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Generalizations of Zygmund-type integral inequalities for the polar derivative of a complex polynomial

机译:复杂多项式极性衍生物的Zygmund型积分不等式的概括

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Some Zygmund-type integral inequalities for the polar derivatives of complex polynomials, inspired by the classical Bernstein-type inequalities that relate the uniform norms of polynomials and their derivatives on the unit circle, are investigated. The obtained results sharpen as well as generalize some already known $L^{delta }$-estimates between polynomials and their polar derivatives.
机译:研究了复杂多项式的极性衍生物的一些Zygmund型积分不等式,其受到统一的伯恩斯坦型不等式的启发,这些不等式在单位圆上涉及多项式的均匀规范和它们的衍生物。 所获得的结果锐化以及概括了一些已知的$ l ^ { delta} $ - 多项式和其极性衍生物之间的估计。

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