Results 111 to 120 of about 9,723 (251)
Upper Bound of the Third Hankel Determinant for a Subclass of q-Starlike Functions
The main purpose of this article is to find the upper bound of the third Hankel determinant for a family of q-starlike functions which are associated with the Ruscheweyh-type q-derivative operator.
Shahid Mahmood+5 more
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The Bound of the Hankel Determinant of the Third Kind for Starlike Functions
In the present paper, the estimate of the third Hankel determinant $$\begin{aligned} \begin{aligned} H_{3,1}(f)&= \begin{vmatrix} a_{1}&a_{2}&a_{3} \\ a_{2}&a_{3}&a_{4} \\ a_{3}&a_{4}&a_{5} \end{vmatrix} \end{aligned} \end{aligned}$$H3,1(f ...
O. S. Kwon, A. Lecko, Y. J. Sim
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This article deals with q-starlike functions associated with conic domains, defined by Janowski functions. It generalizes the recent study of q-starlike functions while associating it with the conic domains.
Shahid Mahmood+5 more
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On the hadamard products of Schlicht functions and applications
We show that each of the schlicht classes of starlike, convex, close-to-convex and strongly starlike with respect to symmetric points is invariant under the Hadamard product with the class of convex functions.
H. S. Al-Amiri
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About a condition for starlikeness
AbstractA condition for starlikeness will be improved given by the inequality Re(f′(x)+αzf″(z))>0, z∈U, concerning analytic functions of the form f(z)=z+a2z2+⋯ which are defined on the unit disk U={z∈C:|z|
László-Róbert Albert, Róbert Szász
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Some Evaluations About Coefficients Boundaries for Specific Classes of Bi-Univalent Functions
New subclasses of bi-univalent functions with bounded boundary rotation are presented in this study. We acquired estimates for the initial coefficients a2, a3 and a4.
Suliman M. Sowileh+5 more
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Some general families of q-starlike functions associated with the Janowski functions
By making use of the concept of basic (or q-) calculus, various families of q-extensions of starlike functions, which are associated with the Janowski functions in the open unit disk U, were introduced and studied from many different viewpoints and ...
H. Srivastava+4 more
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Sharp coefficient bounds for starlike functions associated with the Bell numbers
Let SB∗ $\begin{array}{} \mathcal{S}^*_B \end{array}$ be the class of normalized starlike functions associated with a function related to the Bell numbers.
Virendra Kumar+3 more
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Extremal Problems in the Class of Starlike Functions [PDF]
J. A. Hummel
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