Jacobi Forms on Symmetric Domains and Torus Bundles over Abelian Schemes
Journal of Lie Theory
We introduce Jacobi forms on Hermitian symmetric domains using automorphy factors associated to torus bundles over ableian schemes. We discuss families of modular forms determined by such Jacobi forms and prove that these Jacobi forms reduce to the usual Jacobi forms of several variables when the Hermitian symmetric domain is a Siegel upper half space.
Original Publication Date
Lee, Min Ho, "Jacobi Forms on Symmetric Domains and Torus Bundles over Abelian Schemes" (2001). Faculty Publications. 3500.