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Bohr phenomenon for analytic functions subordinate to starlike or convex functions

机译:BOHR现象用于分析功能从属于星形或凸函数

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In this paper, we will obtain a new result on the Bohr phenomenon for analytic functions f which are subordinate to starlike functions g is an element of S*(phi), where phi satisfies Ma-Minda conditions and the coefficients of phi are non-negative. Next, we will obtain a new result on the Bohr phenomenon for analytic functions f which are subordinate to convex functions g is an element of C(phi), where fsatisfies Ma-Minda conditions. In this result, we obtain that the Bohr radius (r) over tilde (phi) satisfies (r) over tilde (phi) >= 1/3 by using a new idea. Finally, we will give the Bohr phenomenon for starlike functions with respect to a boundary point. (C) 2021 Elsevier Inc. All rights reserved.
机译:本文给出了解析函数f的玻尔现象的一个新结果,它服从于星型函数g,是S*(phi)的一个元素,其中phi满足Ma-Minda条件,phi的系数是非负的。接下来,我们将得到一个关于解析函数f的玻尔现象的新结果,它从属于凸函数g是C(φ)的一个元素,其中f满足Ma-Minda条件。在这个结果中,我们利用一个新的想法得到了玻尔半径(r)在tilde(φ)上满足(r)在tilde(φ)>=1/3。最后,我们将给出关于边界点的星形函数的玻尔现象。(c)2021爱思唯尔公司保留所有权利。

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