Results 1 to 10 of about 287,992 (171)
Coefficient Conditions for Harmonic Close-to-Convex Functions [PDF]
New sufficient conditions, concerned with the coefficients of harmonic functions š(š§)=ā(š§)+š(š§) in the open unit disk š normalized by š(0)=ā(0)=āī (0)ā1=0, for š(š§) to be harmonic close-to-convex functions are discussed.
Toshio Hayami
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Janowski type close-to-convex functions associated with conic regions [PDF]
The analytic functions, mapping the open unit disk onto petal and oval type regions, introduced by Noor and Malik (Comput. Math. Appl. 62:2209-2217, 2011), are considered to define and study their associated close-to-convex functions.
Shahid Mahmood +2 more
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Generalized Alpha-Close-to-Convex Functions [PDF]
We define the classes Gβ(α,k,γ) as follows: fāGβ(α,k,γ) if and only if, for zāE={zāā:|z|
K. Inayat Noor +2 more
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Bounded Doubly Close-to-Convex Functions [PDF]
We consider a new class CC(α,β) of bounded doubly close-to-convex functions. Coefficient bounds, distortion theorems, and radius of convexity for the class CC(α,β) are investigated.
Dorina RÄducanu
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Subclasses of close-to-convex functions [PDF]
Let š¦[C,D], ā1 ...
E. M. Silvia
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On a Subclass of Meromorphic Close-to-Convex Functions [PDF]
The main purpose of this paper is to introduce and investigate a certain subclass of meromorphic close-to-convex functions. Such results as coefficient inequalities, convolution property, inclusion relationship, distortion property, and radius of ...
Ming-Liang Li, Lei Shi, Zhi-Gang Wang
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LOGARITHMIC COEFFICIENTS OF SOME CLOSE-TO-CONVEX FUNCTIONS [PDF]
The logarithmic coefficients$\unicode[STIX]{x1D6FE}_{n}$of an analytic and univalent function$f$in the unit disc$\mathbb{D}=\{z\in \mathbb{C}:|z|<1\}$with the normalisation$f(0)=0=f^{\prime }(0)-1$are defined by$\log (f(z)/z)=2\sum _{n=1}^{\infty }\unicode[STIX]{x1D6FE}_{n}z^{n}$.
Ali, Md. Firoz, Vasudevarao, A.
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On certain classes of close-to-convex functions [PDF]
A function f, analytic in the unit disk E and given by , f(z)=z+āk=2āanzk is said to be in the family Kn if and only if Dnf is close-to-convex, where Dnf=z(1āz)n+1āf, nāN0={0,1,2,ā¦} and ā denotes the Hadamard product or convolution.
Khalida Inayat Noor
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New Criteria for Univalentā, āStarlikeā, āConvexā, āand Close-to-Convex Functions on the Unit Disk [PDF]
In the present paper, we introduce and investigate three interesting superclassesĀ SD, SD* andĀ KD of analytic, normalized and univalent functions in the open unit disk D.
Mohammad Reza Yasamian +2 more
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Geometric Properties of a Certain Class of MittagāLeffler-Type Functions
The main objective of this paper is to establish some sufficient conditions so that a class of normalized MittagāLeffler-type functions satisfies several geometric properties such as starlikeness, convexity, close-to-convexity, and uniform convexity ...
Hari M. Srivastava +3 more
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