Add to ORKGIn this talk, we give an exposition on some recent work, due to various researchers, on the sign of the Fourier coefficients of modular forms when the Fourier coefficients are real. Our main concern is the case of half-integral weight, and we shall discuss an interesting application due to Ben Kane. The application is about the halting of an algorithm that constructs super singular elliptic curves when a maximal order of the quaternion algebra is input
Let $f$ be a half-integral weight cusp form of level $4N$ for odd and squarefree $N$ and let $a(n)$ ...
The purpose of this paper is to derive a generalization of Kohnen-Zagier\u27s results concerning Fou...
Congruences for Fourier coefficients of integer weight modular forms have been the focal point of a ...
In this talk, we give an exposition on the sign of the Fourier coefficients of modular forms when th...
In this note, we show that the algebraicity of the Fourier coefficients of half-integral weight modu...
Fourier coefficients of modular forms of half-integral weight. - In: Mathematische Annalen. 271. 198...
Extending works of Ono and Boylan to the half-integral weight case, we relate the algebraicity of Fo...
Let {Mathematical expression} be a cusp form of half integral weight whose Fourier coefficients {Mat...
In my talk, I reported about recent joint work with S. Gun in which a new proof was given that for a...
International audienceWe show that the Dirichlet series associated to the Fourier coefficients of a ...
We give a closed formula for the Fourier coefficients of the elliptic modular function $j(\tau) $ ex...
It is known that if the Fourier coefficients a(n) (n >= 1) of an elliptic modular form of even integ...
peer reviewedTo study statistical properties of modular forms, including for instance Sato-Tate like...
We show that signs of Fourier coefficients, on certain sub-families, determine the half-integral wei...
We define a notion of modular forms of half-integral weight on the quaternionic exceptional groups. ...
Let $f$ be a half-integral weight cusp form of level $4N$ for odd and squarefree $N$ and let $a(n)$ ...
The purpose of this paper is to derive a generalization of Kohnen-Zagier\u27s results concerning Fou...
Congruences for Fourier coefficients of integer weight modular forms have been the focal point of a ...
In this talk, we give an exposition on the sign of the Fourier coefficients of modular forms when th...
In this note, we show that the algebraicity of the Fourier coefficients of half-integral weight modu...
Fourier coefficients of modular forms of half-integral weight. - In: Mathematische Annalen. 271. 198...
Extending works of Ono and Boylan to the half-integral weight case, we relate the algebraicity of Fo...
Let {Mathematical expression} be a cusp form of half integral weight whose Fourier coefficients {Mat...
In my talk, I reported about recent joint work with S. Gun in which a new proof was given that for a...
International audienceWe show that the Dirichlet series associated to the Fourier coefficients of a ...
We give a closed formula for the Fourier coefficients of the elliptic modular function $j(\tau) $ ex...
It is known that if the Fourier coefficients a(n) (n >= 1) of an elliptic modular form of even integ...
peer reviewedTo study statistical properties of modular forms, including for instance Sato-Tate like...
We show that signs of Fourier coefficients, on certain sub-families, determine the half-integral wei...
We define a notion of modular forms of half-integral weight on the quaternionic exceptional groups. ...
Let $f$ be a half-integral weight cusp form of level $4N$ for odd and squarefree $N$ and let $a(n)$ ...
The purpose of this paper is to derive a generalization of Kohnen-Zagier\u27s results concerning Fou...
Congruences for Fourier coefficients of integer weight modular forms have been the focal point of a ...
