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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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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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Algebraic And Analytic Aspects Of Zeta Functions And L-functions

This volume contains lectures presented at the French-Japanese Winter School on Zeta and L-functions, held at Muira, Japan, 2008. The main;

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Contributions To The Theory Of Zeta-functions

This volume provides a systematic survey of almost all the equivalent assertions to the functional equations - zeta symmetry - which zeta;

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

This volume contains a valuable collection of articles presented at a conference on Automorphic Forms and Zeta Functions in memory;

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Vistas Of Special Functions

This is a unique book for studying special functions through zeta-functions. Many important formulas of special functions scattered;

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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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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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A Window into Zeta and Modular Physics

This book provides an introduction to (1) various zeta functions (for example, Riemann, Hurwitz, Barnes, Epstein, Selberg, and Ruelle;

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Window Into Zeta And Modular Physics

This book provides an introduction to (1) various zeta functions (for example, Riemann, Hurwitz, Barnes, Epstein, Selberg, and Ruelle;

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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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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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Dynamical Zeta Functions for Piecewise Monotone Maps of the Interval

Consider a space $M$, a map $f:Mto M$, and a function $g:M to {mathbb C}$. The formal power series $zeta (z) = exp sum ^infty_{m=1} frac {z;

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Graphs of Elementary and Special Functions Handbook

This reference gives essentials on functions and methods of plotting their graphs. Special attention;...

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Dynamical Zeta Functions for Piecewise Monotone Maps of the Interval

Consider a space $M$, a map $f:Mto M$, and a function $g:M to {Bbb C $. The formal power series $zeta(z) = exp sum infty_{m=1 frac{z {m;

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Frontiers of Combinatorics & Number Theory

zeta function for juggling sequences; divisibility properties of hypergeometric polynomials; the distance between perfect numbers; a new proof;

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Frontiers of Combinatorics & Number Theory

zeta function for juggling sequences; divisibility properties of hypergeometric polynomials; the distance between perfect numbers; a new proof;

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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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Zeta Functions Of Reductive Groups And Their Zeros

This book provides a systematic account of several breakthroughs in the modern theory of zeta functions. It contains two different;

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Fractal Geometry, Complex Dimensions and Zeta Functions

is, one-dimensional drums with fractal boundary. Throughout Geometry, Complex Dimensions and Zeta Functions, Second Edition, new;

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Vistas Of Special Functions Ii

equations of associated zeta-functions. In Vista II, which maintains the spirit of the theory of special functions through zeta-functions, the;

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

values of Goss L-functions and zeta functions. Based on lectures given at the Morningside Center in Beijing in 2013, this book serves as both an;

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Orthogonal and Symplectic $n$-level Densities

Snaith (Correlations of eigenvalues and Riemann zeros, 2008) used to calculate the $n$-correlation of the zeros of the Riemann zeta function;

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Introduction To The Theory Of The Riemann Zeta-Function

This is a modern introduction to the analytic techniques used in the investigation of zeta functions, through the example of the Riemann;

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Introduction to Arithmetic Theory of Automorphic Functions

associate zeta functions to modular forms. At a more advanced level, complex multiplication of elliptic curves and abelian varieties is discussed;

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Conference On L-functions, The

conference and at the Eigenvariety semester in Harvard University and Weng's detailed account of his works on high rank zeta functions and non;

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Introduction to Calculus and Classical Analysis

, from the high-school quadratic formula to the formula for the derivative of the zeta function at zero; There are applications from many parts;

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