In mathematics, Deligne cohomology is the hypercohomology of the Deligne complex of a complex manifold. It was introduced by Pierre Deligne in unpublished work in about 1972 as a cohomology theory for algebraic varieties that includes both ordinary cohomology and intermediate Jacobians. For introductory accounts of Deligne cohomology see , section 1.5), , and , section 2).
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| - Deligne-Kohomologie (de)
- Deligne cohomology (en)
- 들리뉴-베일린손 코호몰로지 (ko)
- Delignekohomologi (sv)
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| - Die Deligne-Kohomologie wird in der Mathematik, speziell der Algebraischen Geometrie, zur Konstruktion sekundärer charakteristischer Klassen genutzt. Sie wurde um 1972 von Pierre Deligne eingeführt (unveröffentlicht). (de)
- In mathematics, Deligne cohomology is the hypercohomology of the Deligne complex of a complex manifold. It was introduced by Pierre Deligne in unpublished work in about 1972 as a cohomology theory for algebraic varieties that includes both ordinary cohomology and intermediate Jacobians. For introductory accounts of Deligne cohomology see , section 1.5), , and , section 2). (en)
- 기하학에서 들리뉴-베일린손 코호몰로지(Deligne-Бе́йлинсон cohomology, 영어: Deligne–Beilinson cohomology) 또는 들리뉴 코호몰로지는 접속을 갖는 원군 -주다발을 나타내는, 미분 형식으로 구성된 공사슬 복합체로서 정의되는 코호몰로지 이론이다. 복소다양체와 매끄러운 다양체에 적용될 수 있다. (ko)
- Inom matematiken är Delignekohomologi av av en . Den introducerades av Pierre Deligne i ett opublicerat arbete runt 1972 som en kohomologiteori för algebraiska varieteter som innehåller både den ordinära kohomologin och . För introduktioner till Delignekohomologi, se , sektion 1.5), ) och , sektion 2). (sv)
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| - Die Deligne-Kohomologie wird in der Mathematik, speziell der Algebraischen Geometrie, zur Konstruktion sekundärer charakteristischer Klassen genutzt. Sie wurde um 1972 von Pierre Deligne eingeführt (unveröffentlicht). (de)
- In mathematics, Deligne cohomology is the hypercohomology of the Deligne complex of a complex manifold. It was introduced by Pierre Deligne in unpublished work in about 1972 as a cohomology theory for algebraic varieties that includes both ordinary cohomology and intermediate Jacobians. For introductory accounts of Deligne cohomology see , section 1.5), , and , section 2). (en)
- 기하학에서 들리뉴-베일린손 코호몰로지(Deligne-Бе́йлинсон cohomology, 영어: Deligne–Beilinson cohomology) 또는 들리뉴 코호몰로지는 접속을 갖는 원군 -주다발을 나타내는, 미분 형식으로 구성된 공사슬 복합체로서 정의되는 코호몰로지 이론이다. 복소다양체와 매끄러운 다양체에 적용될 수 있다. (ko)
- Inom matematiken är Delignekohomologi av av en . Den introducerades av Pierre Deligne i ett opublicerat arbete runt 1972 som en kohomologiteori för algebraiska varieteter som innehåller både den ordinära kohomologin och . För introduktioner till Delignekohomologi, se , sektion 1.5), ) och , sektion 2). (sv)
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