AbstractIn this paper we will study the theory of newforms in Sk + 12(Γ0(4M),χ1), for M an odd squarefree natural number, χ1 = (4ε·)χ, where χ is a quadratic character modulo M with χ(−1) = ε, parallel to the Atkin-Lehner theory of newforms in S2k(2M) and prove that these two spaces are isomorphic under certain linear combinations of Shimura liftings, commuting with the action of Hecke operators
Abstract. The theory of newforms for Hilbert modular forms is summarized in-cluding a statement of a...
Given a Hilbert cuspidal newform g we construct a family of modular forms of half-integral weight wh...
We investigate the arithmetic properties of coefficients of Maass forms in three contexts. First, we...
AbstractIn this paper we will study the theory of newforms in Sk + 12(Γ0(4M),χ1), for M an odd squar...
We set up the theory of newforms of half-integral weight on Gamma(0)(8N) and Gamma(0)(16N), where N ...
AbstractIn this paper we decompose the space Sk + 12(N, χ) (N is a squarefree natural number and χ a...
AbstractWe associate a set of half integral weight forms to an integral weight newform of odd level....
AbstractIn this paper, we study the distribution of the coefficients a(n) of half-integral weight mo...
In [6], Shimura introduced modular forms of half-integral weight, their Hecke algebras and their rel...
If k is a positive integer, let Sk(N) denote the space of cusp forms of weight k on Γ1(N), and let S...
Abstract: LetM be an odd positive integer, an even quadratic character defined modulo 32M, and a q...
Abstract. Let k and n be positive even integers. For a cuspidal Hecke eigenform h in the Kohnen plus...
Resnikoff [12] proved that weights of a non trivial singular modular form should be integral multipl...
Let k and n be positive even integers. For a cuspidal Hecke eigenform h in the Kohnen plus space of ...
Given a Hecke eigenform f of weight 2 and square-free level N, by the work of Kohnen, there is a uni...
Abstract. The theory of newforms for Hilbert modular forms is summarized in-cluding a statement of a...
Given a Hilbert cuspidal newform g we construct a family of modular forms of half-integral weight wh...
We investigate the arithmetic properties of coefficients of Maass forms in three contexts. First, we...
AbstractIn this paper we will study the theory of newforms in Sk + 12(Γ0(4M),χ1), for M an odd squar...
We set up the theory of newforms of half-integral weight on Gamma(0)(8N) and Gamma(0)(16N), where N ...
AbstractIn this paper we decompose the space Sk + 12(N, χ) (N is a squarefree natural number and χ a...
AbstractWe associate a set of half integral weight forms to an integral weight newform of odd level....
AbstractIn this paper, we study the distribution of the coefficients a(n) of half-integral weight mo...
In [6], Shimura introduced modular forms of half-integral weight, their Hecke algebras and their rel...
If k is a positive integer, let Sk(N) denote the space of cusp forms of weight k on Γ1(N), and let S...
Abstract: LetM be an odd positive integer, an even quadratic character defined modulo 32M, and a q...
Abstract. Let k and n be positive even integers. For a cuspidal Hecke eigenform h in the Kohnen plus...
Resnikoff [12] proved that weights of a non trivial singular modular form should be integral multipl...
Let k and n be positive even integers. For a cuspidal Hecke eigenform h in the Kohnen plus space of ...
Given a Hecke eigenform f of weight 2 and square-free level N, by the work of Kohnen, there is a uni...
Abstract. The theory of newforms for Hilbert modular forms is summarized in-cluding a statement of a...
Given a Hilbert cuspidal newform g we construct a family of modular forms of half-integral weight wh...
We investigate the arithmetic properties of coefficients of Maass forms in three contexts. First, we...
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