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Noise-improved signal correlation in an array of autoregressive models of order one

机译:一阶自回归模型数组中的噪声改善信号相关性

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摘要

This paper discusses noise-improved signal correlation through an array of autoregressive models of order one [AR (1)]. In a single model, when the input is a square wave or a cosine with a higher frequency, stochastic resonance (SR) exists. When the input is a cosine with a lower frequency, SR and suprathreshold stochastic resonance (SSR) both exist. SSR can also exist for a cosine with a higher frequency ora square wave through an array of AR (1) models. The efficacy of SR and SSR increases as the number of AR (1) models is raised or as the threshold is lowered in the array. There is a range of values of noise standard deviation where the correlation coefficient between the input and output signals is greater than that of the input signal and the noisy signal.
机译:本文通过一阶自回归模型[AR(1)]讨论了噪声改善的信号相关性。在单个模型中,当输入是方波或具有较高频率的余弦时,存在随机共振(SR)。当输入为较低频率的余弦时,SR和超阈值随机共振(SSR)都存在。通过一组AR(1)模型,对于频率较高的余弦或方波,SSR也可以存在。 SR和SSR的功效随着阵列中AR(1)模型数量的增加或阈值的降低而增加。在输入和输出信号之间的相关系数大于输入信号和噪声信号的相关系数的范围内,存在噪声标准偏差的值范围。

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