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首页> 外文期刊>International Research Journal of Pure Algebra >? ZERO-FREE REGION FOR POLYNOMIALS WITH RESTRICTED REAL COEFFICIENTS
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? ZERO-FREE REGION FOR POLYNOMIALS WITH RESTRICTED REAL COEFFICIENTS

机译:?带约束实系数的多项式的零零区域

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摘要

In this paper we prove some extension of the Enestr?m-Kakeya theorem says that. Let P(z)= be a polynomial of degree nsuch that then all the zeros of P(z) lie in |z|1. By relaxing the hypothesis of this result in several ways and obtain zero-free regions for polynomials with restricted coefficients and there by present some interesting generalizations and extensions of the Enestrom-Kakeya Theorem.
机译:在本文中,我们证明了Enestr?m-Kakeya定理的某些扩展。令P(z)=为n阶的多项式,使得P(z)的所有零都位于| z | 1中。通过以多种方式放宽此结果的假设,并获得具有受限系数的多项式的零自由区,并在此给出Enestrom-Kakeya定理的一些有趣的概括和扩展。

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