Descent Construction for GSpin Groups – Even Case

Authors

Joseph Hundley, Southern Illinois University CarbondaleFollow
Eitan Sayag, The Hebrew University of JerusalemFollow

Comments

Preprint: contains the details of the proofs of some results which were announced in "Descent Construction for GSpin Groups: Main Results and Applications."

Abstract

In this paper we provide an extension of the theory of descent of Ginzburg-Rallis-Soudry to the context of “almost orthogonal” representations, that is representations τ with the property that the symmetric square L-function, twisted by some Hecke character ω has a pole. Our theory supplements the recent work of Asgari-Shahidi on the functorial lift from (split and quasisplit forms of) GSpin_2n to GL_2n.

Recommended Citation

Hundley, Joseph and Sayag, Eitan. "Descent Construction for GSpin Groups – Even Case." (Jan 2009).