},{"id":26,"text":1166,"url":26,"identifiers":1167},"Deligne, P.: Formes modulaires et représentations l-adiques, dans 'Séminaire Bourbaki 1969', Lecture Notes in Math. 179 Springer-Verlag, (1969) 139–172.",{},{"id":26,"text":1169,"url":26,"identifiers":1170},"Faltings, G. et Chai, C.-L.: Degeneration of abelian varieties, Springer-Verlag, (1990).",{},{"id":26,"text":1172,"url":26,"identifiers":1173},"Flicker, Y. Z. et Kazdhan, D. A.:Geometric Ramanujan conjecture and Drinfeld reciprocity law, dans 'Number theory, trace formulas and discrete groups. Aubert, K. E., Bombieri, E. et Golfeld, D., (éd.)', Academic Press, (1989) 201–218.",{},{"id":1175,"text":1176,"url":1177,"identifiers":1178},"fdce1fbb-d595-48bf-93a2-cfe775eb2d1b","Flicker, Y. Z. et Kazdhan, D. A.: A simple trace formula J. Anal.Math. 50 (1988) 189–200.","http:\u002F\u002Flink.springer.com\u002F10.1007\u002FBF02796122",{"doi":1179},"10.1007\u002FBF02796122",{"id":1130,"text":1181,"url":1132,"identifiers":1182},"Hales, T. C.: A simple definition of transfer factors for unramified groups, dans 'Representation theory of groups and algebras, Adams, J., Herb, R., Kudla, S., Li, J.-S., Lipsman, R. et Rosenberg, J., (éd.)', Contemporary Mathematics 145 (1993) 109–134.",{"doi":1134},{"id":26,"text":1184,"url":26,"identifiers":1185},"Hales, T. C.: Shalika germs on GSp(4), dans 'Orbites unipotentes et représentations, II. Groupes p-adiques et réels', Astérisque 171-172, (1989) 195–256.",{},{"id":26,"text":1187,"url":26,"identifiers":1188},"Hales, T. C.: The fundamental lemma for Sp(4), preprint.",{},{"id":26,"text":1190,"url":26,"identifiers":1191},"Hales, T. C.: The fundamental lemma for standard endoscopy: reduction to unit elements, to appear in Can. J. Math.",{},{"id":26,"text":1193,"url":26,"identifiers":1194},"Harder, G.: Der Vergleich der topologischen und der arithmetischen Spurformel fü r GSp4.",{},{"id":26,"text":1196,"url":26,"identifiers":1197},"Harish-Chandra.: Admissible invariant distributions on reductive p-adic groups, dans 'Proceedings of the 1977 annual seminar of the Canadian Mathematical Congress, Rossman, W., (éd.)', Queen's paper in Pure and Applied Math. 48 (1978) 281–347.",{},{"id":26,"text":1199,"url":26,"identifiers":1200},"Illusie, L.: Appendice à Théorème de finitude en cohomologie étale dans 'Cohomologie étale, SGA (4)', Lecture Notes in Math. 569 Springer-Verlag (1977), 252–261.",{},{"id":1130,"text":1202,"url":1132,"identifiers":1203},"Knapp, A. W.: Representation theory of semisimple groups, An overview based on examples, Princeton University Press, (1986).",{"doi":1134},{"id":1130,"text":1205,"url":1132,"identifiers":1206},"Kottwitz, R. E.: Points on some Shimura varieties over finite fields, J. Amer. Math. Soc. 5 (1992) 373–444.",{"doi":1134},{"id":26,"text":1208,"url":26,"identifiers":1209},"Kottwitz, R. E.: Shimura varieties and l-adic representations, dans 'Automorphic forms, Shimura varieties and L-functions, vol. 1, Clozel, L. et Milne, J. S., (ed.)', Academic Press, (1990), pp. 161–209.",{},{"id":1130,"text":1211,"url":1132,"identifiers":1212},"Kottwitz, R. E.: Base change for unit elements of Hecke algebras, Compositio Math. 60 (1986) 237–250.",{"doi":1134},{"id":1214,"text":1215,"url":1216,"identifiers":1217},"24c9b570-7577-4ffd-a630-42b3c6432ade","Kottwitz, R. E.: Stable trace formula: elliptic singular terms, Math. Ann. 275 (1986) 365–399.","https:\u002F\u002Flink.springer.com\u002Farticle\u002F10.1007\u002FBF01458611",{"doi":1218},"10.1007\u002FBF01458611",{"id":26,"text":1220,"url":26,"identifiers":1221},"Labesse, J.-P.: Fonctions élémentaires et lemme fondamental pour le changement de base, Duke Math. J. 61 (1990) 519–530.",{},{"id":1130,"text":1223,"url":1132,"identifiers":1224},"Labesse, J.-P.: Pseudo-coefficients très cuspidaux et K-Théorie, Math. Ann. 291 (1991) 607–616.",{"doi":1134},{"id":26,"text":1226,"url":26,"identifiers":1227},"Langlands, R. P. et Shelstad, D.:On the definition of transfert factors, Math. Ann. 278 (1987) 219–271.",{},{"id":26,"text":1229,"url":26,"identifiers":1230},"Laumon, G.: Cohomology of Drinfeld modular varieties, Vol. I and II, Cambridge University Press, (1996).",{},{"id":1130,"text":1232,"url":1132,"identifiers":1233},"Pink, R.: On the calculation of local terms in the Lefschetz-Verdier trace formula and its application to a conjecture of Deligne, Ann. of Math. 135 (1992) 483–525.",{"doi":1134},{"id":1130,"text":1235,"url":1132,"identifiers":1236},"Rodier, F.: Sur les représentations non ramifiées des groupes réductifs p-adiques; l'exemple de GSp(4), Bull. Soc. Math. France 116 (1988) 15–42.",{"doi":1134},{"id":1130,"text":1238,"url":1132,"identifiers":1239},"Rogawski, J.: An application of the building to orbital integrals, Compos. Math. 42 (1981) 417–423.",{"doi":1134},{"id":1130,"text":1241,"url":1132,"identifiers":1242},"Schwermer, J.: On arithmetic quotients of the Siegel upper half space of degree two, Compos. Math. 58 (1986) 233–258.",{"doi":1134},{"id":1130,"text":1244,"url":1132,"identifiers":1245},"Schwermer, J.: On Euler products and residual Eisenstein cohomology classes for Siegel modular varieties, Forum Math. 7 (1995) 1–28.",{"doi":1134},{"id":1130,"text":1247,"url":1132,"identifiers":1248},"Shalika, J. A.: A theorem on semi-simple p-adic groups, Ann. of Math. 95 (1972) 226–242.",{"doi":1134},{"id":1250,"text":1251,"url":1252,"identifiers":1253},"1beaf776-02f0-491e-a1b0-fb4d961b4463","Shelstad, D.: L-indistinguishability for real groups, Math. 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C., (éd.)', Birkhaü ser (1983), pp. 223–264.",{},{"id":1130,"text":1271,"url":1132,"identifiers":1272},"Waldspurger, J.-L.: Homogénéité de certaines distributions sur les groupes p-adiques, Publications Math. IHES 81 (1995) 25–72.",{"doi":1134},{"id":26,"text":1274,"url":26,"identifiers":1275},"Waldspurger, J.-L.: Quelques propriétés arithmétiques de certaines formes automorphes sur GL(2), Compos. Math. 54 (1985) 121–171.",{},{"id":26,"text":1277,"url":26,"identifiers":1278},"Wallach, N.: On the constant term of a square integrable automorphic form, dans 'Operator algebras and group representations. II. Monographs and Studies in Maths. 18' Pitman, (1984), pp. 227–237.",{},{"id":26,"text":1280,"url":26,"identifiers":1281},"Zink, T.: The Lefschetz trace formula for an open algebraic surface, dans 'Automorphic forms, Shimura varieties and L-functions, vol. 2, Clozel, L. et Milne, J. 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the previous part of this paper, we constructed a large family of Hecke algebras on some classical groups G defined over p-adic fields in order to understand their admissible representations. Each Hecke algebra is associated to a pair (J\nΣ, ρΣ) of an open compact subgroup J\nΣ and its irreducible representation ρΣ which is constructed from given data Σ = (Γ, P′0, ϱ). Here, Γ is a semisimple element in the Lie algebra of G, P′0 is a parahoric subgroup in the centralizer of Γ in G, and ϱ is a cuspidal representation on the finite reductive quotient of P′0. In this paper, we explicitly describe those Hecke algebras when P′0 is a minimal parahoric subgroup, ϱ is trivial and ρΣ is a character.",{"EN":1387},"Hecke Algebras of Classical Groups over p-adic Fields II",{"VOID":1389},"10.1023\u002FA:1012023315726",{"VOID":1391},"3088701314605130243","2024-04-29T04:38:28.676+00:00","https:\u002F\u002Fwww.cambridge.org\u002Fcore\u002Fjournals\u002Fcompositio-mathematica\u002Farticle\u002Fhecke-algebras-of-classical-groups-over-padic-fields-ii\u002FD16F8F7009BFAEF682FEFC5381E52F58",[1395],{"id":1396,"sortIndex":36,"researcher":26,"roles":1397,"affiliations":1398,"properties":1410},"5e7dac7a-38bf-4291-8900-5a5ec0df3a77",[1078],[1399],{"id":1400,"sortIndex":36,"affiliation":1401,"properties":26},"303e1a36-0494-4410-b3c3-1354905d42ac",{"id":1402,"createTime":1403,"updateTime":1404,"relativeEntities":1405,"slug":1406,"properties":1407,"entityType":98,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36},"1fb33430-8a64-480c-a572-9d8a07d60dc1","2024-02-07T20:36:50.790+00:00","2024-05-17T10:06:56.530+00:00",[],"Department-of-Mathematics-University-of-Michigan-Ann-Arbor-U-S-A-",{"title":1408},{"VI":1409},"Department of Mathematics, University of Michigan, Ann Arbor, U.S.A.",{"title":1411},{"VI":1412},"Ju-Lee Kim",{"url":1393,"publisher":1414,"properties":1441},{"id":659,"createTime":660,"updateTime":661,"relativeEntities":1415,"slug":663,"properties":1416,"entityType":24,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36,"subjectFields":1419,"manageAffiliations":1420,"indexDatabases":1421,"url":26,"thumbnailPath":26,"statistic":1436,"gsStatistic":26,"type":26,"analyzePriority":26},[],{"issn":1417,"title":1418},{"VOID":666},{"EN":663},[],[],[1422,1429],{"id":700,"indexDatabase":1423,"url":713,"indexYears":714,"academicFieldIds":1428,"indexDatabaseRanking":717},{"id":702,"createTime":703,"updateTime":704,"relativeEntities":1424,"label":1425,"description":1426,"key":710,"publicationTags":1427,"standard":26},[],{"EN":707,"VI":707},{"EN":707,"VI":709},[712],[716],{"id":719,"indexDatabase":1430,"url":734,"indexYears":26,"academicFieldIds":1435,"indexDatabaseRanking":26},{"id":721,"createTime":722,"updateTime":723,"relativeEntities":1431,"label":1432,"description":1433,"key":730,"publicationTags":1434,"standard":26},[],{"EN":726,"VI":726},{"VI":728,"EN":729},[732,733],[736],{"impactFactor":36,"impactFactorByYear":1437,"i10Index":115,"i10IndexLast5Year":36,"totalPublication":739,"totalPublicationByYear":1438,"totalCitation":742,"totalCitationByYear":1439,"totalCitationPerPublication":646,"totalCitationPerPublicationByYear":1440,"hindexLast5Year":114,"hindex":114},{},{"1997":48,"1998":283,"1999":284,"2000":48,"2001":259,"2002":741,"2003":569},{"2003":742},{"2003":745},{"volume":1442,"pages":1444},{"VOID":1443},"127",{"VOID":1445},"117-167",{"total":116,"publishYear":1447,"statisticByYear":1448},2001,{"2002":115,"2003":115,"2005":115,"2006":115,"2007":115,"2012":115,"2021":114,"2024":115},"2001-06-01","2026-03-24T13:14:24.479+00:00",[1452,1454,1456,1458,1460,1462,1464,1466,1468,1470,1472,1474,1476,1478,1480,1482,1484],{"id":26,"text":1453,"url":26,"identifiers":26},"[BT] Bruhat, F. and Tits, J.: Groupes rçductifs sur un corps local I, Publ.Math. IHES 41 (1972), 1–251.",{"id":26,"text":1455,"url":26,"identifiers":26},"[BK1] Bushnell, C. and Kutzko, P.: The Admissible Dual of GL(N) via Compact Open Subgroups, Ann. Math Stud. 129, Princeton Univ. Press, 1993.",{"id":26,"text":1457,"url":26,"identifiers":26},"[BK2] Bushnell, C. and Kutzko, P.: Smooth representations of reductive p-adic groups: Structure theory via types, Proc. London Math. Soc. 77 (1998), 582–634.",{"id":26,"text":1459,"url":26,"identifiers":26},"[G] Goldstein, D.: Hecke algebra isomorphisms for tamely ramified characters, PhD thesis, U. Chicago (1990).",{"id":26,"text":1461,"url":26,"identifiers":26},"[HM1] Howe, R. (with collaboration of A. Moy): Harish-Chandra Homomorphisms for p-adic Groups, CBMS Regional Conf. Ser. 59, Amer. Math. Soc., Providence, RI, 1985.",{"id":26,"text":1463,"url":26,"identifiers":26},"[HM2] Howe, R. and Moy, A.: Hecke algebra isomorphisms for GL(n) over a p-adic field, J. Algebra 131 (1990), 388–424.",{"id":26,"text":1465,"url":26,"identifiers":26},"[IR] Ireland, K. and Rosen, M.: Classical Introduction to Modern Number Theory, 2nd edn, Springer-Verlag, New York, 1990.",{"id":26,"text":1467,"url":26,"identifiers":26},"[IM] Iwahori, N. and Matsumoto, H.: On some Bruhat decomposition and the structure of the Hecke rings of p-adic Chevalley groups, Publ. Math. IHES 25 (1965), 5–48.",{"id":26,"text":1469,"url":26,"identifiers":26},"[K1] Kim, J.-L.: Hecke algebras of classical groups over p-adic fields and supercuspidal representations, Amer. J. Math. 121 (1999), 967–1029.",{"id":26,"text":1471,"url":26,"identifiers":26},"[K2] Kim, J.-L.: Hecke algebras of classical groups over p-adic fields III Preprint 1998.",{"id":26,"text":1473,"url":26,"identifiers":26},"[L] Lusztig, L.: Classification of unipotent representations of simple p-adic groups, IMRN 11 (1995), 517–589.",{"id":26,"text":1475,"url":26,"identifiers":26},"[Mo] Morris, L.: Tamely ramified intertwining algebras, Invent. Math. 114 (1994), 1–54.",{"id":26,"text":1477,"url":26,"identifiers":26},"[My1] Moy, A.: Representations of U(2, 1) over a p-adic field, J. Reine. Angew. Math. 372 (1986), 178–208.",{"id":26,"text":1479,"url":26,"identifiers":26},"[My2] Moy, A.: Representations of GSp 4 over a p-adic field I, II, Compositio Math. 66 (1988), 237–284, 285-328.",{"id":26,"text":1481,"url":26,"identifiers":26},"[R] Roche, A.: Types and Hecke Algebras for principal series representations of split reductive p-adic groups, Ann. Sci. École Norm. Sup. 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Pure Math. 33 (1979), 29–69.",{"id":1487,"createTime":1488,"updateTime":1489,"relativeEntities":1490,"slug":1491,"properties":1492,"entityType":767,"verifyStatus":25,"verifyTime":1489,"verifyNote":768,"syncStatus":28,"languages":1503,"translateLanguages":26,"viewCount":36,"primaryUrl":1504,"fullTextUrl":26,"authors":1505,"publicationType":825,"publisherRelationship":1544,"citationCount":50,"citationInfo":1577,"publishDate":1579,"publishYear":865,"citationAnalyzeStatus":28,"lastCitationAnalyze":26,"indexDatabases":26,"openAccess":26,"references":1580,"isForceReanalyzing":867},"753b657d-e016-4992-a9a7-4360db715118","2024-04-21T08:10:59.205+00:00","2025-02-07T21:50:34.399+00:00",[],"The-Moduli-Space-of-Real-Abelian-Varieties-with-Level-Structure",{"mag":1493,"keywords":1495,"openalex":1496,"abstract":1498,"title":1499,"doi":1501},{"VOID":1494},"2155011464",{},{"VOID":1497},"W2155011464",{},{"EN":1500},"The Moduli Space of Real Abelian Varieties with Level 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Adams, J. F.: Lectures on Exceptional Lie Groups, Chicago Lectures in Mathematics, 1996.\n[B] Bayer, E. and Parimal, R.: Galois cohomology of the classical groups over fields of cohomological dimension ⪃, Invent Math. 122 (1995), 195-229.\n[BK] Bloch, S. and Kato, K.: p-adic étale cohomology, Pub. Math. IHES 66 (1986), 107-152.\n[BoS] Borel, A. and Springer, T. A.: Rationality properties of linear algebraic groups II, Tôhoku Math. J. 20 (19??), 443-497.\n[BoT] Borel, A. and Tits, J.: Groupes réductifs, Pub. Math. IHES 27 (1965), 55-152.\n[BLR] Bosch, S., Lütkebohmert, W. and Raynaud, M.: Néron Models, Ergeb. Math. Grenzgeb. 21 Springer, Berlin, 1990.\n[Bou] Bourbaki, N.: Groupes et algeèbres de Lie, Ch. IV, V and VI, Masson, 1981.\n[BrT1] Bruhat, F. and Tits, J.: Groupes réductifs sur un corps local II, Publ.Math. IHES 60 (1984).\n[BrT2] Bruhat, F. and Tits, J.: Groupes algébriques sur un corps local III. Compléments et application à la cohomologie galoisienne, J. Fac. Sci. Univ. 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Demazure et A.Grothendieck, Lecture Notes in Math. 151-153, Springer, New York 1970.\n[St] Steinberg, R.: Regular elements of semisimple algebraic groups, Publ.Math. IHES 25 (1965), 281-312.\n[Su1] Suslin, A. A.: Algebraic K-theory and the norm-residue homomorphism, J. Soviet. Math. 30 (1985), 2556-2611.\n[Su2] Suslin, A. A.: K-theory and K-cohomology of certain group varieties. Adv. in Soviet. Math., 4, Amer. Math. Soc., Providence, 1991, pp. 53-74.\n[T1] Tits, J.: Classification of algebraic semisimple groups, Proc. Sympos. Pure Math (1966), 33-62.\n[T2] Tits, J.: Normalisateurs de tores I, J. Algebra 4 (1966), 96-116.\n[T3] Tits, J.: Représentations linéaires irréducibles d'un groupe réductif sur un corps quelconque, J. Reine Angew Math. 247 (1971), 196-220.\n[T4] Tits, J.: Strongly inner anisotropic forms of simple algebraic groups, J. Algebra 131 (1990), 648-677.\n[T5] Tits, J.: Résumé des cours du Collège de France 1991-92 Annuaire du Collège de France.\n[T6] Tits, J.: Sur les degrés des extensions de corps déployant les groupes algébriques simples, C.R. Acad. Sci. Paris 315 (1992), 1131-1138.\n[V] Voskresenskii, V. E.: Algebraic groups and their birational invariants, Trans. Math. Monogr. 179, Amer. Math. Soc., Providence, 1998.",{"EN":1591},"Let k be a perfect field with cohomological dimension ≤ 2. Serre's conjecture II claims that the Galois cohomology set H\n1(k,G) is trivial for any simply connected semi-simple algebraic G\u002Fk and this conjecture is known for groups of type 1\nA\n\n                  n\n                 after Merkurjev–Suslin and for classical groups and groups of type F\n4 and G\n2 after Bayer–Parimala. For any maximal torus T of G\u002Fk, we study the map H\n1(k, T) → H\n1(k, G) using an induction process on the type of the groups, and it yields conjecture II for all quasi-split simply connected absolutely almost k-simple groups with type distinct from E\n8. We also have partial results for E\n8 and for some twisted forms of simply connected quasi-split groups. In particular, this method gives a new proof of Hasse principle for quasi-split groups over number fields including the E\n8-case, which is based on the Galois cohomology of maximal tori of such groups.",{"EN":1593},"Cohomologie galoisienne des groupes quasi-déployés sur des corps de dimension cohomologique ≤2; Galois cohomology of quasi-split groups over fields of cohomological dimension ≤ 2",{"VOID":1595},"10.1023\u002FA:1002473132282","https:\u002F\u002Fwww.cambridge.org\u002Fcore\u002Fjournals\u002Fcompositio-mathematica\u002Farticle\u002Fcohomologie-galoisienne-des-groupes-quasideployes-sur-des-corps-de-dimension-cohomologique-2-galois-cohomology-of-quasisplit-groups-over-fields-of-cohomological-dimension-2\u002F3ABE8722317C12DEB08E784B18AC5B46",[1598],{"id":1599,"sortIndex":36,"researcher":26,"roles":1600,"affiliations":1601,"properties":1610},"24dceb04-2405-4903-9536-3f7c672cf17a",[1078],[1602],{"id":26,"sortIndex":36,"affiliation":1603,"properties":26},{"id":1604,"createTime":1605,"updateTime":1605,"relativeEntities":1606,"slug":26,"properties":1607,"entityType":98,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36},"ad876a55-ae52-4ceb-8401-0efa88125a55","2024-01-26T20:13:33.137+00:00",[],{"title":1608},{"VI":1609},"Mathématiques, Bât. 425, UMR 8628 du C.N.R.S, Université Paris-Sud, Orsay Cedex, France",{"title":1611},{"VI":1612},"Philippe Gille",{"url":1596,"publisher":1614,"properties":1641},{"id":659,"createTime":660,"updateTime":661,"relativeEntities":1615,"slug":663,"properties":1616,"entityType":24,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36,"subjectFields":1619,"manageAffiliations":1620,"indexDatabases":1621,"url":26,"thumbnailPath":26,"statistic":1636,"gsStatistic":26,"type":26,"analyzePriority":26},[],{"issn":1617,"title":1618},{"VOID":666},{"EN":663},[],[],[1622,1629],{"id":700,"indexDatabase":1623,"url":713,"indexYears":714,"academicFieldIds":1628,"indexDatabaseRanking":717},{"id":702,"createTime":703,"updateTime":704,"relativeEntities":1624,"label":1625,"description":1626,"key":710,"publicationTags":1627,"standard":26},[],{"EN":707,"VI":707},{"EN":707,"VI":709},[712],[716],{"id":719,"indexDatabase":1630,"url":734,"indexYears":26,"academicFieldIds":1635,"indexDatabaseRanking":26},{"id":721,"createTime":722,"updateTime":723,"relativeEntities":1631,"label":1632,"description":1633,"key":730,"publicationTags":1634,"standard":26},[],{"EN":726,"VI":726},{"VI":728,"EN":729},[732,733],[736],{"impactFactor":36,"impactFactorByYear":1637,"i10Index":115,"i10IndexLast5Year":36,"totalPublication":739,"totalPublicationByYear":1638,"totalCitation":742,"totalCitationByYear":1639,"totalCitationPerPublication":646,"totalCitationPerPublicationByYear":1640,"hindexLast5Year":114,"hindex":114},{},{"1997":48,"1998":283,"1999":284,"2000":48,"2001":259,"2002":741,"2003":569},{"2003":742},{"2003":745},{"volume":1642,"pages":1644},{"VOID":1643},"125",{"VOID":1645},"283-325","2001-02-01",{"id":1648,"createTime":1649,"updateTime":1649,"relativeEntities":1650,"slug":1651,"properties":1652,"entityType":767,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":1661,"translateLanguages":26,"viewCount":36,"primaryUrl":1662,"fullTextUrl":26,"authors":1663,"publicationType":825,"publisherRelationship":1680,"citationCount":26,"citationInfo":26,"publishDate":1708,"publishYear":1709,"citationAnalyzeStatus":28,"lastCitationAnalyze":26,"indexDatabases":26,"openAccess":26,"references":1710,"isForceReanalyzing":867},"4689fc45-d094-4335-b5fa-23b57a3fb5de","2024-04-15T06:20:31.933+00:00",[],"On-the-Rank-of-Picard-Groups-of-Modular-Varieties-Attached-to-Orthogonal-Groups",{"keywords":1653,"abstract":1655,"title":1657,"doi":1659},{"EN":1654},"",{"EN":1656},"We derive lower bounds for the rank of Picard groups of modular varieties associated with natural congruence subgroups of the orthogonal group of an even lattice of signature (2, l). As an example we consider the Siegel modular group of genus 2. The analytic part of this paper also leads to certain class number identities.",{"EN":1658},"On the Rank of Picard Groups of Modular Varieties Attached to Orthogonal Groups",{"VOID":1660},"10.1023\u002FA:1016357029843",[102],"https:\u002F\u002Fwww.cambridge.org\u002Fcore\u002Fjournals\u002Fcompositio-mathematica\u002Farticle\u002Fon-the-rank-of-picard-groups-of-modular-varieties-attached-to-orthogonal-groups\u002FAE942DA751DDFF7A0011F31F7B4A8B9F",[1664],{"id":1665,"sortIndex":36,"researcher":26,"roles":1666,"affiliations":1667,"properties":1677},"fbbd639d-ac0f-4de9-8121-354189e163ad",[],[1668],{"id":26,"sortIndex":36,"affiliation":1669,"properties":26},{"id":1670,"createTime":1671,"updateTime":1671,"relativeEntities":1672,"slug":1673,"properties":1674,"entityType":98,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36},"767c34d9-b1b4-4f43-bbcc-45e41ec24284","2024-04-19T10:20:42.608+00:00",[],"Department-of-Mathematics-University-of-Wisconsin-Madison-Madison-U-S-A-",{"title":1675},{"EN":1676},"Department of Mathematics, University of Wisconsin-Madison, Madison, U.S.A.",{"title":1678},{"EN":1679},"Jan Hendrik Bruinier",{"url":26,"publisher":1681,"properties":26},{"id":659,"createTime":660,"updateTime":661,"relativeEntities":1682,"slug":663,"properties":1683,"entityType":24,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36,"subjectFields":1686,"manageAffiliations":1687,"indexDatabases":1688,"url":26,"thumbnailPath":26,"statistic":1703,"gsStatistic":26,"type":26,"analyzePriority":26},[],{"issn":1684,"title":1685},{"VOID":666},{"EN":663},[],[],[1689,1696],{"id":700,"indexDatabase":1690,"url":713,"indexYears":714,"academicFieldIds":1695,"indexDatabaseRanking":717},{"id":702,"createTime":703,"updateTime":704,"relativeEntities":1691,"label":1692,"description":1693,"key":710,"publicationTags":1694,"standard":26},[],{"EN":707,"VI":707},{"EN":707,"VI":709},[712],[716],{"id":719,"indexDatabase":1697,"url":734,"indexYears":26,"academicFieldIds":1702,"indexDatabaseRanking":26},{"id":721,"createTime":722,"updateTime":723,"relativeEntities":1698,"label":1699,"description":1700,"key":730,"publicationTags":1701,"standard":26},[],{"EN":726,"VI":726},{"VI":728,"EN":729},[732,733],[736],{"impactFactor":36,"impactFactorByYear":1704,"i10Index":115,"i10IndexLast5Year":36,"totalPublication":739,"totalPublicationByYear":1705,"totalCitation":742,"totalCitationByYear":1706,"totalCitationPerPublication":646,"totalCitationPerPublicationByYear":1707,"hindexLast5Year":114,"hindex":114},{},{"1997":48,"1998":283,"1999":284,"2000":48,"2001":259,"2002":741,"2003":569},{"2003":742},{"2003":745},"2002-08-01",2002,[1711,1713,1715,1717,1719,1721,1723,1725,1727,1729,1731,1733,1735,1737,1739,1741,1743,1745],{"id":26,"text":1712,"url":26,"identifiers":26},"Borcherds, R.E.: Automorphic forms with singularities on Grassmannians, Invent. Math.132 (1998), 491–562.",{"id":26,"text":1714,"url":26,"identifiers":26},"Borcherds, R.E.: The Gross-Kohnen-Zagier theorem in higher dimensions, Duke Math.J.97 (1999), 219–233.",{"id":26,"text":1716,"url":26,"identifiers":26},"Borcherds, R.E.: Reflection groups of Lorentzian lattices, Duke Math.J.104 (2000), 319–366.",{"id":26,"text":1718,"url":26,"identifiers":26},"Bruinier, J.H.:Borcherds Products on O(2,l) and Chern Classes of Heegner Divisors, Lecture Notes in Math.1780, Springer-Verlag, New York, 2002.",{"id":26,"text":1720,"url":26,"identifiers":26},"Bruinier, J.H.: Borcherds products and Chern classes of Hirzebruch-Zagier divisors, Invent.Math.138 (1999), 51–83.",{"id":26,"text":1722,"url":26,"identifiers":26},"Bruinier, J.H.and Freitag, E.: Local Borcherds products, Ann.Inst.Fourier 51 (2001), 1–27.",{"id":26,"text":1724,"url":26,"identifiers":26},"Eichler, M.and Zagier, D.: The Theory of Jacobi Forms, Progr.in Math.55, Birkhäuser, Basel, 1985.",{"id":26,"text":1726,"url":26,"identifiers":26},"Fischer, J. An Approach to the Selberg Trace Formula via the Selberg Zeta-Function, Lecture Notes in Math. 1253, Springer-Verlag, New York, 1987.",{"id":26,"text":1728,"url":26,"identifiers":26},"Freitag, E.: Siegelsche Modulfunktionen, Springer-Verlag, New York, 1983.",{"id":26,"text":1730,"url":26,"identifiers":26},"Van Geemen, B.and Nygaard, N. O.: On the geometry and arithmetic of some Siegel modular threefolds, J.Number Theory 53 (1995), 45–87.",{"id":26,"text":1732,"url":26,"identifiers":26},"Gritsenko, V.and Nikulin, V.: Automorphic forms and Lorentzian Kac-Moody algebras, Part II, Internat.J.Math.9 (1998), 201–275.",{"id":26,"text":1734,"url":26,"identifiers":26},"Lang, S.: Algebraic Number Theory, Addison-Wesley, Englewood Cliffs, 1970.",{"id":26,"text":1736,"url":26,"identifiers":26},"Lee, R.and Weintraub, S.H.: Cohomology of Sp(4,Z) and related groups and spaces, Topology 24 (1985), 391–410.",{"id":26,"text":1738,"url":26,"identifiers":26},"Lee, R.and Weintraub, S.H.: On certain Siegel modular varieties of genus two and levels above two, In: Algebraic Topology and Transformation groups, Lecture Notes in Math.1361, Springer-Verlag, New York, 1988, pp.29–52.",{"id":26,"text":1740,"url":26,"identifiers":26},"Nobs, A.: Die irreduziblen Darstellungen der Gruppen SL2(Zp), insbesondere SL2(Zp).I.Teil, Comment Math.Helv.51 (1976), 465–489.",{"id":26,"text":1742,"url":26,"identifiers":26},"Weissauer, R. Differentialformen zu Untergruppen der Siegelschen Modulgruppe zweiten Grades, J.reine angew.Math.391 (1988), 100–156.",{"id":26,"text":1744,"url":26,"identifiers":26},"Weissauer, R.: The Picard group of Siegel modular threefolds, J.reine angew.Math. 430 (1992), 179–211.",{"id":26,"text":1746,"url":26,"identifiers":26},"Zagier, D.: Zetafunktionen und quadratische Körper, Springer-Verlag, Berlin, 1981.",{"id":1748,"createTime":1749,"updateTime":1749,"relativeEntities":1750,"slug":26,"properties":1751,"entityType":767,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36,"primaryUrl":1760,"fullTextUrl":26,"authors":1761,"publicationType":825,"publisherRelationship":1777,"citationCount":26,"citationInfo":26,"publishDate":1810,"publishYear":1709,"citationAnalyzeStatus":28,"lastCitationAnalyze":26,"indexDatabases":26,"openAccess":26,"references":26,"isForceReanalyzing":867},"183a2196-d2c2-4ed9-b65e-dce50ae2160c","2024-02-07T15:26:19.675+00:00",[],{"references":1752,"abstract":1754,"title":1756,"doi":1758},{"VOID":1753},"Deligne, P. and Mumford, D.: The irreducibility of the space of curves of given genus, Publ. Math. IHES 36 (1969), 75–109.\nFaltings, G.: Curves and their fundamental groups [following Grothendieck, Tamagawa and Mochizuki], Séminaire Bourbaki, 840, (1997\u002F98).\nGrothendieck, A.: Brief an Faltings (27\u002F06\u002F1983), In: L. Schneps, and P. Lochak (eds), Geometric Galois Action 1, Cambridge Univ. Press, 1997, pp. 49–58.\nMochizuki, S.: The local pro-p anabelian geometry of curves, Invent. Math. 138 (2) (1999), 319–423.\nSerre, J.-P.: Rigidité du foncteur de Jacobi d'échelon n>3, appendice à l'Exposà 17 du sàminaire Cartan 1960\u002F61.\nGrothendieck, A. and Mme. Raynaud, M.: Revêtements étales et groupe fondamental (SGA 1), Lecture Notes in Math. 224, Springer, New York, 1971.\nGrothendieck, A., Artin, M. and Verdier, J. L.: Théorie des topos et cohomologie étale des schémas, Lecture Notes in Math. 269, 270, 305, Springer, New York, 1972–1973.\nGrothendieck, A. et al.: Cohomologie l-adique et fonction de L, Lecture Notes in Math. 589, Springer, New York, 1977.\nTamagawa, A.: The Grothendieck conjecture for affine curves, Compositio Math. 109 (1997), 135–194.",{"EN":1755},"An investigation of morphisms that coincide topologically is used to generalize to all characteristics and partly reprove Tamagawa's theorem on the Grothendieck conjecture in anabelian geometry for affine hyperbolic curves. The theorem now deals with π1\ntame of curves over a finitely generated field and its effect on the sets of isomorphisms. Universal homeomorphisms are formally inverted.",{"EN":1757},"Affine Anabelian Curves in Positive Characteristic",{"VOID":1759},"10.1023\u002FA:1020290619656","https:\u002F\u002Fwww.cambridge.org\u002Fcore\u002Fjournals\u002Fcompositio-mathematica\u002Farticle\u002Faffine-anabelian-curves-in-positive-characteristic\u002F18F8ECB4AB153B43627BA7B1B6D1AF86",[1762],{"id":1763,"sortIndex":36,"researcher":26,"roles":1764,"affiliations":1765,"properties":1774},"768cb0de-1da1-470c-b9be-d9bfb7a255b2",[1078],[1766],{"id":26,"sortIndex":36,"affiliation":1767,"properties":26},{"id":1768,"createTime":1769,"updateTime":1769,"relativeEntities":1770,"slug":26,"properties":1771,"entityType":98,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36},"9f252815-2849-4f2d-ba3e-212cd8c38d3a","2023-12-02T23:11:44.783+00:00",[],{"title":1772},{"VI":1773},"Mathematisches Institut der Universität Bonn, Bonn, Germany",{"title":1775},{"VI":1776},"Jakob Stix",{"url":1760,"publisher":1778,"properties":1805},{"id":659,"createTime":660,"updateTime":661,"relativeEntities":1779,"slug":663,"properties":1780,"entityType":24,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36,"subjectFields":1783,"manageAffiliations":1784,"indexDatabases":1785,"url":26,"thumbnailPath":26,"statistic":1800,"gsStatistic":26,"type":26,"analyzePriority":26},[],{"issn":1781,"title":1782},{"VOID":666},{"EN":663},[],[],[1786,1793],{"id":700,"indexDatabase":1787,"url":713,"indexYears":714,"academicFieldIds":1792,"indexDatabaseRanking":717},{"id":702,"createTime":703,"updateTime":704,"relativeEntities":1788,"label":1789,"description":1790,"key":710,"publicationTags":1791,"standard":26},[],{"EN":707,"VI":707},{"EN":707,"VI":709},[712],[716],{"id":719,"indexDatabase":1794,"url":734,"indexYears":26,"academicFieldIds":1799,"indexDatabaseRanking":26},{"id":721,"createTime":722,"updateTime":723,"relativeEntities":1795,"label":1796,"description":1797,"key":730,"publicationTags":1798,"standard":26},[],{"EN":726,"VI":726},{"VI":728,"EN":729},[732,733],[736],{"impactFactor":36,"impactFactorByYear":1801,"i10Index":115,"i10IndexLast5Year":36,"totalPublication":739,"totalPublicationByYear":1802,"totalCitation":742,"totalCitationByYear":1803,"totalCitationPerPublication":646,"totalCitationPerPublicationByYear":1804,"hindexLast5Year":114,"hindex":114},{},{"1997":48,"1998":283,"1999":284,"2000":48,"2001":259,"2002":741,"2003":569},{"2003":742},{"2003":745},{"volume":1806,"pages":1808},{"VOID":1807},"134",{"VOID":1809},"75-85","2002-10-01",{"id":1812,"createTime":1813,"updateTime":1813,"relativeEntities":1814,"slug":26,"properties":1815,"entityType":767,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36,"primaryUrl":1824,"fullTextUrl":26,"authors":1825,"publicationType":825,"publisherRelationship":1841,"citationCount":26,"citationInfo":26,"publishDate":1874,"publishYear":1709,"citationAnalyzeStatus":28,"lastCitationAnalyze":26,"indexDatabases":26,"openAccess":26,"references":26,"isForceReanalyzing":867},"3a55787a-fd11-4988-be09-4923959c1f14","2024-02-11T22:49:30.573+00:00",[],{"references":1816,"abstract":1818,"title":1820,"doi":1822},{"VOID":1817},"Borel, A. and Serre, J. P.:—Determination des p-puissances reduites de Steenrod dans la cohomologie des groupes classiques, C.R. Acad. Sci. Paris 233 (1951), 680-682.\nBott, R.: The space of loops on a Lie group,Michigan J.Math. 5 (1958), 35-61.\nDuan, H. and Zhao, X.: The classification of cohomology endomorphisms of certain flag manifolds, Pacific J. Math. 192 (1) (2000), 93-102.\nDuan, H.: Characteristic classes for complex bundles whose real reductions are trivial, Proc. Amer. Math. Soc. 128 (2000), 2465-2471.\nDuan, H.:Some enumerative formulas for flag manifolds, Comm. Algebra 29 (10) (2001), 4395-4419.\nGlover, H. and Homer, W.: Self-maps of flag manifolds, Trans. Amer. Math. Soc. 267 (1981), 423-434.\nGlover, H. and Mislin, G.: On the genus of generalized flag manifolds, Enseign. Math. 27 (1981), 211-219.\nGriffiths, P. A. and Morgan, J. W.: Rational Homotopy Theory and Differential Forms, Birkhauser, Boston, 1981.\nGrove, K. and Halperin, S.: Contributions of rational homotopy theory to global problems in geometry, Publ. IHES 56 (1983), 379-385.\nHoffman, M.: Endomorphisms of the cohomology of complex Grassmannians, Trans. Amer. Math. Soc. 281 (1984), 745-740.\nHoffman, M.: On fixed point free maps of the complex flag manifold, Indiana Math. J. 33 (1984), 249-255.\nMilnor, J.: Morse Theory, Ann. Math. Stud. 51 Princeton Univ. Press, 1963.",{"EN":1819},"Let CS\n\n                  n\n                 be the flag manifold SO(2n)\u002FU(n). We give a partial classification for the endomorphisms of the cohomology ring H\n*(CS\n\n                  n\n                ; Z) which is very close to a homotopy classification of all selfmaps of CS\n\n                  n\n                . Applications concerning the geometry of the space are discussed.",{"EN":1821},"Self-maps of the Grassmannian of Complex Structures Dedicated to Professor Boju Jiang on his 65th birthday",{"VOID":1823},"10.1023\u002FA:1015885227445","https:\u002F\u002Fwww.cambridge.org\u002Fcore\u002Fjournals\u002Fcompositio-mathematica\u002Farticle\u002Fselfmaps-of-the-grassmannian-of-complex-structures-dedicated-to-professor-boju-jiang-on-his-65th-birthday\u002F4DE4AE0E956431BE02D067CFD68E9198",[1826],{"id":1827,"sortIndex":36,"researcher":26,"roles":1828,"affiliations":1829,"properties":1838},"2d276a47-1987-4166-8148-b491b11c0bf0",[1078],[1830],{"id":26,"sortIndex":36,"affiliation":1831,"properties":26},{"id":1832,"createTime":1833,"updateTime":1833,"relativeEntities":1834,"slug":26,"properties":1835,"entityType":98,"verifyStatus":28,"verifyTime":26,"verifyNote":26,"syncStatus":28,"languages":26,"translateLanguages":26,"viewCount":36},"279f2d22-a477-44ec-b04e-7af8747b7c14","2023-12-23T13:46:51.724+00:00",[],{"title":1836},{"VI":1837},"Academy of Mathematics and Systems Sciences, Chinese Academy of Sciences, Beijing, P. 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