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Cauchy and Pólya-Szeg? type inequalities involving two linear isotonic functionals

机译:柯西和波里亚塞格?涉及两个线性等渗泛函的类型不等式

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摘要

We consider inequalities which involve two linear isotonic functionals. We give two variants of the Cauchy inequality and few P′ olya-Szeg" o type inequalities in which functions with variable bounds occurred. With help of these inequalities we are able to obtain a new bound for the Chebyshev difference and give some particular cases. Connections of the presented results with earlier results involving fractional integrals are also pointed out.
机译:我们考虑了涉及两个线性等渗泛函的不等式。我们给出了柯西不等式的两个变体和极少数P'olya-Szeg“ o型不等式,其中出现了具有可变边界的函数。借助这些不等式,我们能够获得切比雪夫差的新界,并给出一些特殊情况。还指出了提出的结果与涉及分数积分的早期结果的联系。

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