Subclass of harmonic univalent functions defined by Dziok-Srivastava operator
In this paper we introduce a new class of harmonic univalent functions defined by the Dziok-Srivastava operator. Coefficient estimates, extreme points, distortion bounds and convex combination for functions belonging to this class are obtained and also ...
M. K. Aouf +3 more
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Generalization of harmonic univalent convex functions
Kuantum kalkülüsün harmonik yalınkat fonksiyonlarda uygulamaları oldukça yenidir. Bu çalışmada, q-türev operatörü kullanılarak tanımlanan q-harmonik yalınkat fonksiyonların bazı alt sınıflarının incelenmesine odaklanılmıştır. Bu amaç için, harmonik fonksiyonların bazı temel terimlerini q-harmonik fonksiyonlara genelleştirmek gerekmektedir.
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Viscoelasticity Acts as a Marker for Tumor Extracellular Matrix Characteristics. [PDF]
Mierke CT.
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Janowski Starlike Log-Harmonic Univalent Functions
Let h(z) and g(z) be analytic functions in the open unit disc D = {z vertical bar vertical bar z vertical bar < 1}, with the normalization h(0) = g((0))under bar> = 1. The class of log-harmonic mappings of the form f = zh(z)g(z) is denoted by S(lh). The aim of this paper is to investigate the class of Janowski starlike log-harmonic mappings, a subclass
Deniz, Erhan, POLATOĞLU, YAŞAR
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