Convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator

© 2015 Pushpa Publishing House, Allahabad, India. Making use of a certain operator of fractional q-derivative with Ruscheweyh derivative and the generalized Salagean operator, we define two new generalized q-integral operators of p-valent functions. Also, we introduce two new comprehensive subclasse...

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Main Authors: Wongsaijai B., Sukantamala N.
Format: Article
Published: University of Allahabad 2015
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http://cmuir.cmu.ac.th/handle/6653943832/38952
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Institution: Chiang Mai University
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spelling th-cmuir.6653943832-389522015-06-16T07:54:41Z Convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator Wongsaijai B. Sukantamala N. Mathematics (all) © 2015 Pushpa Publishing House, Allahabad, India. Making use of a certain operator of fractional q-derivative with Ruscheweyh derivative and the generalized Salagean operator, we define two new generalized q-integral operators of p-valent functions. Also, we introduce two new comprehensive subclasses of analytic functions with respect to q-differentiation and obtain the convexity properties of these integral operators of p-valent functions on two new classes. We also briefly indicate the relevant connections of our presented results to the formerly reported results. Furthermore, special cases of the main results are also mentioned. 2015-06-16T07:54:41Z 2015-06-16T07:54:41Z 2015-01-01 Article 09720871 2-s2.0-84929174111 10.17654/FJMSFeb2015_437_462 http://www.scopus.com/inward/record.url?partnerID=HzOxMe3b&scp=84929174111&origin=inward http://cmuir.cmu.ac.th/handle/6653943832/38952 University of Allahabad
institution Chiang Mai University
building Chiang Mai University Library
country Thailand
collection CMU Intellectual Repository
topic Mathematics (all)
spellingShingle Mathematics (all)
Wongsaijai B.
Sukantamala N.
Convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator
description © 2015 Pushpa Publishing House, Allahabad, India. Making use of a certain operator of fractional q-derivative with Ruscheweyh derivative and the generalized Salagean operator, we define two new generalized q-integral operators of p-valent functions. Also, we introduce two new comprehensive subclasses of analytic functions with respect to q-differentiation and obtain the convexity properties of these integral operators of p-valent functions on two new classes. We also briefly indicate the relevant connections of our presented results to the formerly reported results. Furthermore, special cases of the main results are also mentioned.
format Article
author Wongsaijai B.
Sukantamala N.
author_facet Wongsaijai B.
Sukantamala N.
author_sort Wongsaijai B.
title Convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator
title_short Convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator
title_full Convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator
title_fullStr Convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator
title_full_unstemmed Convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator
title_sort convexity properties for generalized q-integral operators of p-valent functions involving the ruscheweyh derivative and the generalized salagean operator
publisher University of Allahabad
publishDate 2015
url http://www.scopus.com/inward/record.url?partnerID=HzOxMe3b&scp=84929174111&origin=inward
http://cmuir.cmu.ac.th/handle/6653943832/38952
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