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20112017
most citedSubclass of k-uniformly starlike functions defined by symmetric q-derivative operator

4 citations · 4 across the 5 of their papers we have counts for

collaborators

5 papers

math.CV20174 cited

Subclass of k-uniformly starlike functions defined by symmetric q-derivative operator

S. Kanas, S. Altinkaya, S. Yalcin

The theory of -analogs frequently occurs in a number of areas, including the fractals and dynamical systems. The -derivatives and -integrals play a prominent role in the s…

math.CV2016

Measure of relative -th order based on a growth of composite entire functions

S. Kanas, S. K. Datta, T. Biswas +1

We deduce some growth properties of composite entire functions in the light of their relative \ th order by extending some results of J. Tu, Z. X. Chen and X. M. Zheng.

math.CV2016

Relations between the generalized Bessel functions and the Janowski class

S. Kanas, S. R. Mondal, A. D. Mohammed

We are interested in finding the sufficient conditions on , , , and which ensure that the generalized Bessel functions satisfies the subordina…

math.CV2016

Univalence and quasiconformal extension of an integral operator

S. Kanas, E. Deniz, H. Orhan

In this paper we give some sufficient conditions of analyticity and univalence for functions defined by an integral operator. Next, we refine the result to a quasiconformal extensi…

math.CV2011

Sharp norm estimate of Schwarzian derivative for a class of convex functions

Stanisława Kanas, Toshiyuki Sugawa

We establish a sharp norm estimate of the Schwarzian derivative for a function in the classes of convex functions introduced by Ma and Minda [Proceedings of the Conference on Compl…