New Classes of Bi-univalent functions associated with $q$-Analogue of Struve Functions | ||
| Journal of Fractional Calculus and Applications | ||
| Volume 16, Issue 2, 2025, Pages 1-13 PDF (414.52 K) | ||
| Document Type: Regular research papers | ||
| DOI: 10.21608/jfca.2025.324328.1135 | ||
| Authors | ||
| M Shrigan* 1; Ashok Thombre2; D Chate3 | ||
| 1Department of Mathematics, School of Computational Science, JSPM University, Pune | ||
| 2Research Scholar, Department of Mathematics,Swami Ramanand Teerth Marathawada University, Nanded, India | ||
| 3Department of Mathematics, Sanjeevanee Mahavidyalaya, Chapoli, India | ||
| Abstract | ||
| In this paper, we introduce and explore a new subclass of bi-univalent functions defined using $q$-analogue of Struve functions in the open disk using quasi-subordination. For functions within this subclass, we provide estimates for the first two Taylor-Maclaurin coefficients |a_{2}| and |a_{3}|. Some consequences of the main results are also observed. In this paper, we introduce and explore a new subclass of bi-univalent functions defined using $q$-analogue of Struve functions in the open disk using quasi-subordination. For functions within this subclass, we provide estimates for the first two Taylor-Maclaurin coefficients |a_{2}| and |a_{3}|. Some consequences of the main results are also observed. In this paper, we introduce and explore a new subclass of bi-univalent functions defined using $q$-analogue of Struve functions in the open disk using quasi-subordination. For functions within this subclass, we provide estimates for the first two Taylor-Maclaurin coefficients |a_{2}| and |a_{3}|. Some consequences of the main results are also observed. | ||
| Keywords | ||
| Analytic functions; Struve functions; $q$-derivative; bi-univalent functions; qusi-subordination | ||
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