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Distribution Modulo One And Diophantine Approximation

This book presents state-of-the-art research on the distribution modulo one of sequences of integral powers of real numbers and related;

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Metric Diophantine Approximation on Manifolds

This 1999 book is concerned with Diophantine approximation on smooth manifolds embedded in Euclidean space, and its aim is to develop a;

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Distribution Theory of Algebraic Numbers

The book timely surveys new research results and related developments in Diophantine approximation, a division of number theory which deals;

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Sums of Reciprocals of Fractional Parts and Multiplicative Diophantine Approximation

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Diophantine Approximation and Abelian Varieties

The 13 chapters of this book centre around the proof of Theorem 1 of Faltings' paper Diophantine approximation on abelian;

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Applications of Diophantine Approximation to Integral Points and Transcendence

This introduction to the theory of Diophantine approximation pays special regard to Schmidt's subspace theorem and to its applications to;

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Diophantine Approximation and Dirichlet Series

characterization by Gordon and Hedenmalm. The book is devoted to Diophantine approximation, the analytic theory of Dirichlet series and their composition;

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Diophantine Approximation and Dirichlet Series

characterization by Gordon and Hedenmalm. The book is devoted to Diophantine approximation, the analytic theory of Dirichlet series and their composition;

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Diophantine Approximation and Dirichlet Series

of Dirichlet series, and some connections between these two domains, which often occur through the Kronecker approximation theorem. Accordingly, the;

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Discriminant Equations In Diophantine Nu

approximation and Diophantine geometry. This book is the first comprehensive account of discriminant equations and their applications. It brings;

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London Mathematical Society Lecture Note Series

workers in transcendence theory, Diophantine approximation and exponential sums.;

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London Mathematical Society Lecture Note Series

theory. Topics include Diophantine approximation, exponential sums, Ramsey theory, ergodic theory and homogeneous dynamics. The origins of this;

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Lecture Notes on Diophantine Analysis

general problems. Starting with linear and quadratic equations, the important connections with Diophantine Approximation are presented and Thue's;

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Unit Equations In Diophantine Number The

tools from Diophantine approximation and transcendence theory. This makes the book suitable for young researchers as well as experts who are;

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Analytic Number Theory

sieve theory, diophantine approximation, and irregularities of distribution. His work on the Thue-Siegel-Roth Theorem earned him a Fields Medal;

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Diophantine Approximations

results on homogeneous approximation of real numbers; the analogue for complex numbers; basic results for nonhomogeneous approximation in the real;

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Number Theory and Its Applications

property of planar regions; experiments with computers; Diophantine approximation; number field sieve), to a collection of research papers for;

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Diophant Approx

This tract sets out to give some idea of the basic techniques and of some of the most striking results of Diophantine approximation. A;

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Number Theory

This textbook presents an elementary introduction to number theory and its different aspects: approximation of real numbers, irrationality;

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Number Theory

This textbook presents an elementary introduction to number theory and its different aspects: approximation of real numbers, irrationality;

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Integral Points on Algebraic Varieties

This book is intended to be an introduction to Diophantine Geometry. The central theme is the investigation of the distribution of integral;

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Fourier Transforms and Approximations

region of analyticity and the distribution of their zeros. Applications of results are presented: approximation by exponentials on the finite;

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Introduction To Stein's Method, An

approximation, approximation by Poisson processes, and approximation by an arbitrary distribution, written by experts in the different fields. The;

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Number Theory and Algebraic Geometry

principle, Shafarevich-Tate groups of elliptic curves and motives, Zagier's conjectures, descent and zero-cycles, Diophantine approximation, and;

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Approximation by Algebraic Numbers

Algebraic numbers can approximate and classify any real number. Here, the author gathers together results about such approximations and;

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Introduction To Diophantine Equations

are allowed. The presentation features some classical Diophantine equations, including linear, Pythagorean, and some higher degree equations;

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Advanced Number Theory with Applications

forms, Diophantine approximation, arithmetic functions, p-adic analysis, Dirichlet characters, density, and primes in arithmetic progression. It;

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