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Novel subclasses of Ma and Minda functions show strong coefficient inequalities in specific domains.
Several subfamilies of Ma and Minda starlike and convex functions have been examined differently through individual generating functions in the literature. However, little or no effort has been devoted to subfamily arising from the product of these generating functions. In light of this, in this article, we introduce novel subclasses of Ma and Minda family associated with the product of and e ( z ) = e z . Remarkably, remains schlicht and maps onto an apple‐like domains. Moreover, we classify this functional product as a Ma and Minda function, and consequently introduce two subfamilies of univalent functions associated with . Subsequently, coefficient inequalities, Zalcman bounds and Hankel determinants associated with coefficients of these classes and that of their logarithmic coefficients are obtained. Almost all presented results are sharp.
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Sana et al. (2026) studied this question.
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