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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SUBSEQUENCE SUMS OF ZERO-SUM FREE SEQUENCES OVER FINITE ABELIAN GROUPS YONGKE QU, XINGWU XIA, LIN XUE, AND QINGHAI ZHONG Abstract. Let G be a finite abelian group of rank r and let X be a zero-sum free sequence over G wh

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ZERO-SUM PROBLEMS IN FINITE ABELIAN GROUPS AND AFFINE CAPS YVES EDEL, CHRISTIAN ELSHOLTZ, ALFRED GEROLDINGER, SILKE KUBERTIN, LAURENCE RACKHAM For a nite abelian group G let s(G) denote the smallest integer l such that

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Abstract Algebra Theory and Applications Abstract Algebra Theory and Applications Thomas W. Judson

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• Mathematics
• Algebra
• Software
• Mathematics education
• Symmetry
• Exercise
• Linear algebra
• Abstract algebra
• Group
• Isomorphism theorem
• Von Neumann algebra
• Abelian group

SOME REMARKS ON THE LOGARITHMIC SIGNATURES OF FINITE ABELIAN GROUPS THUONG T. DANG 1 , TRI T. TON 2 , VAN H. DANG 1 , THUC D. NGUYEN 1

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Abelian Varieties J. S. Milne August 6, 2012 Abstract This the original TEX file for my article Abelian Varieties, published as Chapter

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Weakly half-factorial sets in finite abelian groups Maciej Radziejewski∗ Faculty of Mathematics and Computer Science Adam Mickiewicz University ul. Umultowska 87, Pozna´

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INVERSE ZERO-SUM PROBLEMS WEIDONG GAO, ALFRED GEROLDINGER AND WOLFGANG A. SCHMID 1. Introduction Let G be an additive finite abelian group with exponent exp(G) = n. We define some central invariants in zero-sum theory: L

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˝ THE ERDOS–HEILBRONN PROBLEM IN ABELIAN GROUPS 1

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Abstract: While there is no ambiguity regarding the notion of a cohomology theory with values in an abelian group, or in a complex of abelian groups, this is no longer the case when dealing with a complex of nonabelian g

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