Quasi-subordination for a subclass of non-Bazilevic functions connected with a q-derivative operator
Keywords:
Non-Bazilevic functions, Modified Opoola q-differential operator, q-calculus, Quasi-subordination, Fekete-Szego inequalityAbstract
This study examines a broad subclass of non-Bazileviˇc functions that includes several subclasses of q-bounded turning functions and q-Sakaguchi functions. We link the definition of the class with a modified Opoola q-derivative operator, quasi-subordination, and a few number of mathematical concepts such as q-calculus and infinite series formations. Among the achievements in this work are the estimates for the early upper coefficient bounds and the Fekete-Szego inequalities having complex parameters. In general, this unique class reduces to various recognized classes of non-Bazilevic functions when some of the parameters take values within their interval of definition.
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Copyright (c) 2025 Risikat Ayodeji Bello, Ayotunde Olajide Lasode, Rasheed Olawale Ayinla, Adediran Dauda Adeshola

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