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New Developments in Geometric Function Theory
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Assunto: analytic functions
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Assunto: boundary values
Assunto: analytic function
Assunto: starlike function of order α
Assunto: convex function of order α
Assunto: Sălăgean differential operator
Assunto: Alexander integral operator
Assunto: starlike and convex functions
Assunto: hadamard product
Assunto: subordination
Assunto: bi-univalent functions
Assunto: Fekete–Szegő problem
Assunto: Gegenbauer polynomials
Assunto: Yamakawa-type bi-starlike functions
Assunto: univalent function
Assunto: starlike function
Assunto: convex function
Assunto: meromorphic function
Assunto: q-difference operator
Assunto: strong differential superordination
Assunto: best subordinant
Assunto: confluent (Kummer) hypergeometric function
Assunto: univalent functions
Assunto: coefficient bounds
Assunto: bi-starlike and bi-convex functions of complex order
Assunto: fractional calculus
Assunto: Erdély–Kober-type integral operator
Assunto: analytic bi-univalent functions
Assunto: zero-truncated Poisson distribution
Assunto: Fekete–Szegő functional problem
Assunto: logarithmic coefficient
Assunto: Hankel determinant
Assunto: strongly starlike
Assunto: strongly convex
Assunto: Bessel function
Assunto: uniformly convex functions
Assunto: radius of convexity
Assunto: vector-valued tempered distributions
Assunto: boundary value
Assunto: Cauchy integral
Assunto: differential operator
Assunto: fuzzy differential subordination
Assunto: fuzzy best dominant
Assunto: fractional integral
Assunto: bi-univalent function
Assunto: Laguerre polynomial
Assunto: coefficient bound
Assunto: beta negative binomial distribution
Assunto: inequalities
Assunto: open unit disk
Assunto: symmetric differential operator
Assunto: airy functions
Assunto: normalization
Assunto: complex wave equation
Assunto: k-symbol calculus
Assunto: fractional derivative operator
Assunto: Mittag-Leffler function
Assunto: convolution
Assunto: n/a
Assunto: thema EDItEUR::P Mathematics and Science
Assunto: thema EDItEUR::U Computing and Information Technology::UY Computer science
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New Developments in Geometric Function Theory
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Assunto: vector valued Hardy functions
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Assunto: boundary values
Assunto: analytic function
Assunto: starlike function of order α
Assunto: convex function of order α
Assunto: Sălăgean differential operator
Assunto: Alexander integral operator
Assunto: starlike and convex functions
Assunto: hadamard product
Assunto: subordination
Assunto: bi-univalent functions
Assunto: Fekete–Szegő problem
Assunto: Gegenbauer polynomials
Assunto: Yamakawa-type bi-starlike functions
Assunto: univalent function
Assunto: starlike function
Assunto: convex function
Assunto: meromorphic function
Assunto: q-difference operator
Assunto: strong differential superordination
Assunto: best subordinant
Assunto: confluent (Kummer) hypergeometric function
Assunto: univalent functions
Assunto: coefficient bounds
Assunto: bi-starlike and bi-convex functions of complex order
Assunto: fractional calculus
Assunto: Erdély–Kober-type integral operator
Assunto: analytic bi-univalent functions
Assunto: zero-truncated Poisson distribution
Assunto: Fekete–Szegő functional problem
Assunto: logarithmic coefficient
Assunto: Hankel determinant
Assunto: strongly starlike
Assunto: strongly convex
Assunto: Bessel function
Assunto: uniformly convex functions
Assunto: radius of convexity
Assunto: vector-valued tempered distributions
Assunto: boundary value
Assunto: Cauchy integral
Assunto: differential operator
Assunto: fuzzy differential subordination
Assunto: fuzzy best dominant
Assunto: fractional integral
Assunto: bi-univalent function
Assunto: Laguerre polynomial
Assunto: coefficient bound
Assunto: beta negative binomial distribution
Assunto: inequalities
Assunto: open unit disk
Assunto: symmetric differential operator
Assunto: airy functions
Assunto: normalization
Assunto: complex wave equation
Assunto: k-symbol calculus
Assunto: fractional derivative operator
Assunto: Mittag-Leffler function
Assunto: convolution
Assunto: n/a
Assunto: thema EDItEUR::P Mathematics and Science
Assunto: thema EDItEUR::U Computing and Information Technology::UY Computer science
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New Developments in Geometric Function Theory
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