Results 101 to 110 of about 7,296 (239)
On starlike harmonic functions
, 2019 Uniformly starlike univalent functions introduced by Goodman and we develop this idea over harmonic functions. We introduce a subclass of harmonic univalent functions which are fully starlike and uniformly starlike also. In the following we will mention some examples of this subclass and obtain two necessary and sufficient conditions, one with the ...
NOSRATİ, S., ZİREH, A.
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On a subclass of Bazilevič functions
International Journal of Mathematics and Mathematical Sciences, 1985 Let B(α) be the class of normalised Bazilevič functions of type α>0 with respect to the starlike function g. Let B1(α) be the subclass of B(α) when g(z)≡z. Distortion theorems and coefficient estimates are obtained for functions belonging to B1(α).
D. K. Thomas
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Starlike Hypergeometric Functions [PDF]
Proceedings of the American Mathematical Society, 1961 Merkes, E. P., Scott, W. T.
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New Properties of Analytic Functions
MathematicsIn the present paper, we consider the class A¯ of functions f(z) of the form f(z)=z+∑k=1∞a1+k3z1+k3 that are analytic in the open unit disc U. If a1+k3=0 for k≠3n(n=1,2,3,⋯), then f(z) is given by f(z)=z+∑k=2∞akzk.
Hatun Özlem Güney, Shigeyoshi Owa
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On a New Class of p-Valent Meromorphic Functions Defined in Conic Domains
The Scientific World Journal, 2016 We define a new class of multivalent meromorphic functions using the generalised hypergeometric function. We derived this class related to conic domain.
Mohammed Ali Alamri, Maslina Darus
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On the class of functions defined in a halfplane and starlike with respect to the boundary point [PDF]
, 2002 Adam Lecko
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Univalent functions starlike with respect to a boundary point [PDF]
, 2005 D. Bshouty, A. Lyzzaik
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Rocky Mountain Journal of Mathematics, 1993 Let \(S^*\) be the usual class of starlike functions, i.e. \(f(z)\) of the form \(z+a_ 2 z^ 2\dots\) which are analytic and univalent in the unit disc \(U\) and which map \(U\) onto a domain starshaped with respect to the origin.
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Starlike symmetrical functions
, 2020 The objective of the present paper is to study subclass S ? ?? ?? (A, B) of analytic functions that is defined by using the class of Janowski functions combined with the (j, k)-symmetrical functions. This class generalizes various classes defined by different authors. Distortion theorem, argument theorem, covering theorem,and convolution condition are
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