DOCSLIB.ORG
  • Sign Up
  • Log In
  • Upload
  • Sign Up
  • Log In
  • Upload
  • Home
  • »  Tags
  • »  Base change theorems

Base change theorems

  • Perverse Sheaves

    Perverse Sheaves

  • Étale Cohomology

    Étale Cohomology

  • The Standard Filtration on Cohomology with Compact Supports with an Appendix on the Base Change Map and the Lefschetz Hyperplane

    The Standard Filtration on Cohomology with Compact Supports with an Appendix on the Base Change Map and the Lefschetz Hyperplane

  • Foundations of Algebraic Geometry Class 37

    Foundations of Algebraic Geometry Class 37

  • Hél`Ene Esnault Eckart Viehweg Lectures on Vanishing Theorems

    Hél`Ene Esnault Eckart Viehweg Lectures on Vanishing Theorems

  • ÉTALE Π1 of a SMOOTH CURVE 1. Introduction One of the Early Achievements of Grothendieck's Theory of Schemes Was the (Partia

    ÉTALE Π1 of a SMOOTH CURVE 1. Introduction One of the Early Achievements of Grothendieck's Theory of Schemes Was the (Partia

  • Unipotent Nearby Cycles and the Cohomology of Shtukas 3

    Unipotent Nearby Cycles and the Cohomology of Shtukas 3

  • Motivic and Real Etale Stable Homotopy Theory

    Motivic and Real Etale Stable Homotopy Theory

  • 18.0X Serre, Jean-Pierre Sur La Dimension Homologique Des Anneaux Et Des Modules Noeth´Eriens

    18.0X Serre, Jean-Pierre Sur La Dimension Homologique Des Anneaux Et Des Modules Noeth´Eriens

  • Geometric Derived Hall Algebra 3

    Geometric Derived Hall Algebra 3

  • Rational Structures on Automorphic Representations

    Rational Structures on Automorphic Representations

  • Arxiv:1802.02042V2 [Math.NT] 4 Dec 2018 of Representation Theory

    Arxiv:1802.02042V2 [Math.NT] 4 Dec 2018 of Representation Theory

  • Math 248B. Base Change Morphisms 1. Motivation a Basic Operation with Sheaf Cohomology Is Pullback. for a Continuous Map of Topo

    Math 248B. Base Change Morphisms 1. Motivation a Basic Operation with Sheaf Cohomology Is Pullback. for a Continuous Map of Topo

  • Arxiv:2003.03790V1 [Math.AG]

    Arxiv:2003.03790V1 [Math.AG]

  • Néron Models, Tamagawa Factors, and Tate-Shafarevich Groups

    Néron Models, Tamagawa Factors, and Tate-Shafarevich Groups

  • The Standard Filtration on Cohomology with Compact Supports with an Appendix on the Base Change Map and the Lefschetz Hyperplane Theorem

    The Standard Filtration on Cohomology with Compact Supports with an Appendix on the Base Change Map and the Lefschetz Hyperplane Theorem

  • An Overview of the Work of K. Fujiwara, K. Kato, and C. Nakayama on Logarithmic Étale Cohomology Astérisque, Tome 279 (2002), P

    An Overview of the Work of K. Fujiwara, K. Kato, and C. Nakayama on Logarithmic Étale Cohomology Astérisque, Tome 279 (2002), P

  • Finiteness Theorems for the Picard Objects of an Algebraic Stack

    Finiteness Theorems for the Picard Objects of an Algebraic Stack

Top View
  • VERDIER DUALITY 1. Introduction Let M Be a Smooth, Compact Oriented Manifold of Dimension N, and Let K Be a Field. Recall That T
  • PROPER BASE CHANGE for LCC ÉTALE SHEAVES of SPACES Contents 1. Introduction 1 2. Preliminaries on Shapes and Profinite Completi
  • Lectures on Etale Cohomology
  • Elliptic Pairs I. Relative Finiteness and Duality
  • GROTHENDIECK-SERRE CORRESPONDENCE Classification Math´Ematique Par Sujets (2000)
  • Flat Base Change Formulas for $(\Mathfrak {G}, K) $-Modules Over Noetherian Rings
  • Algebraic Geometry
  • Arxiv:1909.05467V2 [Math.RT] 12 Mar 2020 Ojcue H Olo Hsppri Ogv Ro Fti Va This of Proof a Give ℓ to Is Paper This of Goal the Conjecture
  • On Base Change Theorem and Coherence in Rigid Cohomology
  • INTEGRAL P-ADIC HODGE THEORY 3
  • THE TRACE FORMULA 0F5P Contents 1. Introduction 2 2. the Trace Formula 2 3. Frobenii 2 4. Traces 5 5. Why Derived Categories? 6
  • The Six Operations for Sheaves on Artin Stacks I: Finite Coefficients
  • Six Operations and Lefschetz-Verdier Formula for Deligne-Mumford Stacks
  • Finite Descent Obstruction for Hilbert Modular Varieties
  • The Semicontinuity Theorem for Stacks
  • MATH 249B NOTES: ALTERATIONS 1. Resolution of Singularities 2 2


© 2024 Docslib.org    Feedback