In this paper we generalize radial and standard Clifford-Hermite polynomials to the new framework of fractional Clifford analysis with respect to the Riemann-Liouville derivative in a symbolic way. As main consequence of this approach, one does not require an a priori integration theory. Basic properties such as orthogonality relations, differential equations, and recursion formulas, are proven
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
In this paper we present the basic tools of a fractional function theory in higher dimensions by mea...
Clifford analysis is a higher-dimensional function theory offering a refinement of classical harmoni...
Clifford analysis is a higher-dimensional function theory offering a refinement of classical harmoni...
In this paper, we develop a fractional integro-differential operator calculus for Clifford-algebra v...
In this paper we develop a fractional integro-differential operator calculus for Clifford-algebra va...
In this paper, we develop a fractional integro-differential operator calculus for Clifford-algebra v...
In this paper we present the basic tools of a fractional function theory in higher dimensions by mea...
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
What is nowadays called (classic) Clifford analysis consists in the establishment of a function theo...
In this paper we present the basic tools of a fractional function theory in higher dimensions by mea...
Clifford analysis is a higher-dimensional function theory offering a refinement of classical harmoni...
Clifford analysis is a higher-dimensional function theory offering a refinement of classical harmoni...
In this paper, we develop a fractional integro-differential operator calculus for Clifford-algebra v...
In this paper we develop a fractional integro-differential operator calculus for Clifford-algebra va...
In this paper, we develop a fractional integro-differential operator calculus for Clifford-algebra v...
In this paper we present the basic tools of a fractional function theory in higher dimensions by mea...
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...
We introduce the so-called Clifford-Hermite polynomials in the framework of Dunkl operators, based o...