
doi: 10.3390/math7100969
By making use of q-calculus, we define and investigate several new subclasses of bi-univalent mappings related to the q-Noor integral operator. The coefficient bounds | u 2 | , | u 3 | and the Fekete–Szegő problem u 3 − μ u 2 2 for mappings belonging to these classes are derived.
<i>q</i>-noor integral oprator, analytic functions, <i>q</i>-Noor integral oprator, <i>q</i>-starlike functions, QA1-939, <i>q</i>-derivative operator, bi-univalent functions, Mathematics
<i>q</i>-noor integral oprator, analytic functions, <i>q</i>-Noor integral oprator, <i>q</i>-starlike functions, QA1-939, <i>q</i>-derivative operator, bi-univalent functions, Mathematics
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