In hypercomplex context, we have recently constructed Appell sequences with respect to a generalized Laguerre derivative operator. This construction is based on the use of a basic set of monogenic polynomials which is particularly easy to handle and can play an important role in applications. Here we consider Laguerre-type exponentials of order m and introduce Laguerre-type circular and hyperbolic functions
This paper deals with different power series expansions of generalized holomorphic (monogenic) funct...
The Laguerre derivative and its iterations have been used to define new sets of special functions, s...
The aim of our contribution is to clarify the relation between totally regular variables and Appell ...
In hypercomplex context, we have recently constructed Appell sequences with respect to a generalize...
Hypercomplex function theory generalizes the theory of holomorphic functions of one complex variable...
Hypercomplex function theory generalizes the theory of holomorphic functions of one complex variabl...
In recent years classical polynomials of a real or complex variable and their generalizations to the...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and ...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and ...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and ...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and ...
Recently the creation matrix, intimately related to the Pascal matrix and its generalizations, has b...
An operational approach introduced by Gould and Hopper to the construction of generalized Hermite po...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and...
AIP conference proceedings, vol. 936In this paper we present applications of a special class of homo...
This paper deals with different power series expansions of generalized holomorphic (monogenic) funct...
The Laguerre derivative and its iterations have been used to define new sets of special functions, s...
The aim of our contribution is to clarify the relation between totally regular variables and Appell ...
In hypercomplex context, we have recently constructed Appell sequences with respect to a generalize...
Hypercomplex function theory generalizes the theory of holomorphic functions of one complex variable...
Hypercomplex function theory generalizes the theory of holomorphic functions of one complex variabl...
In recent years classical polynomials of a real or complex variable and their generalizations to the...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and ...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and ...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and ...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and ...
Recently the creation matrix, intimately related to the Pascal matrix and its generalizations, has b...
An operational approach introduced by Gould and Hopper to the construction of generalized Hermite po...
In recent years special hypercomplex Appell polynomials have been introduced by several authors and...
AIP conference proceedings, vol. 936In this paper we present applications of a special class of homo...
This paper deals with different power series expansions of generalized holomorphic (monogenic) funct...
The Laguerre derivative and its iterations have been used to define new sets of special functions, s...
The aim of our contribution is to clarify the relation between totally regular variables and Appell ...