Application of Riemann-Liouville fractional integral to fuzzy differential subordination of analytic univalent functions

Key Points

• The study reveals properties of fuzzy differential subordination linked with the Riemann-Liouville fractional integral, enhancing understanding of analytic functions.
• New fuzzy classes are defined in relation to fuzzy differential subordination, integrating concepts like the Pascal and Catas operators for deeper analysis.
• Examples demonstrate the practical application of the findings, illuminating the connections between fuzzy differential subordination and univalent functions in analysis.
• The research offers a unique perspective on analytic functions through fuzzy logic, illustrating their role in contemporary mathematical studies.