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Class Field Theory and L Functions

A Thorough Presentation of the Theory of Algebraic Numbers and Functions Built on a presentation of algebraic foundations Topics;

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Distribution Theory of Algebraic Numbers

list of references. From the contents: Field extensions * Algebraic numbers * Algebraic geometry * Height functions * The abc-conjecture;

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A Primer of Algebraic Geometry

representation theory. Covers affine algebraic sets and the nullstellensatz, polynomial and rational functions, projective algebraic sets. Groebner basis;

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A Primer of Algebraic Geometry

representation theory. Covers affine algebraic sets and the nullstellensatz, polynomial and rational functions, projective algebraic sets. Groebner basis;

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Finite Fields and their Applications

: algebraic coding theory, cryptography, algebraic geometry over finite fields, finite incidence geometry, designs, combinatorics, quantum information;

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Algebraic Functions

'This book, immediately striking for its conciseness, is one of the most remarkable works ever produced on the subject of algebraic;

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Arithmetic Differential Equations

This monograph contains exciting original mathematics that will inspire new directions of research in algebraic geometry. Developed here;

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Introduction to the Theory of Algebraic Functions of One Variable

This classical book, written by a famous French mathematician in the early 1950s, presents an approach to algebraic geometry of curves;

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Abelian Varieties, Theta Functions And The Fourier Transform

The aim of this book is to present a modern treatment of the theory of theta functions in the context of algebraic geometry. The novelty;

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Classical Theory of Arithmetic Functions

This volume focuses on the classical theory of number-theoretic functions emphasizing algebraic and multiplicative techniques. It contains;

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Abelian Functions

Classical algebraic geometry, inseparably connected with the names of Abel, Riemann, Weierstrass, Poincare, Clebsch, Jacobi and other;

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Elementary and Analytic Theory of Algebraic Numbers

This book details the classical part of the theory of algebraic number theory, excluding class-field theory and its consequences. Coverage;

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Classical Algebraic Geometry

Algebraic geometry has benefited enormously from the powerful general machinery developed in the latter half of the twentieth century. The;

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Algebraic Numbers and Algebraic Functions

is algebraic numbers and algebraic functions, there is no greater master than Emil Artin. In this classic text, originated from the notes of the course;

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Algebraic Logic

The book is a complete collection of Paul Halmos's articles written on the subject of algebraic logic (the theory of Boolean functions;

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An Invitation To Algebraic Numbers And Algebraic Functions

The author offers a thorough presentation of the classical theory of algebraic numbers and algebraic functions which both in its conception;

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Nevanlinna Theory, Normal Families, and Algebraic Differential Equations

This book offers a modern introduction to Nevanlinna theory and its intricate relation to the theory of normal families, algebraic;

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Combinatorics Discrete Mathematics and Its Applications

Combinatorics, Second Edition is a well-rounded, general introduction to the subjects of enumerative, bijective, and algebraic;

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Algebraic Geometry And Its Applications

; and algorithmic applications of algebraic geometry.;

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Cohomology of Quotients in Symplectic and Algebraic Geometry. (MN-31), Volume 31

because of their relevance to moduli problems in algebraic geometry. The author describes two different approaches to the problem. One is purely;

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Non-Archimedean L-Functions and Arithmetical Siegel Modular Forms

growth. The given construction of these p-adic L-functions uses precise algebraic properties of the arithmetical Shimura differential operator;

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Lectures On Algebraic Cycles

, yet they have remained influential and are still the best place to learn the guiding philosophy of algebraic cycles and motives. This edition;

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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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Elliptic Functions

Elliptic functions parametrize elliptic curves, and the intermingling of the analytic and algebraic-arithmetic theory has been at the;

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Functions

trigonometric, logarithmic and exponential functions; * aims to increase facility in algebraic and graphical techniques; * illustrates applications;

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Lineability

Renewed interest in vector spaces and linear algebras has spurred the search for large algebraic structures composed of mathematical;

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Lineability

Renewed interest in vector spaces and linear algebras has spurred the search for large algebraic structures composed of mathematical;

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