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Number Theory And Polynomials

Many areas of active research within the broad field of number theory relate to properties of polynomials, and this volume displays the;

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Computer Algebra and Polynomials

Algebra and number theory have always been counted among the most beautiful mathematical areas with deep proofs and elegant results;

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Algebraic Combinatorics

of the book introduces the theory of polynomial spaces, which provide easy access to a number of important results in design theory, coding;

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From Polynomials to Sums of Squares

From Polynomials to Sums of Squares describes a journey through the foothills of algebra and number theory based around the central theme;

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From Polynomials to Sums of Squares

From Polynomials to Sums of Squares describes a journey through the foothills of algebra and number theory based around the central theme;

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Symmetric Functions & Hall Polynomials 2

number of key developments in mathematics and mathematical physics in the 21st century Macdonald polynomials gave rise to the subject;

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Discrete Orthogonal Polynomials. (AM-164)

This book describes the theory and applications of discrete orthogonal polynomials--polynomials that are orthogonal on a finite set. Unlike;

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Computational and Algorithmic Problems in Finite Fields

special chapters on some recent advances and applications of the theory of congruences (optimal coefficients, congruential pseudo-random number;

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Elliptic Polynomials

presentation make Elliptic Polynomials valuable to those in real and complex analysis, number theory, and combinatorics, and will undoubtedly generate;

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Elliptic Polynomials

presentation make Elliptic Polynomials valuable to those in real and complex analysis, number theory, and combinatorics, and will undoubtedly generate;

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Analytic Number Theory

, using results from algebraic geometry and the geometry of numbers; the theory of Siegel's zeros and of exceptional characters of L-functions;

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Algebra and Number Theory

examines many of the most important basic results in algebra and number theory, along with their proofs, and also their history. Contents The;

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Polynomials with Special Regard to Reducibility

theory of composition of polynomials, and properties of the Mahler measure, and it concludes with a bibliography of over 300 items. This unique;

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Complex Polynomials

of the complex numbers and thus the early chapters build the foundations of complex variable theory, melding together ideas from algebra;

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Frontiers In Orthogonal Polynomials And Q-series

This volume aims to highlight trends and important directions of research in orthogonal polynomials, q-series, and related topics in number;

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Asymptotics of Cubic Number Fields with Bounded Second Successive Minimum of the Trace Form

be of the size O(X DEGREES(5/2)). We introduce the necessary notions and definitions from algebraic number theory, more precisely from the;

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Asymptotics of Cubic Number Fields with Bounded Second Successive Minimum of the Trace Form

be of the size O(X DEGREES(5/2)). We introduce the necessary notions and definitions from algebraic number theory, more precisely from the;

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Journal of Approximation Theory and Applied Mathematics - 2014 Vol. 4

Contents: Approximation Error by Using a Finite Number of Base Coefficients for Special Types of Wavelets: 5 - 14 Solving Fredholm Integral;

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Davenport-Zannier Polynomials and Dessins d'Enfants

polynomials studied in this book take their origin in number theory. The authors show how, by drawing simple pictures, one can prove some long;

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Number Theory

new direction of research on analytic number theory - quantitative theory of some surfaces and Bruedern et al's paper details state-of-the-art;

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Power Orthogonal Polynomials

frequently used theorems and formulas. As a base and useful tool, the representation and quantitative theory of Hermite interpolation is the subject;

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Orthogonal Polynomials in Two Variables

Presenting a comprehensive theory of orthogonal polynomials in two real variables and properties of Fourier series in these polynomials;

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Graph Polynomials

combinatorial graph invariants and for characterizing graphs. Various problems in pure and applied graph theory or discrete mathematics can be treated;

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Graph Polynomials

combinatorial graph invariants and for characterizing graphs. Various problems in pure and applied graph theory or discrete mathematics can be treated;

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Szego's Theorem and Its Descendants

surfaces and the study of covering maps of the Riemann sphere with a finite number of slits removed. This allows for the first book-length;

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Rational Approximations and Orthogonality

and number theory.;

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Number-theoretic Algorithms in Cryptography

Algorithmic number theory is a rapidly developing branch of number theory, which, in addition to its mathematical importance, has;

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