Number theory has a wealth of long-standing problems, the study of which over the years has led to major developments in many areas of mathematics. This volume consists of seven significant chapters on number theory and related topics. Written by distinguished mathematicians, key topics focus on multipartitions, congruences and identities (G. Andrews), the formulas of Koshliakov and Guinand in Ramanujan’s Lost Notebook (B. C. Berndt, Y. Lee, and J. Sohn), alternating sign matrices and the Weyl character formulas (D. M. Bressoud), theta functions in complex analysis (H. M. Farkas), representation functions in additive number theory (M. B. Nathanson), and mock theta functions, ranks, and Maass forms (K. Ono), and elliptic functions (M. Waldschmidt).
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Number theory has a wealth of long-standing problems, the study of which over the years has led to major developments in many areas of mathematics. This volume consists of seven significant chapters on number theory and related topics. Written by distinguished mathematicians, key topics focus on multipartitions, congruences and identities (G. Andrews), the formulas of Koshliakov and Guinand in Ramanujan's Lost Notebook (B. C. Berndt, Y. Lee, and J. Sohn), alternating sign matrices and the Weyl character formulas (D. M. Bressoud), theta functions in complex analysis (H. M. Farkas), representation functions in additive number theory (M. B. Nathanson), and mock theta functions, ranks, and Maass forms (K. Ono), and elliptic functions (M. Waldschmidt).
All of the surveys were outgrowths of featured talks given during the Special Year in Number Theory and Combinatorics at the University of Florida, Gainesville, 2004-2005, and describe major progress on a broad range of topics.
This volume is intended for mathematicians and graduate students interested in number theory and related areas.
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Couverture rigide. Zustand: Très bon. Edition originale. Springer Verlag, NewYork, 2008. First edition. 'Developments in Mathematics' series nr 17. Hardbound 8vo, 188 pp. Surveys on major developments in modern number theory. Self-contained chapters presented by distinguished mathematicians in the field. A mint copy. *//* Wiley and Sons, NewYork, 1989. Texte en Anglais. Édition originale. Études sur les principaux développements de la théorie des nombres moderne. Chapitres autonomes, présentés par d'éminents mathématiciens dans leur domaine. Exemplaire en très bon état. - ISBN 9780387785097 - Weight / Poids livre : 474 g, ép. 16 mm ** France LIVRAISON par défaut STANDARD: livraison en RELAIS COLIS Chronopost. PRIORITAIRE: livraison à domicile en Colissimo ou Lettre suivie ++ Selon le POIDS et la VALEUR, nous sommes susceptibles d'AJUSTER à la hausse ou à la baisse les frais de port // Depending on item's WEIGHT or VALUE, we may request Extra Charges, or reduce Shipping Costs **. Livre. Artikel-Nr. S1251
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Buch. Zustand: Neu. Neuware -Number theory has a wealth of long-standing problems, the study of which over the years has led to major developments in many areas of mathematics. This volume consists of seven significant chapters on number theory and related topics. Written by distinguished mathematicians, key topics focus on multipartitions, congruences and identities (G. Andrews), the formulas of Koshliakov and Guinand in Ramanujan's Lost Notebook (B.C. Berndt, Y. Lee, and J. Sohn), alternating sign matrices and the Weyl character formulas (D.M. Bressoud), theta functions in complex analysis (H.M. Farkas), representation functions in additive number theory (M.B. Nathanson), and mock theta functions, ranks, and Maass forms (K. Ono), and elliptic functions (M. Waldschmidt).All of the surveys were outgrowths of featured talks given during the Special Year in Number Theory and Combinatorics at the University of Florida, Gainesville, 2004-2005, and describe major progress on a broad range of topics.This volume is intended for mathematicians and graduate students interested in number theory and related areas.Springer Verlag GmbH, Tiergartenstr. 17, 69121 Heidelberg 200 pp. Englisch. Artikel-Nr. 9780387785097
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