Results 91 to 100 of about 1,238 (216)
Univalent and Starlike Properties for Generalized Struve Function
We derive conditions on the parameters p, b, and c so that the function zwp,b,c(z), where wp,b,c(z) is the normalized form of generalized Struve function, belongs to the class S1⁎(α). Also, some sufficient conditions for the function zwp,b,c(z), to be in
Aaisha Farzana Habibullah +2 more
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A comprehensive class of starlike functions involving Mittag-Leffler function
A new class of Bazilevič functions of the type [Formula: see text] is defined involving differential characterizations inspired by the study of multiplicative calculus.
Kadhavoor R. Karthikeyan +2 more
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Integral operator and starlike functions
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Certain classes of starlike functions. [PDF]
The author introduces a one parameter family of starlike mappings in the unit disk by proving that if f(z) is analytic in \(| z| 0. \] The proof is based on an extended version of the author's lemma in Trans. Am. Math. Soc. 76, 254-274 (1954; Zbl 0057.311). Some applications are also given.
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Growth results for a subclass of Bazilevič functions
For α>0, let B(α) be the class of regular normalized Bazilevič functions defined in the unit disc. Choosing the associated starlike function g(z)≡z gives a proper subclass B1(α) of B(α).
Rabha Md. El-Ashwah, D. K. Thomas
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The purpose of the present work is to define a class of star-like function with respect to symmetrical points in the domain of exponential functions related to the q-exponential functions.
Zameer Abbas
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On α-convex functions of order β
In 1969 Mocanu [1] introduced and studied a new class of analytic functions consisting of α-convex functions. Many mathematicians have studied and shown the properties of this class.
Seiichi Fukui
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According to M.L. Mogra, T.R. Reddy and O.P.
Yu.S. Trukhan, O.M. Mulyava
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On the analytical part of harmonic univalent functions defined by generalized SA˘LA˘GEAN Drivatives [PDF]
In the present paper and by making use the generalized S.al.agean derivatives we have introduce and study a class of analytic function and prove the coefficient conditions, distortion bound, fractional integral operator, convex combination, and radius of
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a*-families of analytic functions
Using convolutions, a new family of analytic functions is introduced. This family, called a*-family, serves in certain situations to unify the study of many previously well known classes of analytic functions like multivalent convex, starlike, close-to ...
G. P. Kapoor, A. K. Mishra
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