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Scheme (mathematics)

  • Mathematics 1

    Mathematics 1

  • The Jouanolou-Thomason Homotopy Lemma

    The Jouanolou-Thomason Homotopy Lemma

  • [Hep-Th] 24 Jun 2020 the Topological Symmetric Orbifold

    [Hep-Th] 24 Jun 2020 the Topological Symmetric Orbifold

  • 3. Ample and Semiample We Recall Some Very Classical Algebraic Geometry

    3. Ample and Semiample We Recall Some Very Classical Algebraic Geometry

  • Cyclic Homology, Cdh-Cohomology and Negative K-Theory

    Cyclic Homology, Cdh-Cohomology and Negative K-Theory

  • Multiplicity Formulas for Orbifolds

    Multiplicity Formulas for Orbifolds

  • Foundations of Algebraic Geometry Classes 35 and 36

    Foundations of Algebraic Geometry Classes 35 and 36

  • 18.726 Algebraic Geometry Spring 2009

    18.726 Algebraic Geometry Spring 2009

  • Computers and Mathematics with Applications Adaptive Moving Mesh Upwind Scheme for the Two-Species Chemotaxis Model

    Computers and Mathematics with Applications Adaptive Moving Mesh Upwind Scheme for the Two-Species Chemotaxis Model

  • Mathematics at Key Stage 4: Developing Your Scheme of Work Contents

    Mathematics at Key Stage 4: Developing Your Scheme of Work Contents

  • Construction of Hilbert and Quot Schemes, and Its Application to the Construction of Picard Schemes (And Also a Sketch of Formal Schemes and Some Quotient Techniques)

    Construction of Hilbert and Quot Schemes, and Its Application to the Construction of Picard Schemes (And Also a Sketch of Formal Schemes and Some Quotient Techniques)

  • AN INTRODUCTION to AFFINE SCHEMES Contents 1. Sheaves in General 1 2. the Structure Sheaf and Affine Schemes 3 3. Affine N-Space

    AN INTRODUCTION to AFFINE SCHEMES Contents 1. Sheaves in General 1 2. the Structure Sheaf and Affine Schemes 3 3. Affine N-Space

  • Lecture 3: Grassmannians (Cont.) and Flat Morphisms

    Lecture 3: Grassmannians (Cont.) and Flat Morphisms

  • A Scheme? Tom Gannon Communicated by Cesar E

    A Scheme? Tom Gannon Communicated by Cesar E

  • Linear Algebraic Groups

    Linear Algebraic Groups

  • Relative Orbifold Donaldson–Thomas Theory and the Degeneration Formula

    Relative Orbifold Donaldson–Thomas Theory and the Degeneration Formula

  • What Is a Derived Manifold? Why Study Derived Manifolds and Orbifolds?

    What Is a Derived Manifold? Why Study Derived Manifolds and Orbifolds?

  • ARITHMETICALLY NEF LINE BUNDLES 3 Change of Spec K(S′) → Spec K(S) Also Preserves the Dimension of the fiber [SP2018, Tag 02FY]

    ARITHMETICALLY NEF LINE BUNDLES 3 Change of Spec K(S′) → Spec K(S) Also Preserves the Dimension of the fiber [SP2018, Tag 02FY]

Top View
  • The Cohomology of Coherent Sheaves
  • A Short Introduction to Schemes
  • Florida's B.E.S.T. Standards Mathematics
  • Affine Grassmannians
  • Math 224 - Representations of Reductive Lie Groups
  • POINTS in ALGEBRAIC GEOMETRY 2 Structural Morphism Is Affine, and the Category of fibre Functors on Shvτ (Sch/S) (Theorem 2.3)
  • Equivalences of Derived Categories of Smooth Stacks and Orbifold Hodge
  • The Structure of Coh(P1) 1 Coherent Sheaves
  • Arxiv:Math/0701532V3 [Math.AG] 25 Mar 2009
  • TOPOLOGIES on SCHEMES 020K Contents 1. Introduction 1 2. The
  • Arxiv:Math/0201123V1
  • Linear Algebraic Groups: Lecture 8
  • Derived Algebraic Geometry
  • Algebraic K-Theory from the Viewpoint of Motivic Homotopy Theory
  • Geometry on Grassmannians and Applications to Splitting Bundles and Smoothing Cycles
  • 1. What Is a Moduli Problem? Many Objects in Algebraic Geometry Vary in Algebraically Defined Families
  • Orbifolds and Finite Group Representations
  • Riemannian Variance Filtering: an Independent Filtering Scheme for Statistical Tests on Manifold-Valued Data


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