Add to ORKGIn this work we prove some results on the algebraicity of special L-values attached to Hermitian modular forms. Our work is based on techniques developed by Goro Shimura in his book “Arithmeticity in the Theory of Automorphic Forms”, and our results are in some cases complementary to results obtained previously by Michael Harris on the same question
Scope and Method of Study: The goal of this thesis is to study some arithmetic properties of L-funct...
In this thesis, our main aims are expressing some strong relations between modular forms, Hecke oper...
For an imaginary quadratic field $K$ of discriminant $-D$, let $\chi = \chi_K$ be the associated qua...
In this paper we establish some algebraic properties of special L-values attached to Siegel modular ...
In his admirable book “Arithmeticity in the Theory of Automorphic Forms” Shimura establishes various...
n this work we obtain algebraicity results on special L-values attached to Siegel–Jacobi modular for...
Modular forms came to the attention of number theorists through the wealth of their arithmetic behav...
In this expository paper, we illustrate two explicit methods which lead to special L-values of certa...
For a prime p and a positive integer n, the standard zeta function LF (s) is consid- ered, attached ...
For K, an imaginary quadratic field with discriminant −DK, and associated quadratic Galois character...
xtending the method of the paper [FS3] and [Ib] we prove three structure theorems for vector valued...
In the theory of modular forms it is desired to be able to validate the linear independance of modul...
The theory of overconvergent modular symbols, developed by Rob Pollack and Glenn Stevens, gives a be...
In this thesis we will produce and investigate certain congruences, as predicted by Harder, between ...
Bruinier, Funke, and Imamoglu have proved a formula for what can philosophically be called the "cent...
Scope and Method of Study: The goal of this thesis is to study some arithmetic properties of L-funct...
In this thesis, our main aims are expressing some strong relations between modular forms, Hecke oper...
For an imaginary quadratic field $K$ of discriminant $-D$, let $\chi = \chi_K$ be the associated qua...
In this paper we establish some algebraic properties of special L-values attached to Siegel modular ...
In his admirable book “Arithmeticity in the Theory of Automorphic Forms” Shimura establishes various...
n this work we obtain algebraicity results on special L-values attached to Siegel–Jacobi modular for...
Modular forms came to the attention of number theorists through the wealth of their arithmetic behav...
In this expository paper, we illustrate two explicit methods which lead to special L-values of certa...
For a prime p and a positive integer n, the standard zeta function LF (s) is consid- ered, attached ...
For K, an imaginary quadratic field with discriminant −DK, and associated quadratic Galois character...
xtending the method of the paper [FS3] and [Ib] we prove three structure theorems for vector valued...
In the theory of modular forms it is desired to be able to validate the linear independance of modul...
The theory of overconvergent modular symbols, developed by Rob Pollack and Glenn Stevens, gives a be...
In this thesis we will produce and investigate certain congruences, as predicted by Harder, between ...
Bruinier, Funke, and Imamoglu have proved a formula for what can philosophically be called the "cent...
Scope and Method of Study: The goal of this thesis is to study some arithmetic properties of L-funct...
In this thesis, our main aims are expressing some strong relations between modular forms, Hecke oper...
For an imaginary quadratic field $K$ of discriminant $-D$, let $\chi = \chi_K$ be the associated qua...