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Sinopsis
This is a substantially revised and updated introduction to arithmetic topics, both ancient and modern, that have been at the centre of interest in applications of number theory, particularly in cryptography. As such, no background in algebra or number theory is assumed, and the book begins with a discussion of the basic number theory that is needed. The approach taken is algorithmic, emphasising estimates of the efficiency of the techniques that arise from the theory, and one special feature is the inclusion of recent applications of the theory of elliptic curves. Extensive exercises and careful answers are an integral part all of the chapters.
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The purpose of this book is to introduce the reader to arithmetic topics, both ancient and modern, that have been at the center of interest in applications of number theory, particularly in cryptography. No background in algebra or number theory is assumed, and the book begins with a discussion of the basic number theory that is needed. The approach taken is algorithmic, emphasizing estimates of the efficiency of the techniques that arise from the theory. A special feature is the inclusion of recent application of the theory of elliptic curves. Extensive exercises and careful answers have been included in all of the chapters. Because number theory and cryptography are fast-moving fields, this new edition contains substantial revisions and updated references.
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A Course in Number Theory and Cryptography (Graduate Texts in Mathematics, 114)
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A Course in Number Theory and Cryptography (Graduate Texts in Mathematics, 114)
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A Course in Number Theory and Cryptography (Graduate Texts in Mathematics (114))
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A course in number theory and cryptography.
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Springer, 1987., New York:, 1987
ISBN 10: 0387942939
ISBN 13: 9780387942933
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8vo. x, 208 pp. Index. Blind-embossed stamped on title of Joseph W. Ouellette. Very good. ISBN 10: 0387942939 ISBN 13: 9780387942933 "Neal I. Koblitz is a Professor of Mathematics at the University of Washington. He is also an adjunct professor with the Centre for Applied Cryptographic Research at the University of Waterloo. He is the creator of hyperelliptic curve cryptography and the independent co-creator of elliptic curve cryptography.". Nº de ref. del artículo: S13759
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A COURSE IN NUMBER THEORY AND CRYPTOGRAPHY. 2ª ed.
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Springer. Graduate Texts in Mathematics, 114., New York., 1994
ISBN 10: 0387942939
ISBN 13: 9780387942933
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A Course in Number Theory and Cryptography: 114 (Graduate Texts in Mathematics, 114)
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A Course in Number Theory and Cryptography (Graduate Texts in Mathematics, 114)
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A Course in Number Theory and Cryptography (Graduate Texts in Mathematics)
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A Course in Number Theory and Cryptography
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Springer New York Sep 1994, 1994
ISBN 10: 0387942939
ISBN 13: 9780387942933
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Buch. Condición: Neu. This item is printed on demand - it takes 3-4 days longer - Neuware -This is a substantially revised and updated introduction to arithmetic topics, both ancient and modern, that have been at the centre of interest in applications of number theory, particularly in cryptography. As such, no background in algebra or number theory is assumed, and the book begins with a discussion of the basic number theory that is needed. The approach taken is algorithmic, emphasising estimates of the efficiency of the techniques that arise from the theory, and one special feature is the inclusion of recent applications of the theory of elliptic curves. Extensive exercises and careful answers are an integral part all of the chapters. 248 pp. Englisch. Nº de ref. del artículo: 9780387942933
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A Course in Number Theory and Cryptography (Graduate Texts in Mathematics)
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Condición: very good. Gut/Very good: Buch bzw. Schutzumschlag mit wenigen Gebrauchsspuren an Einband, Schutzumschlag oder Seiten. / Describes a book or dust jacket that does show some signs of wear on either the binding, dust jacket or pages. Nº de ref. del artículo: M00387942939-V
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