AbstractBy employing certain operational methods, the authors introduce Hermite-based Appell polynomials. Some properties of Hermite–Appell polynomials are considered, which proved to be useful for the derivation of identities involving these polynomials. The possibility of extending this technique to introduce Hermite-based Sheffer polynomials (for example, Hermite–Laguerre and Hermite–Sister Celine's polynomials) is also investigated
The motive of this research paper is to establish the generalized Hermite and generalized Hermite-Ap...
AbstractBy employing certain operational methods, the authors introduce Hermite-based Appell polynom...
AbstractIn this paper, we derive some generating relations involving Hermite 2D polynomials (H2DP) H...
We employ an umbral formalism to reformulate the theory of Hermite polynomials and the derivation of...
In this contribution we construct an orthogonal basis of Hermitean monogenic polynomials for the spe...
AbstractIn this work, we investigate some well-known and new properties of the Bernoulli polynomials...
AbstractThe authors present a general method of operational nature with a view to investigating the ...
AbstractThe theory of Hermite, Laguerre, and of the associated generating functions is reformulated ...
AbstractTextRecently, R. Dere and Y. Simsek have studied applications of umbral algebra to generatin...
AbstractIn this article, we derive some implicit summation formulae for Hermite and related polynomi...
In this paper, we introduce a new class of generalized polynomials associated with the modified Mi...
AbstractWe discuss the properties of a new family of multi-index Lucas type polynomials, which are o...
Abstract The q− difference analog of the classical ladder operators is derived for those orthogonal ...
AbstractIt is shown that an appropriate combination of methods, relevant to generalized operational ...
AbstractWe show that a recent result of He and Ricci (J. Comp. Appl. Math. 139 (2002) 231) on differ...
The motive of this research paper is to establish the generalized Hermite and generalized Hermite-Ap...
AbstractBy employing certain operational methods, the authors introduce Hermite-based Appell polynom...
AbstractIn this paper, we derive some generating relations involving Hermite 2D polynomials (H2DP) H...
We employ an umbral formalism to reformulate the theory of Hermite polynomials and the derivation of...
In this contribution we construct an orthogonal basis of Hermitean monogenic polynomials for the spe...
AbstractIn this work, we investigate some well-known and new properties of the Bernoulli polynomials...
AbstractThe authors present a general method of operational nature with a view to investigating the ...
AbstractThe theory of Hermite, Laguerre, and of the associated generating functions is reformulated ...
AbstractTextRecently, R. Dere and Y. Simsek have studied applications of umbral algebra to generatin...
AbstractIn this article, we derive some implicit summation formulae for Hermite and related polynomi...
In this paper, we introduce a new class of generalized polynomials associated with the modified Mi...
AbstractWe discuss the properties of a new family of multi-index Lucas type polynomials, which are o...
Abstract The q− difference analog of the classical ladder operators is derived for those orthogonal ...
AbstractIt is shown that an appropriate combination of methods, relevant to generalized operational ...
AbstractWe show that a recent result of He and Ricci (J. Comp. Appl. Math. 139 (2002) 231) on differ...
The motive of this research paper is to establish the generalized Hermite and generalized Hermite-Ap...
AbstractBy employing certain operational methods, the authors introduce Hermite-based Appell polynom...
AbstractIn this paper, we derive some generating relations involving Hermite 2D polynomials (H2DP) H...