Abstract. Recently, the authors established a number of inequalities involving integer powers of the Hadamard product of two positive denite Hermitian matrices. Here these results are extended in two ways. First, the restriction to integer powers is relaxed to include all real numbers not in the open interval (1; 1). Second, the results are extended to the Hadamard product of any nite number of Hermitian positive denite matrices
AbstractStyan [G.P.H. Styan, Hadamard products and multivariate statistical analysis. Linear Algebra...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
Let A = (aij) andB = (bij) be matrices of the same size. Then their Hadamard product (also called S...
AbstractAn inequality established by G. P. H. Styan (1973, Linear Algebra Appl.,6, 217–240) is on th...
AbstractThe main result of this paper is the following: if both A=(aij) and B=(bij) are M-matrices o...
Let A and B be n-square positive definite matrices. Denote the Hadamard product of A and B by A o B....
Let A and B be n-square positive definite matrices. Denote the Hadamard product of A and B by A o B....
AbstractIt is shown that the smallest eigenvalue of the Hadamard product A × B of two positive defin...
AbstractIt is known that if A is positive definite Hermitian, then A·A-1⩾I in the positive semidefin...
AbstractThe authors find the best possible bounds for some functions of the eigenvalues of (A ∘ C)C−...
Bounds on the spectral radius of a Hadamard product of nonnegative or positive semidefinite matrice
Abstract. Several inequalities for the Khatri-Rao product of complex positive definite Hermitian mat...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
AbstractStyan [G.P.H. Styan, Hadamard products and multivariate statistical analysis. Linear Algebra...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
Let A = (aij) andB = (bij) be matrices of the same size. Then their Hadamard product (also called S...
AbstractAn inequality established by G. P. H. Styan (1973, Linear Algebra Appl.,6, 217–240) is on th...
AbstractThe main result of this paper is the following: if both A=(aij) and B=(bij) are M-matrices o...
Let A and B be n-square positive definite matrices. Denote the Hadamard product of A and B by A o B....
Let A and B be n-square positive definite matrices. Denote the Hadamard product of A and B by A o B....
AbstractIt is shown that the smallest eigenvalue of the Hadamard product A × B of two positive defin...
AbstractIt is known that if A is positive definite Hermitian, then A·A-1⩾I in the positive semidefin...
AbstractThe authors find the best possible bounds for some functions of the eigenvalues of (A ∘ C)C−...
Bounds on the spectral radius of a Hadamard product of nonnegative or positive semidefinite matrice
Abstract. Several inequalities for the Khatri-Rao product of complex positive definite Hermitian mat...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
AbstractStyan [G.P.H. Styan, Hadamard products and multivariate statistical analysis. Linear Algebra...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...
International audienceWe study the classical Hermite-Hadamard inequality in the matrix setting. This...