Boehmian spaces for a class of Whittaker integral transformations

shrideh al-omari

Article Details

Boehmian spaces for a class of Whittaker integral transformations

Authors:

shrideh al-omari

Publisher:

Kuwait University

Journal:

Kuwait Journal of Science Vol.43 Issue 4, pp.0-0

Document Type:

Article

Publication Date:

11/2016

Document Language:

English

Document ID (Org No.):

2001942824

pISSN:

2307-4116

Keywords:

Abstract:

 In this paper, we are concerned with a class of Whittaker integral transforms involving confluent hypergeometric functions as kernels. We present certain convolution products and derive the prerequisite axioms for generating the relevant spaces of Boehmians. We further give the definition and discuss the inverse problem of the Whittaker integral in a generalized sense. Moreover, the integral in question has been shown to be linear and consistent with the classical one. Certain results are also discussed in some details.

Article Details

Boehmian spaces for a class of Whittaker integral transformations

Authors:

shrideh al-omari

Publisher:

Kuwait University

Journal:

Kuwait Journal of Science Vol.43 Issue 4, pp.0-0

Document Type:

Article

Publication Date:

11/2016

Document Language:

English

Document ID (Org No.):

2001942824

pISSN:

2307-4116

Boehmian space

Laplace transform

Mellin transform

Whittaker transform

Whittaker function

Issues

Article Details

Boehmian spaces for a class of Whittaker integral transformations

Authors: shrideh al-omari

Publisher: Kuwait University

Journal: Kuwait Journal of Science Vol.43 Issue 4, pp.0-0

Document Type: Article

Publication Date: 11/2016

Document Language: English

Document ID (Org No.): 2001942824

pISSN: 2307-4116

Boehmian space

Laplace transform

Mellin transform

Whittaker transform

Whittaker function

Issues

Authors:

shrideh al-omari

Publisher:

Kuwait University

Journal:

Kuwait Journal of Science Vol.43 Issue 4, pp.0-0

Document Type:

Article

Publication Date:

11/2016

Document Language:

English

Document ID (Org No.):

2001942824

pISSN:

2307-4116