Results 71 to 80 of about 642 (133)
On meromorphic harmonic starlike functions with missing coefficients
In this paper, we introduce a new class of meromorphic harmonic starlike functions with missing coefficients in the punctured unit disk $U^\ast$ = {z : 0 < |z| < 1}. We obtain coefficient inequalities, a distortion theorem and a closure theorem. In addition, we investigate some properties of this class.
BOSTANCİ, Hakan, ÖZTÜRK, Metin
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Certain characteristics of univalent functions with negative coefficients of the form f(z)=z−∑n=1∞a2nz2n,a2n>0 have been studied by Silverman and Berman.
Norah Saud Almutairi +3 more
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Ruscheweyh-type meromorphic harmonic functions
In this paper, we study classes of meromorphic harmonic functions defined by Ruscheweyh derivatives. In addition to finding certain analytic criteria, we obtain radii of starlikeness and convexity, and some topological properties for the defined classes ...
J. Dziok
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On meromorphic starlike functions [PDF]
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Coefficient Bounds for Certain Classes of Meromorphic Functions
Sharp bounds for are derived for certain classes and of meromorphic functions defined on the punctured open unit disk for which and , respectively, lie in a region starlike with respect to 1 and symmetric with respect to the real axis.
Suchithra K +3 more
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Meromorphic starlike functions
Eenigenburg, Paul J. +1 more
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About an integral operator preserving meromorphic starlike functions
Let \(\Sigma_k\), \(k\geq 0\), denote the class of meromorphic functions of the form \(f(z)= {1\over z}+ a_kz^k+ \dots\), in the unit disk \(s=\{z: | z|
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Meromorphic starlike multivalent functions [PDF]
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On Some Problems of James Miller
We consider the class of meromorphic univalent functions having a simple pole at and that map the unit disc onto the exterior of a domain which is starlike with respect to a point . We denote this class of functions by .
B Bhowmik, S Ponnusamy, K.-J Wirths
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Majorization problems for two subclasses of analytic functions connected with the Liu-Owa integral operator and exponential function. [PDF]
Tang H, Deng G.
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