Tomoyoshi Ibukiyama, Cris Poor, David S. Yuen
Published 2012-09-15Version 1
The Fourier Jacobi expansions of paramodular forms are characterized from among all formal series of Jacobi forms by two conditions on the Fourier coeffcients of the Jacobi forms: a growth condition and a set of linear relations. Examples, both theoretical and computational, indicate that the growth condition may be superfluous.
On some results of Bump-Choie and Choie-Kim
Jacobi forms of weight one on $Γ_0(N)$
On the Restriction Map for Jacobi Forms
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