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Number Theory For Computing

This book provides a good introduction to the classical elementary number theory and the modern algorithmic number theory, and their;

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Number Theory for Computing

This book provides a good introduction to the classical elementary number theory and the modern algorithmic number theory, and their;

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Number Theory for Computing

This book provides a good introduction to the classical elementary number theory and the modern algorithmic number theory, and their;

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Introduction to Modern Algebra and Its Applications

The book provides an introduction to modern abstract algebra and its applications. It covers all major topics of classical theory;

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Introduction to Modern Algebra and Its Applications

The book provides an introduction to modern abstract algebra and its applications. It covers all major topics of classical theory;

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Classical and Modern Social Theory

Classical and Modern Social Theory is comprehensive introduction to the field, covering a wide historical range of thinkers, from the;

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Mathematical Physics: Classical Mechanics

As a limit theory of quantum mechanics, classical dynamics comprises a large variety of phenomena, from computable (integrable) to chaotic;

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Classical and Modern Diffraction Theory

in the 17th century and an extensive introduction to reprinted works of Grimaldi, Huygens, and Young; details of the classical theory;

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Algebraic Number Theory

This introduction to algebraic number theory discusses the classical concepts from the viewpoint of Arakelov theory. The treatment of class;

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Classical Invariant Theory

, physics to computer vision. This book provides readers with a self-contained introduction to the classical theory as well as modern developments;

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Classical Invariant Theory

, physics to computer vision. This book provides readers with a self-contained introduction to the classical theory as well as modern developments;

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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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Introduction To Formal Languages And Machine Computation, An

mathematics, a thorough introduction to a number of relevant mathematical topics, including mathematical logic, set theory, graph theory, modern;

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Introduction To Formal Languages And Machine Computation, An

mathematics, a thorough introduction to a number of relevant mathematical topics, including mathematical logic, set theory, graph theory, modern;

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A Conversational Introduction to Algebraic Number Theory

introduction to algebraic number theory, meaning the study of arithmetic in finite extensions of the rational number field Q. Originating in the;

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Introduction to Modern Algebra and Its Applications

The book provides an introduction to modern abstract algebra and its applications. It covers all major topics of classical theory;

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A Classical Introduction to Modern Number Theory

of significant results with comparatively elementary proofs, some of them new. This second edition contains two new chapters that provide a complete;

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A Classical Introduction to Modern Number Theory

of significant results with comparatively elementary proofs, some of them new. This second edition contains two new chapters that provide a complete;

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Fuchsian Groups

This introductory text provides a thoroughly modern treatment of Fuchsian groups that addresses both the classical material and recent;

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A Classical Introduction to Galois Theory

of mathematics. A Classical Introduction to Galois Theory develops the topic from a historical perspective, with an emphasis on the solvability;

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Elementary Number Theory: Pearson International Edition

Elementary Number Theory, 6th Edition, blends classical theory with modern applications and is notable for its outstanding exercise sets. A;

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Isoperimetric Inequalities

in increasing generality, providing in the process a transition from the methods of classical differential geometry to those of modern geometric measure;

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Isoperimetric Inequalities

in increasing generality, providing in the process a transition from the methods of classical differential geometry to those of modern geometric measure;

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Orbifolds and Stringy Topology

An introduction to the theory of orbifolds from a modern perspective, combining techniques from geometry, algebraic topology and algebraic;

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Making, Breaking Codes

explain fundamental ideas of classical and modern cryptography, and provide the essential background in number theory, abstract algebra, and;

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Complexity and Real Computation

scientific computation where most of the algorithms are real number algorithms. The goal of this book is to develop a formal theory of computation;

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Classical Field Theory

Classical field theory predicts how physical fields interact with matter, and is a logical precursor to quantum field theory. This;

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