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About the positivity of trigonometric polynomials with positive samples

机译:关于三角多项式与阳性样品的阳性

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In this paper we focus on the class of trigonometric polynomials that have positive samples at frequency points that are multiples of 2π/N. It has previously been shown that this cannot guarantee the positivity of a polynomial trigonometric. We discuss some aspects that can affect the positivity: the influence of sample scattering, the weight of the number of samples and the effect of minor changes to the samples. Usually, scattering the samples increases the chance that the polynomial trigonometry will not be positive. The number of samples is not very important, and its weight almost disappears when the variance of the samples is small. If the values of the samples change very little, the positivity of the polynomial trigonometric is not affected.
机译:在本文中,我们专注于三角体多项式的类别,其在频率点处具有阳性样本,其倍数为2π/ n。先前已经表明,这不能保证多项式三角的积极性。我们讨论了可能影响阳性的一些方面:样品散射的影响,样品数量的重量和对样品的微小变化的影响。通常,散射样品增加多项式三角仪不会积极的可能性。样品的数量不是很重要,当样品的方差小时,其重量几乎消失。如果样品的值变化很少,则多项式三角函数的阳性不受影响。

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