Algebraic number fields (L-functions and Galois properties) : proceedings of a symposium held from 2 to 12 September 1975 in the University of Durham

Organised By The London Mathematical Society With The Support Of The Science Research Council And The Royal Society ; Edited By A. Fröhlich. Includes Bibliographies. Albebraic Number Fields Preface Contents Character theory and Artin L-functions - J. Martinet Local constants - J. T. Tate (prepared in collaboration with C.J. Bushnell & M.J. Taylor) Galois module structure - A. Frohlich Modular forms of weight one and Galois representations - J.-P. Serre (prepared in collaboration with C.J. Bushnell) p-adic L-functions and Iwasawa1s theory - John Coates Class Fields for Real Quadratic Fields and L-series at 1 - H.M. Stark On Conductors and Discriminants - A.M. Odlyzko A Relation Between ζK(s) and ζK(s-1) for any Algebraic Number Field K - Audrey Terras Some Global Norm Density Results obtained from an Extended Cebotarev Density Theorem - R. Odoni A Survey of Class Groups of Integral Group Rings - Stephen V. Ullom H8 - J. Martinet Un centre-example a une conjecture de J. Martinet - Jean Cougnard A Stickelberger Condition on Galois module structure for Kummer extensions of Prime degree - Leon R. McCulloh Stickelberger without Gauss sums - A. Frohlich Fields of class two and Galois cohomology - H. Koch On p-closed number fields and an analogue of Riemann’s existence theorem - Olaf Neumann Holomorphy of Quotients of Zeta-Functions - Robert W. van der Waall GLn - W. Casselman