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Lectures on the Riemann Zeta Function

The Riemann zeta function was introduced by L. Euler (1737) in connection with questions about the distribution of prime numbers. Later, B;

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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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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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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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Spectral Theory of the Riemann Zeta-function

The Riemann zeta function is one of the most studied objects in mathematics, and is of fundamental importance. In this book, based on his;

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Spectral Theory of the Riemann Zeta-Function

The Riemann zeta function is one of the most studied objects in mathematics, and is of fundamental importance. In this book, based on his;

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London Mathematical Society Lecture Note Series

Riemann Zeta-function), and exponential sums, whilst displaying the subtle interplay between the additive and multiplicative aspects of the;

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The Riemann Zeta-Function

survey presents a comprehensive and coherent account of Riemann zeta-function theory and applications. Starting with elementary theory, it;

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Contributions To The Theory Of Zeta-functions

record of the 150-year-old heritage starting from Riemann on zeta-functions, which are ubiquitous in all mathematical sciences, wherever there;

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Bernoulli Numbers and Zeta Functions

indispensable for number theory, however, lies in the fact that special values of the Riemann zeta function can be written by using Bernoulli numbers;

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Reassessing Riemann's Paper

the product formula for entire functions. A detailed analysis of the zeros of the Riemann zeta function is presented. The impact of Riemann's;

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Algebraic Geometry

, elliptic curves, the zeta function of a curve over a finite field, and the Riemann hypothesis for elliptic curves.;

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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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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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The Bloch-Kato Conjecture for the Riemann Zeta Function

There are still many arithmetic mysteries surrounding the values of the Riemann zeta function at the odd positive integers greater than one;

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Theory Of Hardy'S Z-Function

Hardy's Z-function, related to the Riemann zeta-function (s), was originally utilised by G. H. Hardy to show that (s) has infinitely many;

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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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Lectures on Vector Bundles over Riemann Surfaces. (MN-6)

The description for this book, Lectures on Vector Bundles over Riemann Surfaces. (MN-6), will be forthcoming.;

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The Distribution of Prime Numbers

series of natural numbers. The major part of the book is devoted to the analytical theory founded on the zeta-function of Riemann. Despite being;

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A Primer of Analytic Number Theory

in analytic number theory. This distribution is determined by the Riemann zeta function, and Riemann's work shows how it is connected to the zeroes;

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A Primer of Analytic Number Theory

in analytic number theory. This distribution is determined by the Riemann zeta function, and Riemann's work shows how it is connected to the zeroes;

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Zeta Functions Of Graphs

in several variables. Analogies abound with number-theoretic functions such as Riemann/Dedekind zeta functions. For example, there is a Riemann;

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Weyl Group Multiple Dirichlet Series

Weyl group multiple Dirichlet series are generalizations of the Riemann zeta function. Like the Riemann zeta function, they are Dirichlet;

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Lectures On Riemann Surfaces

This book grew out of lectures on Riemann surfaces given by Otto Forster at the universities of Munich, Regensburg, and Munster. It;

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Understanding the Zeta function, without getting lost in the tricky paths of advanced complex analysis

Understanding the Zeta Function, Without Getting Lost in the Tricky Paths of Advanced Complex Analysis is een boek van John Bredakis;

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Lectures on Riemann Surfaces - Jacobi Varieties

A sequel to Lectures on Riemann Surfaces (Mathematical Notes, 1966), this volume continues the discussion of the dimensions of spaces;

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