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Titlebook: Galois Groups over ?; Proceedings of a Wor Y. Ihara,K. Ribet,J.-P. Serre Conference proceedings 1989 Springer-Verlag New York Inc. 1989 Abe

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书目名称Galois Groups over ?
副标题Proceedings of a Wor
编辑Y. Ihara,K. Ribet,J.-P. Serre
视频video
丛书名称Mathematical Sciences Research Institute Publications
图书封面Titlebook: Galois Groups over ?; Proceedings of a Wor Y. Ihara,K. Ribet,J.-P. Serre Conference proceedings 1989 Springer-Verlag New York Inc. 1989 Abe
描述This volume is the offspring of a week-long workshop on "Galois groups over Q and related topics," which was held at the Mathematical Sciences Research Institute during the week March 23-27, 1987. The organizing committee consisted of Kenneth Ribet (chairman), Yasutaka Ihara, and Jean-Pierre Serre. The conference focused on three principal themes: 1. Extensions of Q with finite simple Galois groups. 2. Galois actions on fundamental groups, nilpotent extensions of Q arising from Fermat curves, and the interplay between Gauss sums and cyclotomic units. 3. Representations of Gal(Q/Q) with values in GL(2)j deformations and connections with modular forms. Here is a summary of the conference program: • G. Anderson: "Gauss sums, circular units and the simplex" • G. Anderson and Y. Ihara: "Galois actions on 11"1 ( ••• ) and higher circular units" • D. Blasius: "Maass forms and Galois representations" • P. Deligne: "Galois action on 1I"1(P-{0, 1, oo}) and Hodge analogue" • W. Feit: "Some Galois groups over number fields" • Y. Ihara: "Arithmetic aspect of Galois actions on 1I"1(P - {O, 1, oo})" - survey talk • U. Jannsen: "Galois cohomology of i-adic representations" • B. Matzat: - "Rational
出版日期Conference proceedings 1989
关键词Abelian varieties; Galois group; K-theory; algebra; algebraic number field; algebraic number theory; autom
版次1
doihttps://doi.org/10.1007/978-1-4613-9649-9
isbn_softcover978-1-4613-9651-2
isbn_ebook978-1-4613-9649-9Series ISSN 0940-4740
issn_series 0940-4740
copyrightSpringer-Verlag New York Inc. 1989
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Agrometeorological Statistics and Models(0.1) Our goal is to solve a problem posed in the paper [.]. Our goal in the introduction is to explain the problem, referring to [.] and [.] for details and background, but not supposing much familiarity with those papers. To get started, consider the functional equations.obeyed by the gamma and beta integrals
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