The Optimal Version of Hua's Fundamental Theorem of Geometry of Rectangular Matrices

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"November 2014, volume 232, number 1089 (first of 6 numbers)"

The Optimal Version of Hua's Fundamental Theorem of Geometry of Rectangular Matrices

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Hua's fundamental theorem of geometry of matrices describes the general form of bijective maps on the space of all m\times n matrices over a division ring \math

Geometry Of Semilinear Embeddings: Relations To Graphs And Codes

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This volume covers semilinear embeddings of vector spaces over division rings and the associated mappings of Grassmannians. In contrast to classical books, we c

Brandt Matrices and Theta Series over Global Function Fields

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The aim of this article is to give a complete account of the Eichler-Brandt theory over function fields and the basis problem for Drinfeld type automorphic form

A Geometric Theory for Hypergraph Matching

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The authors develop a theory for the existence of perfect matchings in hypergraphs under quite general conditions. Informally speaking, the obstructions to perf