Bounds for automorphic L-functions. II.
Coefficient bounds for level 2 cusp forms
We give explicit upper bounds for the coefficients of arbitrary weight k, level 2 cusp forms, making Deligne’s well-known bound precise. We also derive asymptotic formulas and explicit upper bounds for the coefficients of certain level 2 modular functions.
Congruence Properties and Density Problems for the Fourier Coefficients of Modular Forms.
Congruences for the coefficients of quotients of Eisenstein series
Congruences for the Coefficients of the Modular Invariant j(...).
Congruences for the Coefficients of the Modular Invariant j(...).
Constructing modular forms from harmonic Maass Jacobi forms
We construct a family of modular forms from harmonic Maass Jacobi forms by considering their Taylor expansion and using the method of holomorphic projection. As an application we present a certain type Hurwitz class relations which can be viewed as a generalization of Mertens' result in M. H. Mertens (2016).
Construction of Jacobi forms.
Corrections to: "On integrality of Eisenstein Liftings".
Cusp forms and special values of certain Dirichlet series.
Cycle integrals of Maass forms of weight 0 and Fourier coefficients of Maass forms of weight 1/2
Cycles on Siegel threefolds and derivatives of Eisenstein series
Derivatives of Eisenstein series and generating functions for arithmetic cycles
Determining modular forms of general level by central values of convolution L-functions
Distinguishing Hecke eigenvalues of primitive cusp forms
Eisenstein series for Siegel modular groups.
Eisenstein series on four-dimensional hyperbolic space
Eisensteinreihen für einige arithmetisch definierte Untergruppen von SL2 (IH).
Estimates for Fourier coefficients of Siegel cusp forms.
Estimates for Fourier coefficients of Siegel cusp forms of degree two