In this paper, we consider divisor problems related to Hecke eigenvalues in three dimensions. We establish upper bounds and asymptotic formulas for these problems on average
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
AbstractWe consider cases of equality in three basic inequalities for eigenvalues of Hermitian matri...
© 2016, Hebrew University of Jerusalem. We investigate the behavior of the divisor function in both ...
summary:In this paper a singular third order eigenvalue problem is studied. The results of the paper...
We prove the following theorem. Theorem 1.1. Fix an integer g ≥ 1, a prime p, and an integer N ≥ 3 n...
We derive new perturbation bounds for eigenvalues of Hermitian matrices with block tridiagonal struc...
We will survey the known bounds on the eigenvalues of the $U_p$ Hecke operator appearing in various ...
We derive new perturbation bounds for eigenvalues of Hermitian matrices with block structur...
We give the best possible lower bounds in order of magnitude for the number of positive and negative...
AbstractIn 1997, Serre proved an equidistribution theorem for eigenvalues of Hecke operators on the ...
AbstractIn this paper we obtain bounds on the real and imaginary parts of non-real eigenvalues of a ...
AbstractWe give relative perturbation bounds for eigenvalues and perturbation bounds for eigenspaces...
A divide-and-conquer method is developed for solving the generalized eigenvalue problem Ax = Bx, whe...
AbstractWilf’s eigenvalue upper bound on the chromatic number is extended to the setting of digraphs...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
AbstractWe consider cases of equality in three basic inequalities for eigenvalues of Hermitian matri...
© 2016, Hebrew University of Jerusalem. We investigate the behavior of the divisor function in both ...
summary:In this paper a singular third order eigenvalue problem is studied. The results of the paper...
We prove the following theorem. Theorem 1.1. Fix an integer g ≥ 1, a prime p, and an integer N ≥ 3 n...
We derive new perturbation bounds for eigenvalues of Hermitian matrices with block tridiagonal struc...
We will survey the known bounds on the eigenvalues of the $U_p$ Hecke operator appearing in various ...
We derive new perturbation bounds for eigenvalues of Hermitian matrices with block structur...
We give the best possible lower bounds in order of magnitude for the number of positive and negative...
AbstractIn 1997, Serre proved an equidistribution theorem for eigenvalues of Hecke operators on the ...
AbstractIn this paper we obtain bounds on the real and imaginary parts of non-real eigenvalues of a ...
AbstractWe give relative perturbation bounds for eigenvalues and perturbation bounds for eigenspaces...
A divide-and-conquer method is developed for solving the generalized eigenvalue problem Ax = Bx, whe...
AbstractWilf’s eigenvalue upper bound on the chromatic number is extended to the setting of digraphs...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
Perturbation bounds for the relative error in the eigenvalues of diagonalizable and singular matrice...
AbstractWe consider cases of equality in three basic inequalities for eigenvalues of Hermitian matri...
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