AbstractWe prove an explicit formula for Fourier coefficients of Siegel–Eisenstein series of degree two with a primitive character of any conductor. Moreover, we prove that there exists the p-adic analytic family which consists of Siegel–Eisenstein series of degree two and a certain p-adic limit of Siegel–Eisenstein series of degree two is actually a Siegel–Eisenstein series of degree two
We give a formula for certain values and derivatives of Siegel series and use them to compute Fourie...
AbstractWe study two kinds of p-adic Hermitian Eisenstein series of degree 2 over Q(−1). It is shown...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...
AbstractWe prove an explicit formula for Fourier coefficients of Siegel–Eisenstein series of degree ...
Let F be a totally real field and x a primitive narrow ray class character of F. We prove a formula ...
AbstractWe introduce a formula for the p-adic Siegel–Eisenstein series which demonstrates a connecti...
The p-adic interpolation properties of Fourier coefficients of elliptic Eisenstein series are by now...
In this thesis, two conjectures concerning the Fourier coefficients of Siegel modular forms of degre...
An explicit arithmetic formula for the Fourier coefficients of Siegel-Eisenstein series of degree tw...
We prove a formula of Petersson’s type for Fourier coefficients of Siegel cusp forms of degree 2 wit...
We give a new expression of the T-th Fourier coefficients of the Siegel-Eisenstein series of odd gen...
International audienceLet E/ℚ be an elliptic curve of conductor Np with p∤N and let f be its associa...
This article investigates Poincaré series, particularly the study of Siegel–Poincaré series of degre...
Artículo de publicación ISISin acceso a texto completoWe characterize all cusp forms among the degre...
Abstract. Combining induction formulas for local densities with a functional equation for the Siegel...
We give a formula for certain values and derivatives of Siegel series and use them to compute Fourie...
AbstractWe study two kinds of p-adic Hermitian Eisenstein series of degree 2 over Q(−1). It is shown...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...
AbstractWe prove an explicit formula for Fourier coefficients of Siegel–Eisenstein series of degree ...
Let F be a totally real field and x a primitive narrow ray class character of F. We prove a formula ...
AbstractWe introduce a formula for the p-adic Siegel–Eisenstein series which demonstrates a connecti...
The p-adic interpolation properties of Fourier coefficients of elliptic Eisenstein series are by now...
In this thesis, two conjectures concerning the Fourier coefficients of Siegel modular forms of degre...
An explicit arithmetic formula for the Fourier coefficients of Siegel-Eisenstein series of degree tw...
We prove a formula of Petersson’s type for Fourier coefficients of Siegel cusp forms of degree 2 wit...
We give a new expression of the T-th Fourier coefficients of the Siegel-Eisenstein series of odd gen...
International audienceLet E/ℚ be an elliptic curve of conductor Np with p∤N and let f be its associa...
This article investigates Poincaré series, particularly the study of Siegel–Poincaré series of degre...
Artículo de publicación ISISin acceso a texto completoWe characterize all cusp forms among the degre...
Abstract. Combining induction formulas for local densities with a functional equation for the Siegel...
We give a formula for certain values and derivatives of Siegel series and use them to compute Fourie...
AbstractWe study two kinds of p-adic Hermitian Eisenstein series of degree 2 over Q(−1). It is shown...
After reformulating Shintani’s theory of Fourier-Jacobi expansion of automorphic forms on U(2, 1) in...