AbstractThe well-known relationship between linear functionals and Sheffer sequences is extended to the case of piecewise functional conditions, where one functional determines the beginning, and a second functional shapes the remainder of a the sequence. The concept of Sheffer sequences is generalized from the Roman-Rota approach
In 1939, I.M. Sheffer proved that every polynomial sequence belongs to one and only one type. Sheffe...
Sheffer’s work is about to turn 100 years after its publication. In reporting this important event, ...
We present combinatorial and analytical results concerning a Sheffer sequence with an exponential ge...
AbstractThe well-known relationship between linear functionals and Sheffer sequences is extended to ...
AbstractPolynomial solutions to systems of first order delta operator equations are well known, and ...
We revisit the theory of Sheffer sequences by means of the formalism introduced in Rota and Taylor (...
The aim of this paper is to develop foundations of umbral calculus on the space $\mathcal D'$ of di...
In this paper we introduce a class of positive linear operators by using the "umbral calculus", and...
AbstractIn this paper, using the production matrix of an exponential Riordan array [g(t),f(t)], we g...
AbstractEach surjective derivation on the algebra of formal power series can be given in a simple fo...
AbstractTo count over some oriented graphs a class of combinatorial numbers is introduced. Their exp...
The aim of this paper is to present a new simple recurrence for Appell and Sheffer sequences in term...
Following the approach of Rota and Taylor, we present an innovative theory of Sheffer sequences in w...
AbstractNecessary and sufficient conditions for a one variable function to be the main diagonal of a...
AbstractRota's Umbral Calculus uses sequences of Sheffer polynomials to count certain combinatorial ...
In 1939, I.M. Sheffer proved that every polynomial sequence belongs to one and only one type. Sheffe...
Sheffer’s work is about to turn 100 years after its publication. In reporting this important event, ...
We present combinatorial and analytical results concerning a Sheffer sequence with an exponential ge...
AbstractThe well-known relationship between linear functionals and Sheffer sequences is extended to ...
AbstractPolynomial solutions to systems of first order delta operator equations are well known, and ...
We revisit the theory of Sheffer sequences by means of the formalism introduced in Rota and Taylor (...
The aim of this paper is to develop foundations of umbral calculus on the space $\mathcal D'$ of di...
In this paper we introduce a class of positive linear operators by using the "umbral calculus", and...
AbstractIn this paper, using the production matrix of an exponential Riordan array [g(t),f(t)], we g...
AbstractEach surjective derivation on the algebra of formal power series can be given in a simple fo...
AbstractTo count over some oriented graphs a class of combinatorial numbers is introduced. Their exp...
The aim of this paper is to present a new simple recurrence for Appell and Sheffer sequences in term...
Following the approach of Rota and Taylor, we present an innovative theory of Sheffer sequences in w...
AbstractNecessary and sufficient conditions for a one variable function to be the main diagonal of a...
AbstractRota's Umbral Calculus uses sequences of Sheffer polynomials to count certain combinatorial ...
In 1939, I.M. Sheffer proved that every polynomial sequence belongs to one and only one type. Sheffe...
Sheffer’s work is about to turn 100 years after its publication. In reporting this important event, ...
We present combinatorial and analytical results concerning a Sheffer sequence with an exponential ge...