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Zeta and $L$-functions in Number Theory and Combinatorics

Zeta and $L$-functions play a central role in number theory. They provide important information of arithmetic nature. This book, which grew;

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Zeta and L-Functions of Varieties & Mo

of algebraic geometry on commutative algebra, group cohomology, homological algebra, and the theory of motives. Zeta and L-functions sit at the meeting;

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Frontiers of Combinatorics & Number Theory

This book contains papers on topics in combinatorics (including graph theory) or number theory. The subject areas within correspond to the;

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Frontiers of Combinatorics & Number Theory

This book contains papers on topics in combinatorics (including graph theory) or number theory. The subject areas within correspond to the;

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Algebraic And Analytic Aspects Of Zeta Functions And L-functions

to future generations in their study of the fascinating theory of zeta and L-functions.Published by Mathematical Society of Japan and;

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The Hurwitz and the Lerch Zeta-Functions in the Second Variable

The Hurwitz and the Lerch Zeta- Functions in the Second Variable, which is based on author's own research work, mainly deals with the study;

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Bernoulli Numbers and Zeta Functions

Two major subjects are treated in this book. The main one is the theory of Bernoulli numbers and the other is the theory of zeta functions;

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Conference On L-functions, The

from algebraic and analytic number theories, automorphic forms, to geometry and mathematical physics, but also treats the theory as a whole.The;

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Zeta Functions Of Graphs

Graph theory meets number theory in this stimulating book. Ihara zeta functions of finite graphs are reciprocals of polynomials, sometimes;

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Automorphic Forms And Zeta Functions - Proceedings Of The Conference In Memory Of Tsuneo Arakawa

functions, special values of zeta and L-functions, many of which are closely related to Arakawa's works.This collection of papers illustrates;

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Generatingfunctionology: Third Edition

- Theory of Markov Chains - Number Theory One of the most important and relevant recent applications of combinatorics lies in the development;

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A Window into Zeta and Modular Physics

), including graph zeta functions; (2) modular forms (Eisenstein series, Hecke and Dirichlet L-functions, Ramanujan's tau function, and cusp forms;

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Window Into Zeta And Modular Physics

), including graph zeta functions; (2) modular forms (Eisenstein series, Hecke and Dirichlet L-functions, Ramanujan's tau function, and cusp forms;

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Introduction To The Theory Of The Riemann Zeta-Function

of analytic number theory. Since then many other classes of 'zeta function' have been introduced and they are now some of the most intensively studied;

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Spectral Theory of the Riemann Zeta-function

woven with techniques and ideas from analytic number theory to yield new insights into, and views of, the zeta function itself. The story starts;

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Spectral Theory of the Riemann Zeta-Function

woven with techniques and ideas from analytic number theory to yield new insights into, and views of, the zeta function itself. The story starts;

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Vistas Of Special Functions

: Bernoulli polynomials, the gamma function (the beta and the digamma function), the zeta-functions (the Hurwitz, the Lerch, and the Epstein zeta;

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On the Geometric Side of the Arthur Trace Formula for the Symplectic Group of Rank 2

orbital integrals in terms of Dedekind zeta functions, Hecke $L$-functions, and the Shintani zeta function for the space of binary quadratic forms.;

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Introduction to Arithmetic Theory of Automorphic Functions

ubiquitous in number theory. This book introduces the reader to the subject and in particular to elliptic modular forms with emphasis on their number;

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Number Theory: Volume II

is considered through three of its most basic aspects. The local aspect, global aspect, and the third aspect is the theory of zeta and L-functions. This;

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Lectures On Profinite Topics In Group Theory

chapter illustrates connections between infinite group theory, number theory and Lie theory. The first introduces the theory of compact p-adic Lie;

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London Mathematical Society Lecture Note Series

problems in additive number theory such as the Goldbach conjecture, and Diophantine approximations and equations. This will be a valuable book for;

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London Mathematical Society Student Texts

chapter illustrates connections between infinite group theory, number theory and Lie theory. The first introduces the theory of compact p-adic Lie;

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Algorithmic Number Theory

theory, zeta functions and L-series, discrete logarithm algorithms, and quantum computing.;

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Algorithmic Number Theory

theory, zeta functions and L-series, discrete logarithm algorithms, and quantum computing.;

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Sheaves and Functions Modulo P: Lectures on the Woods Hole Trace Formula

classical applications. Subsequently, the theory and results are expanded to include infinite coefficients, L-functions, and applications to special;

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Zeta Functions over Zeros of Zeta Functions

In the Riemann zeta function ?(s), the non-real zeros or Riemann zeros, denoted ?, play an essential role mainly in number theory, and;

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