Scattering theory for geometrically finite groups

Abstract

We develop a geometric scattering theory for a geometrically finite group acting on (a vector bundle over) a symmetric space of negative curvature. In particular, we obtain the meromorphic continuation of Eisenstein series and scattering matrices and their functional equations.

105 pages, revised version (considerable revision of the arguments in Subsection 3.9)

Cited by in corpus (2)

• Regularity of invariant distributions
• Cohomology of convex cocompact groups and invariant distributions on limit sets