J. Bruinier

activity

20022026

L

-functions and harmonic weak Maass forms

32 citations · 61 across the 26 of their papers we have counts for

collaborators

Showing 2007Show all

3 papers · 1 filter

math.NT2007★ 32 cited

Heegner divisors, $L$ -functions and harmonic weak Maass forms

Jan H. Bruinier, Ken Ono

Recent works, mostly related to Ramanujan's mock theta functions, make use of the fact that harmonic weak Maass forms can be combinatorial generating functions. Generalizing works…

math.NT2007★ 4 cited

Sign changes of coefficients of half integral weight modular forms

Jan Hendrik Bruinier, Winfried Kohnen

For a half integral weight modular form $f$ we study the signs of the Fourier coefficients $a (n)$ . If $f$ is a Hecke eigenform of level $N$ with real Nebentypus character, and $t$ …

math.NT2007

The Weil representation and Hecke operators for vector valued modular forms

Jan H. Bruinier, Oliver Stein

We define Hecke operators on vector valued modular forms transforming with the Weil representation associated to a discriminant form. We describe the properties of the correspondin…

Heegner divisors, L-functions and harmonic weak Maass forms

Sign changes of coefficients of half integral weight modular forms

The Weil representation and Hecke operators for vector valued modular forms

Heegner divisors, $L$ -functions and harmonic weak Maass forms