Subclasses of bi-univalent functions defined by convolution
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Coefficient bounds for a subclass of bi-univalent functions
An analytic function f defined on the open unit disk U = {z : vertical bar z vertical bar < 1} is biunivalent if the function f and its inverse f(-1) are univalent in U. Inspired by the recent work of Hamidi et al.
Altınkaya, Şahsene, Yalçın, Sibel
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Caenorhabditis elegans spermatocytes can segregate achiasmate homologous chromosomes apart at higher than random frequency during meiosis I. [PDF]
Gong T, McNally FJ.
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Geometric properties of new subclass of univalent and bi-univalent functions associated with subordination and generalised differential operator [PDF]
Hence, motivated by the generalised differential operator in the second objective, this study proposed a new generalised differential operator by utilising the binomial series.
Rossdy, Munirah
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Cognitive Neural Mechanism of Backward Inhibition and Deinhibition: A Review. [PDF]
Chen J, Wu S, Li F.
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Enhancement of various images using coefficients obtained from a class of Sakaguchi type functions. [PDF]
Aarthy B, Keerthi BS.
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Study analytical function subordination properties by applying a novel linear operator. [PDF]
Majel MS, Hameed MI.
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NUP1/NUP136 is essential for obligatory crossover formation during meiosis in Arabidopsis. [PDF]
Fernández-Jiménez N +4 more
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New class of symmetric starlike functions subordinate to the generating function of Gregory coefficients. [PDF]
Khan MF, Abaoud M, Ahmad N, Almuqrin MA.
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Applications of <i>q</i>-Borel distribution series involving <i>q</i>-Gegenbauer polynomials to subclasses of bi-univalent functions. [PDF]
Al-Hawary T +5 more
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