AbstractDenumerably infinite matrices are introduced for the representation of combinatorial quantities. The purpose is to simplify and unify the presentation and to provide a method for the discovery of combinatorial identities and for proving them. The key concept is the derivative of a matrix
We present a new way to deal with doubly infinite lower Hessenberg matrices based on the representat...
In this paper we first recall some properties of triangle Toeplitz matrices of the Banach algebra Sr...
This book contains the notes of the lectures delivered at an Advanced Course on Combinatorial Matrix...
AbstractDenumerably infinite matrices are introduced for the representation of combinatorial quantit...
In this article we obtain a general polynomial identity in k variables, where k ≥ 2 is an arbitrary ...
This is the first book devoted to the exposition of combinatorial matrix theory. It can be used as a...
AbstractWe survey recent work in some components of combinatorial matrix analysis, including qualita...
AbstractIn this paper, we present a method for obtaining a wide class of combinatorial identities. W...
This paper presents binomial theorems on combinatorial identities that are derived from the binomial...
This paper presents binomial theorems on combinatorial identities that are derived from the binomial...
This monograph covers the theory of finite and infinite matrices over the fields of real numbers, co...
AbstractThe Pascal matrix and the Stirling matrices of the first kind and the second kind obtained f...
In this article we obtain a general polynomial identity in k variables, where k ≥ 2 is an arbitrary ...
AbstractWe use basic properties of infinite lower triangular matrices and the connections of Toeplit...
We show how complex number arithmetic can be performed using matrices for the complex numbers
We present a new way to deal with doubly infinite lower Hessenberg matrices based on the representat...
In this paper we first recall some properties of triangle Toeplitz matrices of the Banach algebra Sr...
This book contains the notes of the lectures delivered at an Advanced Course on Combinatorial Matrix...
AbstractDenumerably infinite matrices are introduced for the representation of combinatorial quantit...
In this article we obtain a general polynomial identity in k variables, where k ≥ 2 is an arbitrary ...
This is the first book devoted to the exposition of combinatorial matrix theory. It can be used as a...
AbstractWe survey recent work in some components of combinatorial matrix analysis, including qualita...
AbstractIn this paper, we present a method for obtaining a wide class of combinatorial identities. W...
This paper presents binomial theorems on combinatorial identities that are derived from the binomial...
This paper presents binomial theorems on combinatorial identities that are derived from the binomial...
This monograph covers the theory of finite and infinite matrices over the fields of real numbers, co...
AbstractThe Pascal matrix and the Stirling matrices of the first kind and the second kind obtained f...
In this article we obtain a general polynomial identity in k variables, where k ≥ 2 is an arbitrary ...
AbstractWe use basic properties of infinite lower triangular matrices and the connections of Toeplit...
We show how complex number arithmetic can be performed using matrices for the complex numbers
We present a new way to deal with doubly infinite lower Hessenberg matrices based on the representat...
In this paper we first recall some properties of triangle Toeplitz matrices of the Banach algebra Sr...
This book contains the notes of the lectures delivered at an Advanced Course on Combinatorial Matrix...
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