We show that all but five of the zeros of the period polynomial associated to a Hecke cusp form are on the unit circl
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
AbstractThe Schur-Cohn criterion for the number of zeros of a polynomial inside and outside the unit...
Period polynomials have long been fruitful tools for the study of values of L-functions in the conte...
Period polynomials have long been fruitful tools for the study of values of L-functions in the conte...
Abstract. We study so-called real zeros of holomorphic Hecke cusp forms, that is zeros on three...
Period polynomials have long been fruitful tools for the study of values of L-functions in the conte...
We study the behavior of zeros and mass of holomorphic Hecke cusp forms on SL2(Z)H at small scales. ...
Plan B paper, M.A., Mathematics, University of Hawaii at Manoa, 2011Some Rational elliptic curves wh...
We study the behavior of zeros and mass of holomorphic Hecke cusp forms on SL_2(ℤ)∖ℍ at small scales...
We improve the results from El Basraoui (Proc Amer Math Soc 138(7):2289-2299, 2010) about the Eisens...
We study the behavior of zeros and mass of holomorphic Hecke cusp forms on SL_2(ℤ)∖ℍ at small scales...
For a prime $p$ larger than $7$, the Eisenstein series of weight $p-1$ has some remarkable congruenc...
In this paper we give some applications of weakly holomorphic forms and their cycle integrals to rat...
Abstract. Rankin and Swinnerton-Dyer [R, S-D] prove that all zeros of the Eisenstein series Ek in th...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
AbstractThe Schur-Cohn criterion for the number of zeros of a polynomial inside and outside the unit...
Period polynomials have long been fruitful tools for the study of values of L-functions in the conte...
Period polynomials have long been fruitful tools for the study of values of L-functions in the conte...
Abstract. We study so-called real zeros of holomorphic Hecke cusp forms, that is zeros on three...
Period polynomials have long been fruitful tools for the study of values of L-functions in the conte...
We study the behavior of zeros and mass of holomorphic Hecke cusp forms on SL2(Z)H at small scales. ...
Plan B paper, M.A., Mathematics, University of Hawaii at Manoa, 2011Some Rational elliptic curves wh...
We study the behavior of zeros and mass of holomorphic Hecke cusp forms on SL_2(ℤ)∖ℍ at small scales...
We improve the results from El Basraoui (Proc Amer Math Soc 138(7):2289-2299, 2010) about the Eisens...
We study the behavior of zeros and mass of holomorphic Hecke cusp forms on SL_2(ℤ)∖ℍ at small scales...
For a prime $p$ larger than $7$, the Eisenstein series of weight $p-1$ has some remarkable congruenc...
In this paper we give some applications of weakly holomorphic forms and their cycle integrals to rat...
Abstract. Rankin and Swinnerton-Dyer [R, S-D] prove that all zeros of the Eisenstein series Ek in th...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
In the study of the cyclicity of a function f in reproducing kernel Hilbert spaces an important role...
AbstractThe Schur-Cohn criterion for the number of zeros of a polynomial inside and outside the unit...