DOIAbstract
AbstractWe show that the use of generalized multivariable forms of Hermite polynomials provide a useful tool for the evaluation of families of elliptic type integrals often encountered in electrostatics and electrodynamic
AbstractWe show that the use of generalized multivariable forms of Hermite polynomials provide a useful tool for the evaluation of families of elliptic type integrals often encountered in electrostatics and electrodynamic
AbstractEpstein-Hubbell [1] elliptic-type integrals occur in radiation field problems. The object of...
We discuss the theory of multivariable multiindex Bessel functions (B.F.) and Hermite polynomials (H...
A number of families of elliptic-type integrals have been studied recently due to their importance a...
AbstractWe show how the combined use of the generating function method and of the theory of multivar...
The object of this paper is to present the properties and some of the applications of the Elliptic I...
One of the most important applications of elliptic integrals in engineering mathematics is their usa...
We derive the evaluations of certain integrals of Euler type involving generalized hypergeometric se...
In the present paper we have studied a generalized form of elliptic-type integrals which unify and e...
We reformulate the theory of Legendre polynomials using the method of integral transforms, which all...
In the present paper multiindex multivariable Hermite polynomials in terms of series and generating ...
In the present paper we have studied a generalized form of elliptic-type integrals which unify and e...
On account of analytical importance or application in certain problems in radiation physics and nucl...
The method o f steepest descent i s employed t o o b t a i n r e l a t i o n s between KV(k,m), sU(k...
The integrals involving multivariate q-Laguerre polynomials and then auxiliary ones are studied. In...
AbstractHermite polynomials of several variables are defined by a generalization of the Rodrigues fo...
AbstractEpstein-Hubbell [1] elliptic-type integrals occur in radiation field problems. The object of...
We discuss the theory of multivariable multiindex Bessel functions (B.F.) and Hermite polynomials (H...
A number of families of elliptic-type integrals have been studied recently due to their importance a...
AbstractWe show how the combined use of the generating function method and of the theory of multivar...
The object of this paper is to present the properties and some of the applications of the Elliptic I...
One of the most important applications of elliptic integrals in engineering mathematics is their usa...
We derive the evaluations of certain integrals of Euler type involving generalized hypergeometric se...
In the present paper we have studied a generalized form of elliptic-type integrals which unify and e...
We reformulate the theory of Legendre polynomials using the method of integral transforms, which all...
In the present paper multiindex multivariable Hermite polynomials in terms of series and generating ...
In the present paper we have studied a generalized form of elliptic-type integrals which unify and e...
On account of analytical importance or application in certain problems in radiation physics and nucl...
The method o f steepest descent i s employed t o o b t a i n r e l a t i o n s between KV(k,m), sU(k...
The integrals involving multivariate q-Laguerre polynomials and then auxiliary ones are studied. In...
AbstractHermite polynomials of several variables are defined by a generalization of the Rodrigues fo...
AbstractEpstein-Hubbell [1] elliptic-type integrals occur in radiation field problems. The object of...
We discuss the theory of multivariable multiindex Bessel functions (B.F.) and Hermite polynomials (H...
A number of families of elliptic-type integrals have been studied recently due to their importance a...
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