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Weil cohomology theory
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#	Item
1	Deligne’s Proof of the Weil-conjecture Prof. Dr. Uwe Jannsen Winter TermInhaltsverzeichnis 0 Introduction Add to Reading List Source URL: www.mathematik.uni-regensburg.de Language: English Conjectures Algebraic geometry Homological algebra Analytic number theory Cohomology theories tale cohomology Elliptic curve Cohomology Divisor RamanujanPetersson conjecture Riemann hypothesis Galois module
2	673 Documenta Math. Torsion in the Crystalline Cohomology of Singular Varieties Add to Reading List Source URL: documenta.sagemath.org Language: English - Date: 2014-07-14 07:18:54 Cohomology theories Homological algebra Algebraic geometry Crystalline cohomology Cohomology Sheaf cohomology Weil cohomology theory De Rham cohomology Coherent sheaf cohomology Sheaf Weil conjectures Chain complex
3	mem-dwork.qxp:21 AM Page 338 Bernard Dwork (1923–All photographs courtesy of Shirley Dwork. Add to Reading List Source URL: web.math.princeton.edu Language: English - Date: 2008-01-26 18:55:07 Homological algebra Field theory Algebraic geometry Cohomology theories Finite fields Algebraic number field Crystalline cohomology Weil conjectures tale cohomology P-adic analysis Field extension Field
4	The Rising Sea: Grothendieck on simplicity and generality I Colin McLarty 24 May[removed]In 1949 Andr´e Weil published striking conjectures linking number theory to Add to Reading List Source URL: www.landsburg.com Language: English - Date: 2005-12-21 16:31:55 Homological algebra Sheaf theory Algebraic topology Cohomology theories Nicolas Bourbaki Sheaf Injective sheaf Étale cohomology Alexander Grothendieck Abstract algebra Mathematics Algebra
5	Cohomology of topological groups with applications to the Weil group M. Flach Abstract We establish various properties of the definition of cohomology of topological groups given by Grothendieck, Artin and Verdier in SGA Add to Reading List Source URL: www.math.caltech.edu Language: English - Date: 2008-01-28 21:03:09 Homological algebra Algebraic topology Sheaf theory Additive categories Cohomology theories Group cohomology Sheaf Topos Étale cohomology Abstract algebra Category theory Algebra
6	A PROOF OF THE BOREL-WEIL-BOTT THEOREM JACOB LURIE The aim of this note is to provide a quick proof of the Borel-Weil-Bott theorem, which describes the cohomology of line bundles on flag varieties. Let G denote a reducti Add to Reading List Source URL: www.math.harvard.edu Language: English - Date: 2012-12-07 11:55:59 Representation theory of Lie groups Algebraic topology Vector bundles Differential topology Homotopy theory Borel–Weil–Bott theorem Weight Line bundle Fiber bundle Abstract algebra Topology Algebra
7	Master Thesis L-functions of Algebraic Curves over Finite Fields Supervisor: Add to Reading List Source URL: www.algant.eu Language: English - Date: 2013-07-03 10:23:09 Homological algebra Scheme theory Cohomology theories Algebraic topology Étale cohomology Étale morphism Weil conjectures Noetherian topological space Sheaf Abstract algebra Algebraic geometry Mathematics
8	ARIZONA WINTER SCHOOL 2014 COURSE OUTLINE: GEOMETRIC ANALYTIC NUMBER THEORY JORDAN S. ELLENBERG The main theme of the course will be the interplay between • arithmetic statistics over function fields of curves; and Add to Reading List Source URL: swc.math.arizona.edu Language: English - Date: 2013-12-17 13:57:57 Homological algebra Cohomology theories Homology theory Cohomology Algebraic geometry Étale cohomology Alexander Grothendieck Crystalline cohomology Weil cohomology theory Abstract algebra Algebraic topology Algebra
9	mem-dwork.qxp[removed]:21 AM Page 338 Bernard Dwork (1923–[removed]All photographs courtesy of Shirley Dwork. Add to Reading List Source URL: youngp.people.cofc.edu Language: English - Date: 2003-01-09 20:13:17 Field theory Homological algebra Cohomology theories Conjectures Number theory Algebraic number field Crystalline cohomology Weil conjectures Étale cohomology Abstract algebra Mathematics Algebra
10	Introduction of the ∂-cohomology Pierre Dolbeault Abstract. We recall results, by Hodge during the thirties, the early forties and 1951, by A.Weil[removed]and 1952), on differential forms on complex projective algebraic Add to Reading List Source URL: pierre.dolbeault.free.fr Language: English - Date: 2013-01-31 16:16:25 Complex manifolds Riemannian geometry Algebraic geometry Hodge theory Complex differential form W. V. D. Hodge Hermitian manifold Geometry Mathematical analysis Differential forms

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