Differential Sandwich Theorems for Mittag-Leffler Function Associated with Fractional Integral Defined by Convolution Structure

In this work, we use fractional integral and Mittag-Leffler function to obtain some results related to differential subordination and superordination defined by Hadamard product for univalent analytic functions defined in the open unit disk. These results are applied to obtain differential sandwich results. Our results extend corresponding previously known results.

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Publication Details

Journal
Earthline Journal of Mathematical Sciences
Published
2024-12-18
DOI
https://doi.org/10.34198/ejms.15225.155168
Citations
1
Primary Topic
Analytic and geometric function theory
Type
article
Field-Weighted Citation Impact
1.01
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article

Differential Sandwich Theorems for Mittag-Leffler Function Associated with Fractional Integral Defined by Convolution Structure

Abbas Kareem Wanas, Noor Yasser Jabir
1 citations
Earthline Journal of Mathematical Sciences
Analytic and geometric function theory
1.01
article

Differential Sandwich Theorems for Mittag-Leffler Function Associated with Fractional Integral Defined by Convolution Structure

Abbas Kareem Wanas, Noor Yasser Jabir
article en
1 citations

Abstract

In this work, we use fractional integral and Mittag-Leffler function to obtain some results related to differential subordination and superordination defined by Hadamard product for univalent analytic functions defined in the open unit disk. These results are applied to obtain differential sandwich results. Our results extend corresponding previously known results.

Earthline Journal of Mathematical Sciences
University of Al-Qadisiyah (IQ)
Openalex Percentile: Top 21%
Analytic and geometric function theory
1.01
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Differential Sandwich Theorems for Mittag-Leffler Function Associated with Fractional Integral Defined by Convolution Structure — Abbas Kareem Wanas, Noor Yasser Jabir · Earthline Journal of Mathematical Sciences (2024) | TGRS Research Map | TGRS