DOIAbstract
AbstractWe present some standard results in the theory of polynomials of binomial type from a different point of view. This approach is related to a theory of representations of canonical transformations
AbstractWe present some standard results in the theory of polynomials of binomial type from a different point of view. This approach is related to a theory of representations of canonical transformations
AbstractAn algebraic setting for the Roman-Rota umbral calculus is introduced. It is shown how many ...
Differintegral methods, namely those techniques using differential and integral operators on the sam...
The q-calculus is reformulated in terms of the umbral calculus and of the associated operational for...
AbstractWe present some standard results in the theory of polynomials of binomial type from a differ...
AbstractWe present a theory of representations of canonical transformations which links together the...
AbstractUsing random variables as motivation, this paper presents an exposition of formalisms develo...
The thesis is aimed at a thorough exposition of the Umbral Method, relevant in the theory of special...
AbstractTextRecently, R. Dere and Y. Simsek have studied applications of umbral algebra to generatin...
AbstractThis paper presents an extension of the umbral calculus to infinitely many variables, in whi...
In this paper, by applying umbral calculus methods to generating functions for the combinatorial num...
We test the umbral methods introduced by Rota and Taylor within the theory of representation of the...
AbstractAn umbral calculus over local fields of positive characteristic is developed on the basis of...
We develop a new method of umbral nature to treat blocks of Hermite and of Hermite like polynomials ...
AbstractWe show that the Hopf algebra dual of the polynomials in one variable appears often in analy...
Recently, Dere and Simsek (2012) have studied the applications of umbral algebra to some special ...
AbstractAn algebraic setting for the Roman-Rota umbral calculus is introduced. It is shown how many ...
Differintegral methods, namely those techniques using differential and integral operators on the sam...
The q-calculus is reformulated in terms of the umbral calculus and of the associated operational for...
AbstractWe present some standard results in the theory of polynomials of binomial type from a differ...
AbstractWe present a theory of representations of canonical transformations which links together the...
AbstractUsing random variables as motivation, this paper presents an exposition of formalisms develo...
The thesis is aimed at a thorough exposition of the Umbral Method, relevant in the theory of special...
AbstractTextRecently, R. Dere and Y. Simsek have studied applications of umbral algebra to generatin...
AbstractThis paper presents an extension of the umbral calculus to infinitely many variables, in whi...
In this paper, by applying umbral calculus methods to generating functions for the combinatorial num...
We test the umbral methods introduced by Rota and Taylor within the theory of representation of the...
AbstractAn umbral calculus over local fields of positive characteristic is developed on the basis of...
We develop a new method of umbral nature to treat blocks of Hermite and of Hermite like polynomials ...
AbstractWe show that the Hopf algebra dual of the polynomials in one variable appears often in analy...
Recently, Dere and Simsek (2012) have studied the applications of umbral algebra to some special ...
AbstractAn algebraic setting for the Roman-Rota umbral calculus is introduced. It is shown how many ...
Differintegral methods, namely those techniques using differential and integral operators on the sam...
The q-calculus is reformulated in terms of the umbral calculus and of the associated operational for...
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