AbstractThe Langlands program posits that automorphic forms associated to a reductive group are parametrized by Galois representations valued in its dual group. Around ten years ago, Weissman-Gan-Gao proposed an extension of the Langlands program which puts covering groups (such as the metaplectic group) under the same framework. In this minicourse, I will explain how to systematically study su...
AbstractThe study of arithmetic groups has played a fundamental role in the development of number theory, geometry and representation theory. Automorphic forms have been one of the most important guiding tools to study them. The study of Eisenstein cohomology was initiated by Harder, and he discovered that Eisenstein cohomology is fundamentally related to several important topics in number theo...