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ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: New York Berlin Heidelberg, Springer, 2001.] Hardcover 24 cm. original hardcover. xxiv,682 pp. some ills. bibliography. index. "Universitext". -good. 1190g [Heerlen, Netherlands] [Publication Year: 2001]
New York Berlin Heidelberg, Springer, Springer, 2001. 24 cm. original hardcover. xxiv,682 pp. some ills. bibliography. index. "Universitext". -good. ISBN: 0387950702 New York Berlin Heidelberg, Springer, Springer, 2001 ISBN 0387950702 9780387950709 [NL]
ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: New York Berlin Heidelberg, Springer, 2001.] Hardcover 24 cm. original hardcover. xxiv,682 pp. some ills. bibliography. index. "Universitext". -good. 1190g [Heerlen, Netherlands] [Publication Year: 2001]
ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: Springer] Hardcover Book is in Used-Good condition. Pages and cover are clean and intact. Used items may not include supplementary materials such as CDs or access codes. May show signs of minor shelf wear and contain limited notes and highlighting. 2.55 [Hawthorne, CA, U.S.A.] [Publication Year: 2001]
ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: Springer] Hardcover Buy with confidence! Book is in acceptable condition with wear to the pages, binding, and some marks within 2.55 [Amherst, NY, U.S.A.] [Publication Year: 2001]
ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: Springer] Hardcover Very Good condition. Shows only minor signs of wear, and very minimal markings inside (if any). 2.55 [Tucson, AZ, U.S.A.] [Publication Year: 2001]
ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: Springer] Hardcover Book is in NEW condition. 2.55 [Hawthorne, CA, U.S.A.] [Publication Year: 2001]
ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: Springer] Hardcover New! This book is in the same immaculate condition as when it was published 2.55 [Tucson, AZ, U.S.A.] [Publication Year: 2001]
ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: Springer New York] Hardcover Druck auf Anfrage Neuware - Printed after ordering - Gauss created the theory of binary quadratic forms in 'Disquisitiones Arithmeticae' and Kummer invented ideals and the theory of cyclotomic fields in his attempt to prove Fermat's Last Theorem. These were the starting points for the theory of algebraic numbers, developed in the classical papers of Dedekind, Dirichlet, Eisenstein, Hermite and many others. This theory, enriched with more recent contributions, is of basic importance in the study of diophantine equations and arithmetic algebraic geometry, including methods in cryptography. This book has a clear and thorough exposition of the classical theory of algebraic numbers, and contains a large number of exercises as well as worked out numerical examples. The Introduction is a recapitulation of results about principal ideal domains, unique factorization domains and commutative fields. Part One is devoted to residue classes and quadratic residues. In Part Two one finds the study of algebraic integers, ideals, units, class numbers, the theory of decomposition, inertia and ramification of ideals. Part Three is devoted to Kummer's theory of cyclomatic fields, and includes Bernoulli numbers and the proof of Fermat's Last Theorem for regular prime exponents. Finally, in Part Four, the emphasis is on analytical methods and it includes Dinchlet's Theorem on pr ...
ISBN10: 0387950702, ISBN13: 9780387950709, [publisher: Springer New York] Hardcover Druck auf Anfrage Neuware - Printed after ordering - Gauss created the theory of binary quadratic forms in 'Disquisitiones Arithmeticae' and Kummer invented ideals and the theory of cyclotomic fields in his attempt to prove Fermat's Last Theorem. These were the starting points for the theory of algebraic numbers, developed in the classical papers of Dedekind, Dirichlet, Eisenstein, Hermite and many others. This theory, enriched with more recent contributions, is of basic importance in the study of diophantine equations and arithmetic algebraic geometry, including methods in cryptography. This book has a clear and thorough exposition of the classical theory of algebraic numbers, and contains a large number of exercises as well as worked out numerical examples. The Introduction is a recapitulation of results about principal ideal domains, unique factorization domains and commutative fields. Part One is devoted to residue classes and quadratic residues. In Part Two one finds the study of algebraic integers, ideals, units, class numbers, the theory of decomposition, inertia and ramification of ideals. Part Three is devoted to Kummer's theory of cyclomatic fields, and includes Bernoulli numbers and the proof of Fermat's Last Theorem for regular prime exponents. Finally, in Part Four, the emphasis is on analytical methods and it includes Dinchlet's Theorem on pr ...
Hard Cover. New. New Book; Fast Shipping from UK; Not signed; Not First Edition; The Classical Theory of Algebraic Numbers. ISBN 0387950702 9780387950709 [GB]
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