Description

Book Synopsis
Multiple Dirichlet series are Dirichlet series in several complex variables. This book covers the main results in the theory of multiple Dirichlet series, and papers on moments of zeta- and $L$-functions, on examples of multiple Dirichlet series, and on developments in the allied fields of automorphic forms and analytic number theory.

Table of Contents
Multiple Dirichlet series and their applications: Multiple Dirichlet series and automorphic forms by G. Chinta, S. Friedberg, and J. Hoffstein Applications of multiple Dirichlet series in mean values of $L$-functions by Q. Zhang Second moments of quadratic Hecke L-series and multiple Dirichlet series I by A. Diaconu and D. Goldfeld Weyl group multiple Dirichlet series I by B. Brubaker, D. Bump, G. Chinta, S. Friedberg, and J. Hoffstein Residues of Weyl group multiple Dirichlet series associated to $\widetilde{\mathrm{GL}}_{n+1}$ by B. Brubaker and D. Bump Multiple Hurwitz zeta functions by M. R. Murty and K. Sinha Multiple zeta values over global function fields by R. Masri Generalised Selberg zeta functions and a conjectural Lefschetz formula by A. Deitmar Automorphic forms and analytic number theory: Rankin-Cohen brackets on higher order modular forms by Y. Choie and N. Diamantis Eulerian integrals for $GL_n$ by D. Ginzburg Is the Hlawka zeta function a respectable object? by M. N. Huxley On sums of integrals of powers of the zeta-function in short intervals by A. Ivic Uniform bounds for Rankin-Selberg $L$-functions by M. Jutila and Y. Motohashi Mean values of zeta-functions via representation theory by Y. Motohashi On the pair correlation of the Eigenvalues of the hyperbolic Laplacian for PSL$(2,\mathbb{Z})\backslash H$ II by C. J. Mozzochi Lower bounds for moments of $L$-functions: Symplectic and orthogonal examples by Z. Rudnick and K. Soundararajan.

Multiple Dirichlet Series Automorphic Forms and Analytic Number Theory

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    A Hardback by Solomon Friedberg, Daniel Bump, Dorian Goldfeld

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      View other formats and editions of Multiple Dirichlet Series Automorphic Forms and Analytic Number Theory by Solomon Friedberg

      Publisher: MP-AMM American Mathematical
      Publication Date: 30/11/2006
      ISBN13: 9780821839638, 978-0821839638
      ISBN10:

      Description

      Book Synopsis
      Multiple Dirichlet series are Dirichlet series in several complex variables. This book covers the main results in the theory of multiple Dirichlet series, and papers on moments of zeta- and $L$-functions, on examples of multiple Dirichlet series, and on developments in the allied fields of automorphic forms and analytic number theory.

      Table of Contents
      Multiple Dirichlet series and their applications: Multiple Dirichlet series and automorphic forms by G. Chinta, S. Friedberg, and J. Hoffstein Applications of multiple Dirichlet series in mean values of $L$-functions by Q. Zhang Second moments of quadratic Hecke L-series and multiple Dirichlet series I by A. Diaconu and D. Goldfeld Weyl group multiple Dirichlet series I by B. Brubaker, D. Bump, G. Chinta, S. Friedberg, and J. Hoffstein Residues of Weyl group multiple Dirichlet series associated to $\widetilde{\mathrm{GL}}_{n+1}$ by B. Brubaker and D. Bump Multiple Hurwitz zeta functions by M. R. Murty and K. Sinha Multiple zeta values over global function fields by R. Masri Generalised Selberg zeta functions and a conjectural Lefschetz formula by A. Deitmar Automorphic forms and analytic number theory: Rankin-Cohen brackets on higher order modular forms by Y. Choie and N. Diamantis Eulerian integrals for $GL_n$ by D. Ginzburg Is the Hlawka zeta function a respectable object? by M. N. Huxley On sums of integrals of powers of the zeta-function in short intervals by A. Ivic Uniform bounds for Rankin-Selberg $L$-functions by M. Jutila and Y. Motohashi Mean values of zeta-functions via representation theory by Y. Motohashi On the pair correlation of the Eigenvalues of the hyperbolic Laplacian for PSL$(2,\mathbb{Z})\backslash H$ II by C. J. Mozzochi Lower bounds for moments of $L$-functions: Symplectic and orthogonal examples by Z. Rudnick and K. Soundararajan.

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