Participer à l’IFLA

La fiche explique les différents modes possibles de participation et d\u27implication au sein de l\u27IFLA et de son congrès annuel

On the dimension of the Jacquet module of a certain induced representation

This is a preprint of a book chapter whose final and definitive form has been published in Lecture Notes in Pure and Applied Mathematics, 220, (2001), ©Taylor & Francis; Lecture Notes in Pure and Applied Mathematics is available online at: http://www.informaworld.com/smpp/title~content=t755758731.The Fourier coefficients of certain metaplectic Eisenstein series contain L-series of arithmetic interest. This fact has been repeatedly exploited by various authors in order to obtain analytic information about these L-series. Bump and Hoffstein [H] conjectured that the Hecke L-series of the n-th order residue symbol would be contained in the Fourier coefficients of an Eisenstein series on the n-cover of GL(n) induced up from a theta function on the n-cover of GL(n − 1). Some evidence for this conjecture was provided in [H], and a representation theoretic explanation for its plausibility was given in [BL]. Recently, Suzuki [S] proved the conjecture in the function field case, and he carried out many preliminary steps towards the proof of the conjecture in the number field case. Using very different techniques, the authors of this paper recently proved a generalization of the (slightly corrected version of the) Bump-Hoffstein conjecture over an arbitrary global field [BBL]

Sur l'activité anti-brucellique du Fébyxane

Jacquet Jean, Steeg L. Sur l'activité anti-brucellique du Febyxane. In: Bulletin de l'Académie Vétérinaire de France tome 112 n°4, 1959. pp. 217-224

Distinguished representations for SL(2)

Let E/F be a quadratic extension of p-adic fields. We compute the multiplicity of the space of SL2(F)-invariant linear forms on a representation of SL2(E). This multiplicity varies inside an L-packet similar in spirit to the multiplicity formula for automorphic representations due to Labesse and Langlands

Introduction: Special Issue on Social Issues Associated with Unconventional Natural Gas Development

introduction to the special issu