Fourier expansion of holomorphic modular forms on classical Lie groups of tube type along the minimal parabolic subgroup
Let \(D = G/K\) be a classical tube domain. The paper studies the Fourier expansion of holomorphic modular forms on \(D\) with respect to the minimal parabolic subgroup of \(G\). This is done by explicit computations in the four cases. It is also shown how this Fourier expansion is related to the known types of Fourier expansion (with respect to maximal parabolic subgroups).
scientific article; zbMATH DE number 2139438
scientific article