Modular forms of real weights and generalized Dedekind symbols

Abstract

In a previous paper, I have defined non--commutative generalized Dedekind symbols for classical $PSL(2,Z)$--cusp forms using iterated period polynomials. Here I generalize this construction to forms of real weights using their iterated period functions introduced and studied in a recent article by R.~Bruggeman and Y.~Choie.

16 pages

References in corpus (2)

• Local zeta factors and geometries under Spec Z
• Multiple period integrals and cohomology