Variation of parabolic cohomology and Poincare duality

Abstract

We continue our study of the variation of parabolic cohomology (math.AG/0310139) and derive an exact formula for the underlying Poincare duality. As an illustration of our methods, we compute the monodromy of the Picard-Euler system and its invariant Hermitian form, reproving a classical theorem of Picard.

18 pages, 3 figures

References in corpus (2)

• On the middle convolution
• Galois realizations of classical groups and the middle convolution