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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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Algebraic Geometry V: Fano Varieties

This EMS volume provides an exposition of the structure theory of Fano varieties, i.e. algebraic varieties with an ample anticanonical;

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Algebraic Geometry V: Fano Varieties

This EMS volume provides an exposition of the structure theory of Fano varieties, i.e. algebraic varieties with an ample anticanonical;

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Number Theory in the Spirit of Liouville

introduction of a powerful new method into elementary number theory. This book provides a gentle introduction to this method, explaining it in a clear;

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Number Theory in the Spirit of Liouville

introduction of a powerful new method into elementary number theory. This book provides a gentle introduction to this method, explaining it in a clear;

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Minimal Free Resolutions over Complete Intersections

free resolution of the residue field by Tate in 1957. The theory extends the theory of matrix factorizations of a non-zero divisor;

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Automata, Formal Languages And Algebraic Systems - Proceedings Of Aflas 2008

of formal languages, automata theory and algebraic systems related to the theoretical computer science and informatics. It covers the areas such as;

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London Mathematical Society Lecture Note Series

. These arise in many problems in analytic number theory. It is the first cohesive account of much of this material and will be welcomed by;

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Liouville-Riemann-Roch Theorems on Abelian Coverings

divisor of zeros and singularities. On the other hand, the Liouville theorems of Avellaneda, Lin, Li, Moser, Struwe, Kuchment and Pinchover;

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Linear Delay-Differential Systems with Commensurate Delays

aim is to show that with a suitable algebraic setting a behavioral theory for dynamical systems described by such equations can be developed;

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Contemporary Ring Theory 2011 - Proceedings Of The Sixth China-japan-korea International Conference On Ring Theory

factor rings. Recently, this has extended to many new parts: The zero-divisor theory, containing the study of coefficients of zero-dividing;

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Classical Groups, Derangements and Primes

interesting and unexpected applications in many areas of mathematics, including graph theory, number theory and topology. Various generalisations have;

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Divisor Theory

vorhandenen Stoff aus umfassenderen Gesichts punkten zu betrachten - E. Study Today most mathematicians who know about Kronecker's theory of divisors;

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Divisor Theory

vorhandenen Stoff aus umfassenderen Gesichts- punkten zu betrachten - E. Study Today most mathematicians who know about Kronecker's theory of divisors;

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History of the Theory of Numbers

The three-volume series History of the Theory of Numbers is the work of the distinguished mathematician Leonard Eugene Dickson, who taught;

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Introduction to Number Theory

ancient Euclidean algorithm for finding the greatest common divisor of two integers to recent developments such as cryptography, the theory;

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Arithmetic Tales

This textbook covers a wide array of topics in analytic and multiplicative number theory, suitable for graduate level courses.Extensively;

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Geometry of Algebraic Curves

, discuss appli cations of the theory of linear series to a number of classical topics (e.g., the geometry of the Riemann theta divisor) as well as;

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Introduction to (2)-invariants

Atiyah's question on possible values of (2)-Betti numbers and the relation to Kaplansky's zero divisor conjecture. The general definition of (2;

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Essentials of Number Theory

of whole numbers. Primes and prime factorization are especially important in number theory, as are a number of functions such as the divisor;

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The Black Eve

travels land yet cultivated diversion via mouth of rivers. Im somewhat mentally dismantled faiths thousands not of ten planets divisor of a;

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Structured Matrix Based Methods for Approximate Polynomial GCD

Defining and computing a greatest common divisor of two polynomials with inexact coefficients is a classical problem in symbolic-numeric;

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Commutative Algebra

contributions to an area of commutative-algebraic research. Some topics presented in the volume include: generalizations of cyclic modules, zero divisor;

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Basic Hypergeometric Series and Applications

The theory of partitions, founded by Euler, has led in a natural way to the idea of basic hypergeometric series, also known as Eulerian;

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Commutative Algebra

of cyclic modules, zero divisor graphs, class semigroups, forcing algebras, syzygy bundles, tight closure, Gorenstein dimensions, tensor products;

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Interpolation for Normal Bundles of General Curves

general effective divisor $D$ of any degree on $C$, either $H^0(N_C(-D)) = 0$ or $H^1(N_C(-D)) = 0$), with exactly three exceptions.;

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Divisor Drips and Square Root Waves

A pattern-finding journey through a shimmering universe of large composite numbers, this book starts with a simple graph of divisors and;

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