New Developments in Geometric Function Theory
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MDPI - Multidisciplinary Digital Publishing Institute
Abstract
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The book contains papers published in a Special Issue of Axioms, entitled "New Developments in Geometric Function Theory". An Editorial describes the 14 papers devoted to the study of complex-valued functions which present new outcomes related to special classes of univalent and bi-univalent functions, new operators and special functions associated with differential subordination and superordination theories, fractional calculus, and certain applications in geometric function theory.
Keywords
analytic functions, vector valued Hardy functions, boundary values, analytic function, starlike function of order α, convex function of order α, Sălăgean differential operator, Alexander integral operator, starlike and convex functions, hadamard product, subordination, bi-univalent functions, Fekete–Szegő problem, Gegenbauer polynomials, Yamakawa-type bi-starlike functions, univalent function, starlike function, convex function, meromorphic function, q-difference operator, strong differential superordination, best subordinant, confluent (Kummer) hypergeometric function, univalent functions, coefficient bounds, bi-starlike and bi-convex functions of complex order, fractional calculus, Erdély–Kober-type integral operator, analytic bi-univalent functions, zero-truncated Poisson distribution, Fekete–Szegő functional problem, logarithmic coefficient, Hankel determinant, strongly starlike, strongly convex, Bessel function, uniformly convex functions, radius of convexity, vector-valued tempered distributions, boundary value, Cauchy integral, differential operator, fuzzy differential subordination, fuzzy best dominant, fractional integral, bi-univalent function, Laguerre polynomial, coefficient bound, beta negative binomial distribution, inequalities, open unit disk, symmetric differential operator, airy functions, normalization, complex wave equation, k-symbol calculus, fractional derivative operator, Mittag-Leffler function, convolution, n/a, thema EDItEUR::P Mathematics and Science, thema EDItEUR::U Computing and Information Technology::UY Computer science