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Generalizations of Bernstein and Turan-Type Inequalities for the Polar Derivative of a Complex Polynomial

机译:复杂多项式极性衍生物的伯恩斯坦和卷沙式不等式的概括

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摘要

The goal of this paper is to extend to the polar derivatives some previous inequalities between the L-gamma-norms of the derivative and of the polynomial itself, in case when the zeros are outside or inside some closed disk. Apart from this, our results also derive polar derivative analogues of some classical Bernstein and Turan-type inequalities that relate the sup-norms of a polynomial to that of its derivative on the unit circle.
机译:本文的目的是延伸到极性衍生物在衍生物和多项式本身的L-Gamma-Nums之间的一些前任不等式,以防零在零下或在一些封闭盘中。 除此之外,我们的结果还导出了一些古典伯尔斯坦和修南型不等式的极性衍生物类似物,其将多项式的Sup-Norms与其在单位圈的衍生作用相关联。

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