p-ADIC HODGE THEORY FOR RIGID-ANALYTIC VARIETIES PETER SCHOLZE Abstract. We give proofs of de Rham comparison isomorphisms for rigid-analytic varieties, with coefficients and in families. This relies on the theory of per

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Shadows of Hodge theory in representation theory Geordie Williamson (Max Planck Institute) The Kazhdan-Lusztig conjecture is a remarkable 1979 conjecture on the characters of simple highest weight modules over a complex

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• Mathematics
• Algebra
• Abstract algebra
• Number theorists
• Algebraic combinatorics
• KazhdanLusztig polynomial
• Polynomials
• Representation theory of Lie algebras
• Representation theory of Lie groups
• Alexander Beilinson
• Jean-Luc Brylinski
• Joseph Bernstein

VARIATIONS OF HODGE STRUCTURE NOTES FOR NUMBER THEORY LEARNING SEMINAR ON SHIMURA VARIETIES DANIEL LITT Contents 1. Introduction: Variation of Hodge Structure for Curves

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CYCLE CLASSES, CONT. DANIEL LITT 1. The Hodge Conjecture Last time I promised you the generalized Hodge conjecture–here it is. Recall that given a Hodge structure (VZ , V p,q ), we define a filtration on VC given by

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Bible Study Evaluation Rubric by Karen Hodge QUESTIONS TO ASK DESCRIPTION

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NOTE: The governor signed this measure onSENATE BILLBY SENATOR(S) Zenzinger, Aguilar, Guzman, Heath, Hodge, Jones, Kefalas, Kerr, Newell, Nicholson, Schwartz, Steadman, Todd, Ulibarri;

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• Education in the United States
• Turnaround model
• Susquehanna Valley
• School Improvement Grant

Précision p-adique, échelonnement matriciel et bases de Gröbner Tristan Vaccon (Univ. Rennes I) L’avènement de la théorie de Hodge p-adique et ses besoins de calculs explicites, ainsi que les récentes recherches

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Title: Morita conjecture on projective integral models of Shimura varieties of Hodge type Abstract: Let A be an abelian variety over a number field. Let G be the Mumford–Tate group of some extension AC of A to the fiel

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l i v e to day 1 / th e r e a l Written by D. Hodge Published by Son Of Knowledge Music (BMI) /

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Advanced Course Lectures on Differential Graded Categories From homotopy theory to Hodge theory January 13, 15 and 16, 2015

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