AbstractWe use basic properties of infinite lower triangular matrices and the connections of Toeplitz matrices with generating-functions to obtain inversion formulas for several types of q-Pascal matrices, determinantal representations for polynomial sequences, and identities involving the q-Gaussian coefficients. We also obtain a fast inversion algorithm for general infinite lower triangular matrices
AbstractWe present a new approach to the study of generalized Pascal matrices that yields general re...
We present a new way to deal with doubly infinite lower Hessenberg matrices based on the representat...
We use elementary triangular matrices to obtain some factorization, multiplication, and inversion pr...
AbstractWe use basic properties of infinite lower triangular matrices and the connections of Toeplit...
Abstract. The purpose of this article is to study determinants of matrices which are known as genera...
AbstractThis paper considers formulas and fast algorithms for the inversion and factorization of non...
AbstractIn this paper, we present an approximate inversion method for triangular Toeplitz matrices b...
AbstractWe characterize all pairs F = (F(n,k)) and G = (G(n,k)) of inverse infinite, lower-triangula...
Every polynomial of degree n has n roots; every continuous function on [0, 1] attains its maximum; e...
We consider lower-triangular matrices consisting of symmetric polynomials, and we show how to factor...
AbstractWe consider lower-triangular matrices consisting of symmetric polynomials, and we show how t...
Contains fulltext : 147436.pdf (preprint version ) (Open Access
AbstractClasses of matrices which are the Hadamard product of a fixed lower triangular generating ma...
AbstractPascal's triangle can be represented as a square matrix in two basically different ways: as ...
In this paper we first recall some properties of triangle Toeplitz matrices of the Banach algebra Sr...
AbstractWe present a new approach to the study of generalized Pascal matrices that yields general re...
We present a new way to deal with doubly infinite lower Hessenberg matrices based on the representat...
We use elementary triangular matrices to obtain some factorization, multiplication, and inversion pr...
AbstractWe use basic properties of infinite lower triangular matrices and the connections of Toeplit...
Abstract. The purpose of this article is to study determinants of matrices which are known as genera...
AbstractThis paper considers formulas and fast algorithms for the inversion and factorization of non...
AbstractIn this paper, we present an approximate inversion method for triangular Toeplitz matrices b...
AbstractWe characterize all pairs F = (F(n,k)) and G = (G(n,k)) of inverse infinite, lower-triangula...
Every polynomial of degree n has n roots; every continuous function on [0, 1] attains its maximum; e...
We consider lower-triangular matrices consisting of symmetric polynomials, and we show how to factor...
AbstractWe consider lower-triangular matrices consisting of symmetric polynomials, and we show how t...
Contains fulltext : 147436.pdf (preprint version ) (Open Access
AbstractClasses of matrices which are the Hadamard product of a fixed lower triangular generating ma...
AbstractPascal's triangle can be represented as a square matrix in two basically different ways: as ...
In this paper we first recall some properties of triangle Toeplitz matrices of the Banach algebra Sr...
AbstractWe present a new approach to the study of generalized Pascal matrices that yields general re...
We present a new way to deal with doubly infinite lower Hessenberg matrices based on the representat...
We use elementary triangular matrices to obtain some factorization, multiplication, and inversion pr...