Periods and Period Domains (M05 (B1/B3/B6))

This project subsumes all working packages about the general structure of period domains. Period domains are closely related to moduli spaces, via period maps; but they are geometric objects in their own right, with a rich and varied structure. This project should be seen in connection with project M06 on Shimura varieties. The working packages include local Shimura varieties, Arakalov inequalities and the Coleman conjecture, and equivariant vector bundles.

DFG Programme CRC/Transregios

Subproject of TRR 45:  Periods, Moduli Spaces and Arithmetic of Algebraic Varieties

Applicant Institution Johannes Gutenberg-Universität Mainz

Co-Applicant Institution Max-Planck-Institut für Mathematik; Rheinische Friedrich-Wilhelms-Universität Bonn; Universität Duisburg-Essen
Campus Essen (aufgelöst)

Project Heads Professor Dr. Gerd Faltings; Professor Dr. Jan Kohlhaase; Professor Dr. Stefan Müller-Stach; Professor Dr. Michael Rapoport; Professor Dr. Peter Scholze; Professor Dr. Duco van Straten, until 6/2015; Professor Dr. Kang Zuo