We consider the following map $\Psi^{(2n-1)} $ from elliptic modular forms to Siegel modular forms of half-integral weight, which is the decomposition of the following three maps: $\Psi^{(2n-1)} $ : $S_{2k}(SL_{2}(\mathbb{Z}))arrow S_{k+n}(\Gamma_{2n})arrow J_{k+n,1}^{\mathrm{c}usp}(\Gamma_{2n-1}^{J})arrow S_{k+n-\frac{1}{2}}^{+}(\Gamma_{0}^{(2n-1)}(4)) $
Abstract. Let K = Q( p¡D) be an imaginary quadratic field with discriminant ¡D, and χ the Dirichlet ...
Using the relationship between Jacobi forms of half-integral weight and vector valued modular forms,...
Resnikoff [12] proved that weights of a non trivial singular modular form should be integral multipl...
International audienceLet E/ℚ be an elliptic curve of conductor Np with p∤N and let f be its associa...
We prove that formal Fourier Jacobi expansions of degree two are Siegel modular forms. As a corollar...
Let n> 1 and let F and G be Siegel modular forms of degree n and integral weight k. For any posit...
The aim of this exposition is to explain our recent work on a certain lifting from pairs of two elli...
We use the relationship between Jacobi forms and vector-valued modular forms to study the Fourier ex...
Let K = Q( √ −D) be an imaginary quadratic field with discriminant −D, and χ the Dirichlet character...
Siegel modular form 2 lifting $M_{k}^{(n)}=$ $M_{k}(\mathrm{s}_{\mathrm{P}_{n}}(\mathbb{Z})) $ degre...
Using the relationship between Jacobi forms of half-integral weight and vector valued modular forms,...
AbstractIn this paper we describe the space of Jacobi forms on H×Cn. This type of Jacobi forms appea...
Abstract. Let K = Q( √−D) be an imaginary quadratic field with discrimi-nant −D, and χ the Dirichlet...
We define harmonic Siegel modular forms based on a completely new approach using vector-valued covar...
We prove modularity of formal series of Jacobi forms that satisfy a natural symmetry condition. They...
Abstract. Let K = Q( p¡D) be an imaginary quadratic field with discriminant ¡D, and χ the Dirichlet ...
Using the relationship between Jacobi forms of half-integral weight and vector valued modular forms,...
Resnikoff [12] proved that weights of a non trivial singular modular form should be integral multipl...
International audienceLet E/ℚ be an elliptic curve of conductor Np with p∤N and let f be its associa...
We prove that formal Fourier Jacobi expansions of degree two are Siegel modular forms. As a corollar...
Let n> 1 and let F and G be Siegel modular forms of degree n and integral weight k. For any posit...
The aim of this exposition is to explain our recent work on a certain lifting from pairs of two elli...
We use the relationship between Jacobi forms and vector-valued modular forms to study the Fourier ex...
Let K = Q( √ −D) be an imaginary quadratic field with discriminant −D, and χ the Dirichlet character...
Siegel modular form 2 lifting $M_{k}^{(n)}=$ $M_{k}(\mathrm{s}_{\mathrm{P}_{n}}(\mathbb{Z})) $ degre...
Using the relationship between Jacobi forms of half-integral weight and vector valued modular forms,...
AbstractIn this paper we describe the space of Jacobi forms on H×Cn. This type of Jacobi forms appea...
Abstract. Let K = Q( √−D) be an imaginary quadratic field with discrimi-nant −D, and χ the Dirichlet...
We define harmonic Siegel modular forms based on a completely new approach using vector-valued covar...
We prove modularity of formal series of Jacobi forms that satisfy a natural symmetry condition. They...
Abstract. Let K = Q( p¡D) be an imaginary quadratic field with discriminant ¡D, and χ the Dirichlet ...
Using the relationship between Jacobi forms of half-integral weight and vector valued modular forms,...
Resnikoff [12] proved that weights of a non trivial singular modular form should be integral multipl...