Zeta and $L$-functions in Number Theory and Combinatorics (CBMS Regional Conference Series in Mathematics) - Softcover
Synopsis
Zeta and $L$-functions play a central role in number theory. They provide important information of arithmetic nature. This book, which grew out of the author's teaching over several years, explores the interaction between number theory and combinatorics using zeta and $L$-functions as a central theme. It provides a systematic and comprehensive account of these functions in a combinatorial setting and establishes, among other things, the combinatorial counterparts of celebrated results in number theory, such as the prime number theorem and the Chebotarev density theorem.
The spectral theory for finite graphs and higher dimensional complexes is studied. Of special interest in theory and applications are the spectrally extremal objects, called Ramanujan graphs and Ramanujan complexes, which can be characterized by their associated zeta functions satisfying the Riemann Hypothesis. Explicit constructions of these extremal combinatorial objects, using number-theoretic and combinatorial means, are presented.
Research on zeta and $L$-functions for complexes other than graphs emerged only in recent years. This is the first book for graduate students and researchers offering deep insight into this fascinating and fast developing area.
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About the Author
Wen-Ching Winnie Li, Pennsylvania State University, University Park, PA.
"About this title" may belong to another edition of this title.
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Zeta and $L$-functions in Number Theory and Combinatorics
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Zeta and $L$-functions in Number Theory and Combinatorics
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Paperback. Condition: New. Zeta and $L$-functions play a central role in number theory. They provide important information of arithmetic nature. This book, which grew out of the author's teaching over several years, explores the interaction between number theory and combinatorics using zeta and $L$-functions as a central theme. It provides a systematic and comprehensive account of these functions in a combinatorial setting and establishes, among other things, the combinatorial counterparts of celebrated results in number theory, such as the prime number theorem and the Chebotarev density theorem.The spectral theory for finite graphs and higher dimensional complexes is studied. Of special interest in theory and applications are the spectrally extremal objects, called Ramanujan graphs and Ramanujan complexes, which can be characterized by their associated zeta functions satisfying the Riemann Hypothesis. Explicit constructions of these extremal combinatorial objects, using number-theoretic and combinatorial means, are presented.Research on zeta and $L$-functions for complexes other than graphs emerged only in recent years. This is the first book for graduate students and researchers offering deep insight into this fascinating and fast developing area. Seller Inventory # LU-9781470449001
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Zeta and $l$-functions in Number Theory and Combinatorics
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Zeta and $l$-functions in Number Theory and Combinatorics (CBMS Regional Conference Series in Mathematics) (CBMS Regional Conference Series in Mathematics, 129)
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Zeta and $l$-functions in Number Theory and Combinatorics (CBMS Regional Conference Series in Mathematics) (CBMS Regional Conference Series in Mathematics, 129)
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Li, W: Zeta and $L$-functions in Number Theory and Combinat
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Kartoniert / Broschiert. Condition: New. Zeta and $L$-functions play a central role in number theory. They provide important information of arithmetic nature. This book, which grew out of the author s teaching over several years, explores the interaction between number theory and combinatorics usi. Seller Inventory # 595975327
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Zeta and $L$-functions in Number Theory and Combinatorics
Published by
American Mathematical Society, US, 2019
ISBN 10: 1470449005
ISBN 13: 9781470449001
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Paperback. Condition: New. Zeta and $L$-functions play a central role in number theory. They provide important information of arithmetic nature. This book, which grew out of the author's teaching over several years, explores the interaction between number theory and combinatorics using zeta and $L$-functions as a central theme. It provides a systematic and comprehensive account of these functions in a combinatorial setting and establishes, among other things, the combinatorial counterparts of celebrated results in number theory, such as the prime number theorem and the Chebotarev density theorem.The spectral theory for finite graphs and higher dimensional complexes is studied. Of special interest in theory and applications are the spectrally extremal objects, called Ramanujan graphs and Ramanujan complexes, which can be characterized by their associated zeta functions satisfying the Riemann Hypothesis. Explicit constructions of these extremal combinatorial objects, using number-theoretic and combinatorial means, are presented.Research on zeta and $L$-functions for complexes other than graphs emerged only in recent years. This is the first book for graduate students and researchers offering deep insight into this fascinating and fast developing area. Seller Inventory # LU-9781470449001
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Zeta and $L$-functions in Number Theory and Combinatorics
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Taschenbuch. Condition: Neu. Neuware - Zeta and $L$-functions play a central role in number theory. They provide important information of arithmetic nature. This book, which grew out of the author's teaching over several years, explores the interaction between number theory and combinatorics using zeta and $L$-functions as a central theme. It provides a systematic and comprehensive account of these functions in a combinatorial setting and establishes, among other things, the combinatorial counterparts of celebrated results in number theory, such as the prime number theorem and the Chebotarev density theorem.The spectral theory for finite graphs and higher dimensional complexes is studied. Of special interest in theory and applications are the spectrally extremal objects, called Ramanujan graphs and Ramanujan complexes, which can be characterized by their associated zeta functions satisfying the Riemann Hypothesis. Explicit constructions of these extremal combinatorial objects, using number-theoretic and combinatorial means, are presented.Research on zeta and $L$-functions for complexes other than graphs emerged only in recent years. This is the first book for graduate students and researchers offering deep insight into this fascinating and fast developing area. Seller Inventory # 9781470449001