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Additive Number Theory: Inverse Problems and the Geometry of Sumsets: 165 (Graduate Texts in Mathematics) - Tapa dura
Sinopsis
Many classical problems in additive number theory are direct problems, in which one starts with a set A of natural numbers and an integer H -> 2, and tries to describe the structure of the sumset hA consisting of all sums of h elements of A. By contrast, in an inverse problem, one starts with a sumset hA, and attempts to describe the structure of the underlying set A. In recent years there has been ramrkable progress in the study of inverse problems for finite sets of integers. In particular, there are important and beautiful inverse theorems due to Freiman, Kneser, Plünnecke, Vosper, and others. This volume includes their results, and culminates with an elegant proof by Ruzsa of the deep theorem of Freiman that a finite set of integers with a small sumset must be a large subset of an n-dimensional arithmetic progression.
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Many classical problems in additive number theory are direct problems, in which one starts with a set A of natural numbers and an integer h(actual symbol not reproducible)2 and tries to describe the structure of the sumset hA consisting of all sums of h elements of A. In contrast, in an inverse problem, one starts with a sumset hA and attempts to describe the structure of the underlying set A. In recent years, there has been remarkable progress in the study of inverse problems for finite sets of integers. In particular, there are important and beautiful inverse theorems due to Freiman, Kneser, Plunnecke, Vospel and others. This volume includes their results and culminates with an elegant proof by Rusza of the deep theorem of Freiman that a finite set of integers with a small sumset must be a large subset of an n-dimensional arithmetic progression. Inverse problems are a central topic in additive number theory. This graduate text gives a comprehensive and self-contained account of this subject. In particular, it contains complete proofs of results from exterior algebra, combinatorics, graph theory, and the geometry of numbers that are used in the proofs of the principal inverse theorems. The only prerequisites for the book are undergraduate courses in algebra, number theory, and analysis.
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets (Graduate Texts in Mathematics, 165, Band 165).
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New York. Springer-Verlag., 1996
ISBN 10: 0387946551
ISBN 13: 9780387946559
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets
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Condición: New. Dieser Artikel ist ein Print on Demand Artikel und wird nach Ihrer Bestellung fuer Sie gedruckt. Many classical problems in additive number theory are direct problems, in which one starts with a set A of natural numbers and an integer H -> 2, and tries to describe the structure of the sumset hA consisting of all sums of h. Nº de ref. del artículo: 5912121
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets
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Springer New York Aug 1996, 1996
ISBN 10: 0387946551
ISBN 13: 9780387946559
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Buch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -Many classical problems in additive number theory are direct problems, in which one starts with a set A of natural numbers and an integer H -> 2, and tries to describe the structure of the sumset hA consisting of all sums of h elements of A. By contrast, in an inverse problem, one starts with a sumset hA, and attempts to describe the structure of the underlying set A. In recent years there has been ramrkable progress in the study of inverse problems for finite sets of integers. In particular, there are important and beautiful inverse theorems due to Freiman, Kneser, Plünnecke, Vosper, and others. This volume includes their results, and culminates with an elegant proof by Ruzsa of the deep theorem of Freiman that a finite set of integers with a small sumset must be a large subset of an n-dimensional arithmetic progression. 312 pp. Englisch. Nº de ref. del artículo: 9780387946559
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets (Graduate Texts in Mathematics, 165)
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets (Graduate Texts in Mathematics, 165, Band 165)
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hardcover. Condición: Neu. Neu Neuware, Importqualität, auf Lager - Many classical problems in additive number theory are direct problems, in which one starts with a set A of natural numbers and an integer H -> 2, and tries to describe the structure of the sumset hA consisting of all sums of h elements of A. By contrast, in an inverse problem, one starts with a sumset hA, and attempts to describe the structure of the underlying set A. In recent years there has been ramrkable progress in the study of inverse problems for finite sets of integers. In particular, there are important and beautiful inverse theorems due to Freiman, Kneser, Plünnecke, Vosper, and others. This volume includes their results, and culminates with an elegant proof by Ruzsa of the deep theorem of Freiman that a finite set of integers with a small sumset must be a large subset of an n-dimensional arithmetic progression. Nº de ref. del artículo: INF1000663858
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets (Graduate Texts in Mathematics, 165)
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets
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Springer-Verlag New York Inc., 1996
ISBN 10: 0387946551
ISBN 13: 9780387946559
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets
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Springer New York, Springer US Aug 1996, 1996
ISBN 10: 0387946551
ISBN 13: 9780387946559
Nuevo
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Librería: buchversandmimpf2000, Emtmannsberg, BAYE, Alemania
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Buch. Condición: Neu. Neuware -Many classical problems in additive number theory are direct problems, in which one starts with a set A of natural numbers and an integer H -> 2, and tries to describe the structure of the sumset hA consisting of all sums of h elements of A. By contrast, in an inverse problem, one starts with a sumset hA, and attempts to describe the structure of the underlying set A. In recent years there has been ramrkable progress in the study of inverse problems for finite sets of integers. In particular, there are important and beautiful inverse theorems due to Freiman, Kneser, Plünnecke, Vosper, and others. This volume includes their results, and culminates with an elegant proof by Ruzsa of the deep theorem of Freiman that a finite set of integers with a small sumset must be a large subset of an n-dimensional arithmetic progression.Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg 312 pp. Englisch. Nº de ref. del artículo: 9780387946559
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets (Graduate Texts in Mathematics, 165)
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Additive Number Theory: Inverse Problems and the Geometry of Sumsets (Graduate Texts in Mathematics, 165)
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