On Integral Operator Defined by Convolution Involving Hybergeometric Functions

Joint Authors

al-Shaqsi, Khalifa
Darus, Maslina

Source

International Journal of Mathematics and Mathematical Sciences

Issue

Vol. 2008, Issue 2008 (31 Dec. 2008), pp.1-11, 11 p.

Publisher

Hindawi Publishing Corporation

Publication Date

2008-02-03

Country of Publication

Egypt

No. of Pages

11

Main Subjects

Mathematics

Abstract EN

For λ>−1 and μ≥0, we consider a liner operator Iλμ on the class ? of analytic functions in the unit disk defined by the convolution (fμ)(−1)∗f(z), where fμ=(1−μ)z2F1(a,b,c;z)+μz(z2F1(a,b,c;z))', and introduce a certain new subclass of ? using this operator.

Several interesting properties of these classes are obtained.

American Psychological Association (APA)

al-Shaqsi, Khalifa& Darus, Maslina. 2008. On Integral Operator Defined by Convolution Involving Hybergeometric Functions. International Journal of Mathematics and Mathematical Sciences،Vol. 2008, no. 2008, pp.1-11.
https://search.emarefa.net/detail/BIM-987896

Modern Language Association (MLA)

al-Shaqsi, Khalifa& Darus, Maslina. On Integral Operator Defined by Convolution Involving Hybergeometric Functions. International Journal of Mathematics and Mathematical Sciences No. 2008 (2008), pp.1-11.
https://search.emarefa.net/detail/BIM-987896

American Medical Association (AMA)

al-Shaqsi, Khalifa& Darus, Maslina. On Integral Operator Defined by Convolution Involving Hybergeometric Functions. International Journal of Mathematics and Mathematical Sciences. 2008. Vol. 2008, no. 2008, pp.1-11.
https://search.emarefa.net/detail/BIM-987896

Data Type

Journal Articles

Language

English

Notes

Includes bibliographical references

Record ID

BIM-987896