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Number Theory: A Seminar held at the Graduate School and University Center of the City University of New York 1983-84: Lecture Notes in Mathematics, cartea 1135

Editat de David V. Chudnovsky, Gregory V. Chudnovsky, Harvey Cohn, Melvyn B. Nathanson
en Limba Engleză Paperback – iun 1985
New York Number Theory Seminar started its regular meeting in January, 1982. The Seminar has been meeting on a regular basis weekly during the academic year since then. The meeting place of the seminar is in midtown Manhattan at the Graduate School and University Center of the City Uni­ versity of New York. This central location allows number-theorists in the New York metropolitan area and vistors an easy access. Four volumes of the Seminar proceedings, containing expanded texts of Seminar's lectures had been published in the Springer's Lecture Notes in Mathematics series as volumes 1052 (1984), 1135 (1985), 1240 (1987), and 1383 (1989). Seminar co­ chairmen are pleased that some of the contributions to the Seminar opened new avenues of research in Number Theory and related areas. On a histori­ cal note, one of such contributions proved to be a contribution by P. Landweber. In addition to classical and modern Number Theory, this Semi­ nar encourages Computational Number Theory. This book presents a selection of invited lectures presented at the New York Number Theory Seminar during 1989-1990. These papers cover wide areas of Number Theory, particularly modular functions, Aigebraic and Diophantine Geometry, and Computational Number Theory. The review of C-L. Chai presents a broad view of the moduli of Abelian varieties based on recent work of the author and many other prominent experts. This provides the reader interested in Diophantine Analysis with access to state of the art research. The paper of D. V. and G. V.
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Specificații

ISBN-13: 9783540156499
ISBN-10: 3540156496
Pagini: 288
Ilustrații: CCXCII, 286 p.
Dimensiuni: 155 x 235 x 15 mm
Greutate: 0.41 kg
Ediția:1985
Editura: Springer Berlin, Heidelberg
Colecția Springer
Seria Lecture Notes in Mathematics

Locul publicării:Berlin, Heidelberg, Germany

Public țintă

Research

Cuprins

Hausdorff dimension of sets arising in number theory.- Applications of Padé approximations to diophantine inequalities in values of G-functions.- Applications of Padé approximations to the Grothendieck conjecture on linear differential equations.- Klein's paradox, the icosahedron, and ring class fields.- Transcendental numbers and partial differential equations.- A classical approach to a well-known spectral correspondence on quaternion groups.- On surfaces associated with an indefinite ternary lattice.- Modular integrals on ?o(N) and dirichlet series with functional equations.- Trigonometric polynomials and sums of squares.- On the number of points on certain curves and an uncertainty principle.- The brauer group of the product of two curves over a finite field.

Descriere

Descriere de la o altă ediție sau format:
New York Number Theory Seminar started its regular meeting in January, 1982. The Seminar has been meeting on a regular basis weekly during the academic year since then. The meeting place of the seminar is in midtown Manhattan at the Graduate School and University Center of the City Uni­ versity of New York. This central location allows number-theorists in the New York metropolitan area and vistors an easy access. Four volumes of the Seminar proceedings, containing expanded texts of Seminar's lectures had been published in the Springer's Lecture Notes in Mathematics series as volumes 1052 (1984), 1135 (1985), 1240 (1987), and 1383 (1989). Seminar co­ chairmen are pleased that some of the contributions to the Seminar opened new avenues of research in Number Theory and related areas. On a histori­ cal note, one of such contributions proved to be a contribution by P. Landweber. In addition to classical and modern Number Theory, this Semi­ nar encourages Computational Number Theory. This book presents a selection of invited lectures presented at the New York Number Theory Seminar during 1989-1990. These papers cover wide areas of Number Theory, particularly modular functions, Aigebraic and Diophantine Geometry, and Computational Number Theory. The review of C-L. Chai presents a broad view of the moduli of Abelian varieties based on recent work of the author and many other prominent experts. This provides the reader interested in Diophantine Analysis with access to state of the art research. The paper of D. V. and G. V.