Add to ORKGThe problem of estimating the dimension of the space of cusp forms of weight one, raised by Serre [Ser77], has attracted consider-able attention in the recent past (see, for example, [Klu06], [BG08], [Wo99], [MV02], [Du95]). There is an intrinsic difficulty in the cas
In Guerzhoy (2008) [6]. Guerzhoy defined certain quotient space dual to the space of cusp forms of g...
Let G be a semisimple algebraic group defined over a number field k. We study unramified irreducible...
Let #GAMMA#_K=U((2, 1), D_K) be the full Picard modular group of the imaginary quadratic number fiel...
AbstractA formula for the dimension of the space of cuspidal modular forms on Γ0(N) of weight k (k⩾2...
The author has proved the dimension formula of the space of the Hilbert modular type cusp forms of w...
6 4 using Erokhin’s work on Niemeier lattices and geometric methods involving the hyperelliptic locu...
Abstract. Every Siegel modular form has a Fourier-Jacobi expansion. This paper provides various sets...
AbstractWe give a general arithmetic dimension formula for spaces of vector-valued Siegel cusp forms...
SIGLEAvailable from British Library Document Supply Centre- DSC:D58950/87 / BLDSC - British Library ...
To each pair of characters $(\chi,\psi)$ on a Fuchsian group of the first kind we associate a space ...
In this note we determine explicity the dimension of Kohnen\u27s integral weight with odd square fre...
Explicit bases for the spaces of holomorphic cusp forms of all even positive weights and all orders ...
Let () denote the vector space of weight cusp forms on Γ0() with trivial character; see [1] for bac...
If k is a positive integer, let Sk(N) denote the space of cusp forms of weight k on Γ1(N), and let S...
Associated with an adelic Hilbert modular form is a sequence of ‘Fourier coefficients’ which uniquel...
In Guerzhoy (2008) [6]. Guerzhoy defined certain quotient space dual to the space of cusp forms of g...
Let G be a semisimple algebraic group defined over a number field k. We study unramified irreducible...
Let #GAMMA#_K=U((2, 1), D_K) be the full Picard modular group of the imaginary quadratic number fiel...
AbstractA formula for the dimension of the space of cuspidal modular forms on Γ0(N) of weight k (k⩾2...
The author has proved the dimension formula of the space of the Hilbert modular type cusp forms of w...
6 4 using Erokhin’s work on Niemeier lattices and geometric methods involving the hyperelliptic locu...
Abstract. Every Siegel modular form has a Fourier-Jacobi expansion. This paper provides various sets...
AbstractWe give a general arithmetic dimension formula for spaces of vector-valued Siegel cusp forms...
SIGLEAvailable from British Library Document Supply Centre- DSC:D58950/87 / BLDSC - British Library ...
To each pair of characters $(\chi,\psi)$ on a Fuchsian group of the first kind we associate a space ...
In this note we determine explicity the dimension of Kohnen\u27s integral weight with odd square fre...
Explicit bases for the spaces of holomorphic cusp forms of all even positive weights and all orders ...
Let () denote the vector space of weight cusp forms on Γ0() with trivial character; see [1] for bac...
If k is a positive integer, let Sk(N) denote the space of cusp forms of weight k on Γ1(N), and let S...
Associated with an adelic Hilbert modular form is a sequence of ‘Fourier coefficients’ which uniquel...
In Guerzhoy (2008) [6]. Guerzhoy defined certain quotient space dual to the space of cusp forms of g...
Let G be a semisimple algebraic group defined over a number field k. We study unramified irreducible...
Let #GAMMA#_K=U((2, 1), D_K) be the full Picard modular group of the imaginary quadratic number fiel...