Morphism

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1Every Hodge class on a product of two complex projective K3 surfaces induces a homomorphism of rational Hodge structures between the respective transcendental lattices. Under the hypothesis that this morphism is an isome

Every Hodge class on a product of two complex projective K3 surfaces induces a homomorphism of rational Hodge structures between the respective transcendental lattices. Under the hypothesis that this morphism is an isome

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Source URL: www.mat.unimi.it

- Date: 2017-02-24 03:32:36
    2INERTIA GROUPS AND FIBERS BRIAN CONRAD Let K be a global field and X, Y two proper, connected K-schemes, with X normal and Y regular. Let f : X → Y be a finite, flat, generically Galois K-morphism which is tamely ramif

    INERTIA GROUPS AND FIBERS BRIAN CONRAD Let K be a global field and X, Y two proper, connected K-schemes, with X normal and Y regular. Let f : X → Y be a finite, flat, generically Galois K-morphism which is tamely ramif

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    Source URL: math.stanford.edu

    Language: English - Date: 2004-08-10 17:02:45
      3The kernel of a monoid morphism ´ Pin1 Jean-Eric 1 LIAFA,  CNRS and University Paris Diderot

      The kernel of a monoid morphism ´ Pin1 Jean-Eric 1 LIAFA, CNRS and University Paris Diderot

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      Source URL: www.irif.fr

      Language: English - Date: 2016-01-28 09:18:37
        4APPENDIX: E-POLYNOMIALS, ZETA-EQUIVALENCE, AND POLYNOMIAL-COUNT VARIETIES NICHOLAS M. KATZ Given a noetherian ring R, we denote by (Sch/R) the category of separated Rschemes of finite type, morphisms being the R-morphism

        APPENDIX: E-POLYNOMIALS, ZETA-EQUIVALENCE, AND POLYNOMIAL-COUNT VARIETIES NICHOLAS M. KATZ Given a noetherian ring R, we denote by (Sch/R) the category of separated Rschemes of finite type, morphisms being the R-morphism

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        Source URL: web.math.princeton.edu

        - Date: 2006-12-14 17:16:17
          5CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES SHIN HATTORI Abstract. Let p > 2 be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated BarsottiTate group of level n, heigh

          CANONICAL SUBGROUPS VIA BREUIL-KISIN MODULES SHIN HATTORI Abstract. Let p > 2 be a rational prime and K/Qp be an extension of complete discrete valuation fields. Let G be a truncated BarsottiTate group of level n, heigh

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          Source URL: www2.math.kyushu-u.ac.jp

          Language: English
          6217  Documenta Math. Stable Maps of Curves Robert F. Coleman

          217 Documenta Math. Stable Maps of Curves Robert F. Coleman

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          Source URL: www.math.uiuc.edu

          Language: English - Date: 2003-12-22 16:28:30
          7571  Documenta Math. A Generalization of Mumford’s Geometric Invariant Theory

          571 Documenta Math. A Generalization of Mumford’s Geometric Invariant Theory

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          Source URL: documenta.sagemath.org

          Language: English - Date: 2002-02-07 06:22:54
          8ANALYTIC ZARISKI STRUCTURES AND NON-ELEMENTARY CATEGORICITY BORIS ZILBER Abstract. We study analytic Zariski structures from the point of view of non-elementary model theory. We show how to associate an abstract elementa

          ANALYTIC ZARISKI STRUCTURES AND NON-ELEMENTARY CATEGORICITY BORIS ZILBER Abstract. We study analytic Zariski structures from the point of view of non-elementary model theory. We show how to associate an abstract elementa

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          Source URL: people.maths.ox.ac.uk

          Language: English - Date: 2016-01-12 10:43:42
          9513  Documenta Math. Around the Abhyankar–Sathaye Conjecture To A. Merkurjev on his 60th birthday

          513 Documenta Math. Around the Abhyankar–Sathaye Conjecture To A. Merkurjev on his 60th birthday

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          Source URL: documenta.sagemath.org

          Language: English - Date: 2015-07-28 13:32:05
          10515  Documenta Math. Rationally Isotropic Quadratic Spaces Are Locally Isotropic: II

          515 Documenta Math. Rationally Isotropic Quadratic Spaces Are Locally Isotropic: II

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          Source URL: www.math.uiuc.edu

          Language: English - Date: 2010-06-22 06:14:34