Y Sun, ZG Wang - Bulletin of the Malaysian Mathematical Sciences …, 2023 - Springer
Sharp Bounds on Hermitian Toeplitz Determinants for Sakaguchi Classes | SpringerLink Skip to main content Advertisement SpringerLink Log in Menu Find a journal Publish with …
S Kumar, V Kumar - Commun. Korean Math. Soc., 2022 - researchgate.net
In this paper, sharp lower and upper bounds on the third order Hermitian-Toeplitz determinant for the classes of Sakaguchi functions and some of its subclasses related to …
S Giri, SS Kumar - Analysis and Mathematical Physics, 2023 - Springer
Hermitian–Toeplitz determinants for certain univalent functions | Analysis and Mathematical Physics Skip to main content SpringerLink Account Menu Find a journal Publish with us Track …
V Kumar, NE Cho - Turkish Journal of Mathematics, 2021 - journals.tubitak.gov.tr
There is a rich literature on estimation of second and third Hankel determinants for normalised analytic functions in geometric function theory. It is also, therefore, natural to …
V Kumar, S Kumar, NE Cho - Thai Journal of Mathematics, 2022 - thaijmath2.in.cmu.ac.th
Several properties of the class $\mathcal {S}^* _ {r}(\alpha) $ of starlike functions of reciprocal order $\alpha\,(0\leq\alpha< 1) $ defined on the open unit disk have been studied …
In this paper, we have determined the sharp lower and upper bounds on the fourth-order Hermitian-Toeplitz determinant for starlike functions with real coefficients. We also obtained …
In this paper, we answer the questions raised in the paper [On the difference of inverse coefficients of univalent functions, Symmetry, 2020, 12 (12), art. 2040, 14pp] by Sim and …
Y SUN, ZHIG WANG, HUO TANG - Journal of Mathematical …, 2023 - files.ele-math.com
Sharp bounds on the fourth-order Hermitian Toeplitz determinant for starlike functions of order 1/2 Page 1 Journal of Mathematical Inequalities Volume 17, Number 3 (2023), 985–996 …
Z Hu, X Wang, J Fan - AIMS Math, 2021 - aimspress.com
Let f (z) be analytic in the unit disk with f (0)= f (0)− 1= 0. For the following closeto-convex subclasses:{(1− z) f (z)}> 0,{(1− z2) f (z)}> 0,{(1− z+ z2) f (z)}> 0 and {(1− z) 2 f (z)}> 0, we …