Certain Classes of Analytic Functions Bound with Kober Operators in q-Calculus

Through applying the Kober fractional q-calculus apprehension, we preliminary implant and introduce new types of univalent analytical functions with a q-differintegral operator in the open disk U=ξ∈ℂ:∣ξ|<1. The coefficient inequality and distortion theorems are among the results examined with the...

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Bibliographic Details
Main Authors: S. D. Purohit, M. M. Gour, S. Joshi, D. L. Suthar
Format: Article
Language:English
Published: Wiley 2021-01-01
Series:Journal of Mathematics
Online Access:http://dx.doi.org/10.1155/2021/3161275
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Summary:Through applying the Kober fractional q-calculus apprehension, we preliminary implant and introduce new types of univalent analytical functions with a q-differintegral operator in the open disk U=ξ∈ℂ:∣ξ|<1. The coefficient inequality and distortion theorems are among the results examined with these forms of functions. Specific cases are responded and addressed immediately. The findings include an expansion of the numerous established results in the q-theory of analytical functions.
ISSN:2314-4629
2314-4785