Automorphic Forms on SL[subscript 2](R) provides an introduction to some aspects of the analytic theory of automorphic forms on G = SL[subscript 2](R) or the upper half-plane X, with respect to a discrete subgroup [Gamma] of G of finite covolume. The point of view is inspired by…
This volume has three chief objectives: 1) the determination of local Euler factors on classical groups in an explicit rational form; 2) Euler products and Eisenstein series on a unitary group of an arbitrary signature; and 3) a class number formula for a totally definite hermit…
In this memoir we have introduced and studied the scattering operator and the Eisenstein series and we have formulated and proved the inner product formula and the "Maass-Selberg" relations for Kleinian groups.
