AbstractThe ΔH-matrices appear in the context of certain maximization and minimization problems. The following purely algebraic problem, arising in connection with certain norm-reducing Jacobi-type algorithms is treated: When is a normal ΔH-matrix diagonal? Final results are obtained in the cases n = 3 and n = 4, and in general for the attractive normal ΔH-matrices
AbstractThe paper describes a way how one-sided Jacobi-type algorithm of Veselić for computing the h...
AbstractLet A be a bounded linear operator on a Hilbert space H; denote |A| = (A∗A)12 and the norm o...
AbstractIn this short note we present two simple necessary and sufficient conditions under which a m...
AbstractA new norm decreasing Jacobi-like method for reducing a non-normal matrix to a normal one is...
AbstractThere are few normal Hessenberg matrices. The connection with moment matrices sheds light on...
AbstractA quasi-Jacobi form for J-unitarily diagonalizable J-normal matrices is given, extending a r...
AbstractThe aim of this paper is to reduce the eigenvalue problem of a diagonalizable matrix to the ...
AbstractA new norm decreasing Jacobi-like method for reducing a non-normal matrix to a normal one is...
Abstract. In this work we prove that Hessenberg’s infinite matrix, associated with an hermitian OPS ...
AbstractIt is shown that the real algebra generated by a pair A,B of n × n (complex) matrices consis...
AbstractA quasi-Jacobi form for J-unitarily diagonalizable J-normal matrices is given, extending a r...
AbstractIn this work, we find a necessary and sufficient condition for the normality of an h-hyperto...
AbstractIn hopes that it will be useful to a wide audience, a long list of conditions on an n-by-n c...
AbstractThe normal Hankel problem is the one of characterizing the matrices that are normal and Hank...
AbstractFor a given matrix with dominant diagonal, a number of convenient upper and lower bounds for...
AbstractThe paper describes a way how one-sided Jacobi-type algorithm of Veselić for computing the h...
AbstractLet A be a bounded linear operator on a Hilbert space H; denote |A| = (A∗A)12 and the norm o...
AbstractIn this short note we present two simple necessary and sufficient conditions under which a m...
AbstractA new norm decreasing Jacobi-like method for reducing a non-normal matrix to a normal one is...
AbstractThere are few normal Hessenberg matrices. The connection with moment matrices sheds light on...
AbstractA quasi-Jacobi form for J-unitarily diagonalizable J-normal matrices is given, extending a r...
AbstractThe aim of this paper is to reduce the eigenvalue problem of a diagonalizable matrix to the ...
AbstractA new norm decreasing Jacobi-like method for reducing a non-normal matrix to a normal one is...
Abstract. In this work we prove that Hessenberg’s infinite matrix, associated with an hermitian OPS ...
AbstractIt is shown that the real algebra generated by a pair A,B of n × n (complex) matrices consis...
AbstractA quasi-Jacobi form for J-unitarily diagonalizable J-normal matrices is given, extending a r...
AbstractIn this work, we find a necessary and sufficient condition for the normality of an h-hyperto...
AbstractIn hopes that it will be useful to a wide audience, a long list of conditions on an n-by-n c...
AbstractThe normal Hankel problem is the one of characterizing the matrices that are normal and Hank...
AbstractFor a given matrix with dominant diagonal, a number of convenient upper and lower bounds for...
AbstractThe paper describes a way how one-sided Jacobi-type algorithm of Veselić for computing the h...
AbstractLet A be a bounded linear operator on a Hilbert space H; denote |A| = (A∗A)12 and the norm o...
AbstractIn this short note we present two simple necessary and sufficient conditions under which a m...