
doi: 10.3934/math.2023336
<abstract><p>This article presents the link between the fuzzy differential subordination and the q-theory of functions. We use the fuzzy differential subordination to define certain subclasses of univalent functions associated with the q-difference operator. Certain inclusion results are proved, and invariance of the $ q $-Bernardi integral operator for certain classes is discussed.</p></abstract>
analytic functions, the q-srivastava-attiya operator, fuzzy differential subordination, QA1-939, q-difference operator, the q-multiplier transformation, Mathematics
analytic functions, the q-srivastava-attiya operator, fuzzy differential subordination, QA1-939, q-difference operator, the q-multiplier transformation, Mathematics
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