AbstractThe confluent Cauchy and Cauchy–Vandermonde matrices are considered, which were studied earlier by various authors in different ways. In this paper, we use another way called displacement structure approach to deal with matrices of this kind. We show that the Cauchy and Cauchy–Vandermonde matrices satisfy some special type of matrix equations. This leads quite naturally to the inversion formulas and fast algorithms for matrices of this kind
AbstractThe s.c. confluent Cauchy and confluent Cauchy-Vandermonde matrices are introduced, correspo...
AbstractIt is shown that matrices with a UV-displacement structure possess generalized inverses with...
AbstractIn the present paper we use the displacement structure approach to introduce a new class of ...
AbstractGeneralized confluent Cauchy and Cauchy–Vandermonde matrices are introduced. These two kinds...
AbstractThe confluent Cauchy and Cauchy–Vandermonde matrices are considered, which were studied earl...
AbstractIn the present paper, confluent polynomial Vandermonde-like matrices with general recurrence...
AbstractGeneralized confluent Cauchy and Cauchy–Vandermonde matrices are introduced. These two kinds...
AbstractIn the present paper we use the displacement structure approach to introduce a new class of ...
AbstractThe so-called Generalized-Confluent Cauchy–Vandermonde (GCCV) matrices of the form [C,V] con...
AbstractMatrices of the form [C V] consisting of a generalized Cauchy matrix and a generalized Vande...
AbstractIn the present paper confluent polynomial Vandermonde-like matrices with general recurrence ...
AbstractIn the present paper, confluent polynomial Vandermonde-like matrices with general recurrence...
AbstractThis paper analyzes the factorization of the inverse of a Cauchy-Vandermonde matrix as a pro...
AbstractWe present a new approach to study inversion and factorization properties of confluent Cauch...
AbstractIn this paper, a new class of so-called q-adic Chebyshev–Vandermonde-like matrices over an a...
AbstractThe s.c. confluent Cauchy and confluent Cauchy-Vandermonde matrices are introduced, correspo...
AbstractIt is shown that matrices with a UV-displacement structure possess generalized inverses with...
AbstractIn the present paper we use the displacement structure approach to introduce a new class of ...
AbstractGeneralized confluent Cauchy and Cauchy–Vandermonde matrices are introduced. These two kinds...
AbstractThe confluent Cauchy and Cauchy–Vandermonde matrices are considered, which were studied earl...
AbstractIn the present paper, confluent polynomial Vandermonde-like matrices with general recurrence...
AbstractGeneralized confluent Cauchy and Cauchy–Vandermonde matrices are introduced. These two kinds...
AbstractIn the present paper we use the displacement structure approach to introduce a new class of ...
AbstractThe so-called Generalized-Confluent Cauchy–Vandermonde (GCCV) matrices of the form [C,V] con...
AbstractMatrices of the form [C V] consisting of a generalized Cauchy matrix and a generalized Vande...
AbstractIn the present paper confluent polynomial Vandermonde-like matrices with general recurrence ...
AbstractIn the present paper, confluent polynomial Vandermonde-like matrices with general recurrence...
AbstractThis paper analyzes the factorization of the inverse of a Cauchy-Vandermonde matrix as a pro...
AbstractWe present a new approach to study inversion and factorization properties of confluent Cauch...
AbstractIn this paper, a new class of so-called q-adic Chebyshev–Vandermonde-like matrices over an a...
AbstractThe s.c. confluent Cauchy and confluent Cauchy-Vandermonde matrices are introduced, correspo...
AbstractIt is shown that matrices with a UV-displacement structure possess generalized inverses with...
AbstractIn the present paper we use the displacement structure approach to introduce a new class of ...