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Titlebook: Combinatorial Number Theory and Additive Group Theory; Alfred Geroldinger,Imre Z. Ruzsa Textbook 2009 Birkh�user Basel 2009 Graph.Graph th

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书目名称Combinatorial Number Theory and Additive Group Theory
编辑Alfred Geroldinger,Imre Z. Ruzsa
视频video
概述Includes supplementary material:
丛书名称Advanced Courses in Mathematics - CRM Barcelona
图书封面Titlebook: Combinatorial Number Theory and Additive Group Theory;  Alfred Geroldinger,Imre Z. Ruzsa Textbook 2009 Birkh�user Basel 2009 Graph.Graph th
描述.Additive combinatorics is a relatively recent term coined to comprehend the developments of the more classical additive number theory, mainly focussed on problems related to the addition of integers. Some classical problems like the Waring problem on the sum of k-th powers or the Goldbach conjecture are genuine examples of the original questions addressed in the area. One of the features of contemporary additive combinatorics is the interplay of a great variety of mathematical techniques, including combinatorics, harmonic analysis, convex geometry, graph theory, probability theory, algebraic geometry or ergodic theory. ..This book gathers the contributions of many of the leading researchers in the area and is divided into three parts. The two first parts correspond to the material of the main courses delivered, .Additive combinatorics and non-unique factorizations., by Alfred Geroldinger, and .Sumsets and structure., by Imre Z. Ruzsa. The third part collects thenotes of most of the seminars which accompanied the main courses, and which cover a reasonably large part of the methods, techniques and problems of contemporary additive combinatorics..             .
出版日期Textbook 2009
关键词Graph; Graph theory; Group theory; additive group theory; combinatorial number theory; factorization; numb
版次1
doihttps://doi.org/10.1007/978-3-7643-8962-8
isbn_softcover978-3-7643-8961-1
isbn_ebook978-3-7643-8962-8Series ISSN 2297-0304 Series E-ISSN 2297-0312
issn_series 2297-0304
copyrightBirkh�user Basel 2009
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Introductionok place at the Centre de Recerca Matemàtica (CRM) at Barcelona in spring 2008. It gives a survey on the interaction between two, at first glance very disparate areas of mathematics: Non-Unique Factorization Theory (see [71, 70, 13, 87, 120]) and Additive Group Theory (see [103, 36, 104, 107, 23, 13
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The Davenport constant and first precise arithmetical results08, 103]). From the very beginning the investigation of this invariant was related also to arithmetical problems (it is reported in [108] that in 1966 H. Davenport asked for D(.), since it is the largest number of prime ideals occurring in the prime ideal decomposition of an irreducible integer in a
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Inverse zero-sum problems and arithmetical consequencespplications in the theory of non-unique factorizations. In this chapter we discuss the inverse problems associated with the invariants D(.), η(.) and s(.). More precisely, we investigate the structure of sequences of length D(.)−1 (η(.)−1 or s(.)−1, respectively) that do not have a zero-sum subseque
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