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Algebraic Theory of Numbers. (AM-1), Volume 1

concepts in arithmetic. The book begins with the definitions and properties of algebraic fields, which are relied upon throughout. The theory;

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Lehrbuch der Algebra, Volume 1

helped usher group theory to a central place in twentieth century mathematics. Volume 1 covers foundational material. Volume 2 covers group;

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Algebraic Number Theory

ALGEBRAIC NUMBER THEORY gives concisely both the fundamental and deepgoing theory, starting from the succinct ideal theory (Chapt. 1-3;

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Algebraic Topology and Algebraic K-Theory (AM-113), Volume 113

includes papers in classical homotopy theory, homological algebra, rational homotopy theory, algebraic K-theory of spaces, and other subjects.;

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Real Algebraic Geometry

. . . . . . . . . . . . . . . . . . . . . . . . . 14 1. 4 The Tarski-Seidenberg Principle. . . . . . . . . . . . . . . . . . . . . . . . . . 17 2. Semi-algebraic Sets;

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Algebraic Geometry, Volume 3

algebraic geometry. This, in together with Algebraic Geometry 1 and Algebraic Geometry 2 , makes an excellent textbook for a course;

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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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Algebraic Geometry 1, Volume 1

of algebraic varieties. Then, sheaves are introduced and studied, using as few prerequisites as possible. Once sheaf theory has been well understood;

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An Invitation To Algebraic Numbers And Algebraic Functions

The author offers a thorough presentation of the classical theory of algebraic numbers and algebraic functions which both in its conception;

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Number Theory: Volume II

numbers. This theme, in particular, is the central motivation for the modern theory of arithmetic algebraic geometry. In this text, this;

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K-Theory

over algebraic geometry, topology, algebraic $K$-theory and number theory. Algebraic theory, $\\mathbb{A}^1$-homotopy theory and topological $K$-theory;

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Algebraic Geometry Salt Lake City 2015 (Part 1)

This is Part 1 of a two-volume set. Since Oscar Zariski organized a meeting in 1954, there has been a major algebraic geometry meeting;

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Cohomology of Quotients in Symplectic and Algebraic Geometry. (MN-31), Volume 31

algebraic, while the other uses the methods of symplectic geometry and Morse theory, and involves extending classical Morse theory to certain;

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The Elements of the Theory of Algebraic Numbers

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The elements of the theory of algebraic numbers

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Class Field Theory and L Functions

A Thorough Presentation of the Theory of Algebraic Numbers and Functions Built on a presentation of algebraic foundations Topics;

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Methods of Algebraic Geometry in Control Theory

deeper and less transparent, but are also quite essential to an understanding of linear control theory. A review of * From the Preface to Part 1;

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Methods of Algebraic Geometry in Control Theory

deeper and less transparent, but are also quite essential to an understanding of linear control theory. A review of * From the Preface to Part 1;

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Introduction to Toric Varieties. (AM-131), Volume 131

, intersection theory, and Riemann-Roch translate into simple facts about polytopes, toric varieties provide a marvelous source of examples in algebraic;

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Applications of Fibonacci Numbers

students and research mathematicians whose work involves number theory, combinatorics, algebraic number theory, field theory and polynomials;

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Algebraic Number Theory and Fermat's Last Theorem

Updated to reflect current research, Algebraic Number Theory and Fermat's Last Theorem, Fourth Edition introduces fundamental ideas;

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Algebraic Number Theory and Fermat's Last Theorem

Updated to reflect current research, Algebraic Number Theory and Fermat's Last Theorem, Fourth Edition introduces fundamental ideas;

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Basic Algebraic Geometry

The second volume of Shafarevich's introductory book on algebraic geometry focuses on schemes, complex algebraic varieties and complex;

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Algebraic Theory of Numbers

concepts in arithmetic. The book begins with the definitions and properties of algebraic fields, which are relied upon throughout. The theory;

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[set Fundamentals of Set and Number Theory, Vol 1]2]

Theory (2nd ed., 1927), where set theory and the theory of functions were expounded as the fundamental parts of mathematics in such a way that;

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Elementary and Analytic Theory of Algebraic Numbers

This book details the classical part of the theory of algebraic number theory, excluding class-field theory and its consequences. Coverage;

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Characteristic Classes. (AM-76), Volume 76

algebraic geometry, cohomology, and fiber bundle theory. As such, it is a fundamental and an essential tool in the study of differentiable manifolds;

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