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Quadratic Irrationals

Quadratic Irrationals: An Introduction to Classical Number Theory gives a unified treatment of the classical theory of quadratic;

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Australian Mathematical Society Lecture Series

elementary and metric properties, to quadratic irrationals, to more exotic topics such as folded continued fractions and Somos sequences. Along the;

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Equidistribution and Counting Under Equilibrium States in Negative Curvature and Trees

fractions in function fields, the equidistribution of quadratic irrationals over function fields in their completions, and asymptotic counting;

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Modes of Irrationality

My purpose in this study is to explore various forms of irrationality and to name some true irration;...

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Ternary Quadratic Forms and Norms

This book covers topics including the Redei-Reichardt theorem, automorphs of ternary quadratic forms, facts concerning rational matrices;

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Ternary Quadratic Forms and Norms

This book covers topics including the Redei-Reichardt theorem, automorphs of ternary quadratic forms, facts concerning rational matrices;

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Invariants of Quadratic Differential Forms

concise account regarding the invariant theory connected with a single quadratic differential form. This book will be of value to anyone with an;

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Arithmetic Of Quadratic Forms

The aim of this book is to provide an introduction to quadratic forms that builds from basics up to the most recent results. Professor;

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Quadratic Programming with Computer Programs

Quadratic programming is a mathematical technique that allows for the optimization of a quadratic function in several variables. QP is a;

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Quadratic Programming with Computer Programs

Quadratic programming is a mathematical technique that allows for the optimization of a quadratic function in several variables. QP is a;

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An Invitation To Algebraic Numbers And Algebraic Functions

fields with a focus on quadratic, cubic and cyclotomic fields; basics of the analytic theory including the prime ideal theorem, density results;

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Quantum Quadratic Operators and Processes

of quadratic stochastic operators and their Markov and related processes. The asymptotic behavior of dynamical systems generated by classical and;

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Structurally Unstable Quadratic Vector Fields of Codimension One

stable planar quadratic polynomial differential systems. In the present work the authors aim at finding all possible phase portraits in the;

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Quadratic Number Fields

This undergraduate textbook provides an elegant introduction to the arithmetic of quadratic number fields, including many topics not;

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Arithmetic of Quadratic Forms

algebras. There are two principal topics: classification of quadratic forms and quadratic Diophantine equations. The second topic is a new;

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Invariants of Quadratic Differential Forms

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Bilinear Algebra

Giving an easily accessible elementary introduction to the algebraic theory of quadratic forms, this book covers both Witt's theory and;

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Sequential Quadratic Programming Methods Based on Approximating a Projected Hessian Matrix

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London Mathematical Society Lecture Note Series

This volume has grown out of lectures given by Professor Pfister over many years. The emphasis here is placed on results about quadratic;

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2-d Quadratic Maps And 3-d Ode Systems

This book is based on research on the rigorous proof of chaos and bifurcations in 2-D quadratic maps, especially the invertible case such;

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History of the Theory of Numbers (Volume III) Quadratic and Higher Forms With A Chapter on the Class Number

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Introduction to Number Theory

Number Theory focuses on Gauss's theory of binary quadratic forms. It is suitable for use as a textbook in a course or self-study by advanced;

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A Course in Arithmetic

This book is divided into two parts. The first one is purely algebraic. Its objective is the classification of quadratic forms over the;

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Quick Algebra Review

Covers factors, fractions, exponents, linear equations, functions, graphs, quadratic equations, inequalities, ratio, proportion, and;

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Rational Quadratic Forms

This exploration of quadratic forms over rational numbers and rational integers offers an excellent elementary introduction to many aspects;

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Introduction To Number Theory

quadratic reciprocity, Hensel's Lemma, p-adic powers series such as exp(px) and log(1+px), the Euclidean property of some quadratic rings;

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Backward Stochastic Differential Equations and BMO martingales

Stochastic Differential Equations with a convex generator of quadratic growth. Existence and uniqueness of a solution is proved for such equations;

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