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The Algorithmic Resolution of Diophantine Equations

Beginning with a brief introduction to algorithms and diophantine equations, this volume aims to provide a coherent account of the methods;

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The Algorithmic Resolution of Diophantine Equations

Beginning with a brief introduction to algorithms and diophantine equations, this volume aims to provide a coherent account of the methods;

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Introduction To Diophantine Equations

This problem-solving book is an introduction to the study of Diophantine equations, a class of equations in which only integer solutions;

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Exponential Diophantine Equations

This is a integrated presentation of the theory of exponential diophantine equations. The authors present, in a clear and unified fashion;

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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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History of the Theory of Numbers, Volume 2

This second volume is a comprehensive treatment of Diophantine analysis. Besides the familiar cases of Diophantine equations, this rubric;

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Unit Equations In Diophantine Number The

Diophantine number theory is an active area that has seen tremendous growth over the past century, and in this theory unit equations play a;

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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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Algorithmic Information Theory

Chaitin, the inventor of algorithmic information theory, presents in this book the strongest possible version of Goedel's incompleteness;

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Lecture Notes on Diophantine Analysis

These lecture notes originate from a course delivered at the Scuola Normale in Pisa in 2006. Generally speaking, the prerequisites do not;

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Diophantine Analysis

While its roots reach back to the third century, diophantine analysis continues to be an extremely active and powerful area of number;

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Diophantine Analysis

While its roots reach back to the third century, diophantine analysis continues to be an extremely active and powerful area of number;

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Equations and Inequalities

challenging problems. While it emphasizes some methods that are not usually covered in beginning university courses, the book nevertheless teaches;

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Number Theory: Volume II

This book deals with several aspects of what is now called explicit number theory. The central theme is the solution of Diophantine;

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Example-Based Super Resolution

of example-based super resolution algorithms, select the best state-of-the-art algorithmic alternative and tune it for specific use cases, and;

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Algorithmic Lie Theory for Solving Ordinary Differential Equations

Despite the fact that Sophus Lie's theory was virtually the only systematic method for solving nonlinear ordinary differential equations;

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Algorithmic Lie Theory for Solving Ordinary Differential Equations

Despite the fact that Sophus Lie's theory was virtually the only systematic method for solving nonlinear ordinary differential equations;

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London Mathematical Society Lecture Note Series

. The latter is the purpose and achievement of this volume: algorithms are provided for the complete resolution of various families of equations;

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Cambridge Mathematical Library

Harold Davenport was one of the truly great mathematicians of the twentieth century. Based on lectures he gave at the University;

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Analytic Number Theory

The four papers collected in this book discuss advanced results in analytic number theory, including recent achievements of sieve theory;

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Algebra in Ancient and Modern Times

This text offers a special account of Indian work in diophantine equations during the 6th through 12th centuries and Italian work on;

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Metric Diophantine Approximation on Manifolds

Khintchine-type theorems and with the Hausdorff dimension of the associated null sets. After setting out the necessary background material, the;

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London Mathematical Society Lecture Note Series

international figures in this field. Core topics discussed include the theory of zeta functions, spectral theory of automorphic forms, classical;

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Maths from Low to High Level Exercises Solved

useful for all those students needing help and support. The exercises are solved step by step, explaining how and why the exercise is solved by;

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Theory Of Linear And Integer Programming

Theory of Linear and Integer Programming Alexander Schrijver Centrum voor Wiskunde en Informatica, Amsterdam, The Netherlands This book;

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Number Theory

This introductory textbook takes a problem-solving approach to number theory, situating each concept within the framework of an example or;

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