Generalizing a result of [15] for modular forms of level one, we give a closed formula for the sum of all Hecke eigenforms on Gamma(0)(N), multiplied by their odd period polynomials in two variables, as a single product of Jacobi theta series for any squarefree level N. We also show that for N = 2, 3 and 5 this formula completely determines the Fourier expansions of all Hecke eigenforms of all weights on Gamma(0)(N).11Ysciescopu
AbstractWe compute the action of Hecke operators TjJ(p2) on Jacobi forms of “Siegel degree” n and m×...
We use the relationship between Jacobi forms and vector-valued modular forms to study the Fourier ex...
We use the relationship between Jacobi forms and vector-valued modular forms to study the Fourier ex...
Generalizing a result of [15] for modular forms of level one, we give a closed formula for the sum o...
In an earlier paper \\it W. Kohnen and \\it D. Zagier [Modular forms, Symp. Durham 1983, 197-249 (19...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...
Abstract. After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on ...
We use Jacobi theta functions to construct examples of Jacobi forms over number fields. We determine...
Abstract. We analyse the behavior of Siegel theta series attached to arbitrary rank lattices under t...
Let $f$ be a modular form of even weight $k$ and level $N$ which is a normalized eigen-form for the ...
Let $f$ be a modular form of even weight $k$ and level $N$ which is a normalized eigen-form for the ...
[For the entire collection see Zbl 0698.00021.] \\par Let M\\sb k be the space of modular forms of w...
Congruences of Fourier coefficients of modular forms have long been an object of central study. By c...
Jacobi forms arise naturally in number theory in several ways: theta series arise as functions of la...
AbstractWe compute the action of Hecke operators TjJ(p2) on Jacobi forms of “Siegel degree” n and m×...
We use the relationship between Jacobi forms and vector-valued modular forms to study the Fourier ex...
We use the relationship between Jacobi forms and vector-valued modular forms to study the Fourier ex...
Generalizing a result of [15] for modular forms of level one, we give a closed formula for the sum o...
In an earlier paper \\it W. Kohnen and \\it D. Zagier [Modular forms, Symp. Durham 1983, 197-249 (19...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...
Abstract. After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on ...
We use Jacobi theta functions to construct examples of Jacobi forms over number fields. We determine...
Abstract. We analyse the behavior of Siegel theta series attached to arbitrary rank lattices under t...
Let $f$ be a modular form of even weight $k$ and level $N$ which is a normalized eigen-form for the ...
Let $f$ be a modular form of even weight $k$ and level $N$ which is a normalized eigen-form for the ...
[For the entire collection see Zbl 0698.00021.] \\par Let M\\sb k be the space of modular forms of w...
Congruences of Fourier coefficients of modular forms have long been an object of central study. By c...
Jacobi forms arise naturally in number theory in several ways: theta series arise as functions of la...
AbstractWe compute the action of Hecke operators TjJ(p2) on Jacobi forms of “Siegel degree” n and m×...
We use the relationship between Jacobi forms and vector-valued modular forms to study the Fourier ex...
We use the relationship between Jacobi forms and vector-valued modular forms to study the Fourier ex...