The values of a quadratic form at square-free points
The Way to the Proof of Fermat’s Last Theorem
The weight in Serre's conjectures on modular forms.
The weight of half-integral weight modular forms with few non-vanishing coefficients mod l
The work of Gross and Zagier on Heegner points and the derivatives of -series
The Z/2 Z cohomology of the universal ordinary distribution
The zeros of certain Poincaré series
The zeros of thetafunctions belonging to binary-hermitian forms over Z [i].
Theta and L-function splittings
Theta correspondence and Hecke operators relative to a quadratic extension
Theta correspondence for Eisenstein series.
Theta Functions and Symplectic Groups.
Theta Functions Defined by Geodesic Cycles in Quotients of SU(P,1).
Theta Functions for Jordan Algebras.
Theta Functions for the Special, Formally Real Jordan Algebras. (A Remark on a Paper of H.L. Resnikoff).
Theta functions of quadratic forms over imaginary quadratic fields
1. Introduction. Let Q be a positive definite n × n matrix with integral entries and even diagonal entries. It is well known that the theta function , Im z > 0, is a modular form of weight n/2 on , where N is the level of Q, i.e. is integral and has even diagonal entries. This was proved by Schoeneberg [5] for even n and by Pfetzer [3] for odd n. Shimura [6] uses the Poisson summation formula to generalize their results for arbitrary n and he also computes the theta multiplier explicitly....
Theta functions on the n-fold metaplectic cover of SL (2) - the function field case.
Theta liftings and Hecke L-functions.
Theta liftings for quasi-split unitary groups.
Theta series and modular forms of level