Results 1 to 10 of about 8,297,474 (354)
Coefficient estimates for Ruscheweyh derivatives [PDF]
We consider functions f, analytic in the unit disc and of the normalized form f(z)=z+∑n=2∞anzn. For functions f∈R¯δ(β), the class of functions involving the Ruscheweyh derivatives operator, we give sharp upper bounds for the Fekete-Szegö functional |a3 ...
Maslina Darus, Ajab Akbarally
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Coefficient estimates for starlike mappings. [PDF]
Thomas H. MacGregor
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A Subclass of bi-univalent functions by Tremblay differential operator satisfying subordinate conditions [PDF]
In this paper, we introduce a newly defined subclass $\mathcal{S}_{\Sigma}(\vartheta,\gamma,\eta;\varphi) $ of bi-univalent functions by using the Tremblay differential operator satisfying subordinate conditions in the unit disk.
Somayeh Fadaei+2 more
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Quantile-Wavelet Nonparametric Estimates for Time-Varying Coefficient Models
The paper considers quantile-wavelet estimation for time-varying coefficients by embedding a wavelet kernel into quantile regression. Our methodology is quite general in the sense that we do not require the unknown time-varying coefficients to be smooth ...
Xingcai Zhou, Guang Yang, Yu Xiang
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In this paper, by using the concept of the basic (or $ q $-) calculus and a generalized conic domain, we define two subclasses of normalized multivalent functions which map the open unit disk: $ \mathbb{U} = \left\{z: z\in \mathbb{C}\qquad \text ...
H. M. Srivastava+2 more
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The purpose of this article is to introduce and study certain families of normalized certain functions with symmetric points connected to Gegenbauer polynomials.
Yahya Almalki+4 more
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Estimates for matrix coefficients of representations
20 ...
Bruno, T+3 more
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On the Ninth Coefficient of the Inverse of a Convex Function
We consider the inverse function z=g(w)=w+b2w2+⋯ of a normalized convex univalent function w=f(z)=z+a2z2+⋯ on the unit disk in the complex plane. So far, it is known that |bn|≤1 for n=2,3,⋯,8.
Toshiyuki Sugawa
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Coefficients Inequalities for the Bi-Univalent Functions Related to q-Babalola Convolution Operator
This article defines a new operator called the q-Babalola convolution operator by using quantum calculus and the convolution of normalized analytic functions in the open unit disk.
Isra Al-shbeil+2 more
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