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Stochastic resonance and optimal detection of pulse trains by threshold devices

机译:阈值装置的随机共振和脉冲序列的最佳检测

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The nonlinear detection by a threshold device of a periodic train of soliton-like pulses embedded in arbitrarily distributed white noise is studied. A theoretical model is developed which provides expressions for the signal-to-noise ratio at the output of the detector and for the input-output gain in signal-to-noise ratio. We analyze the properties and conditions of optimality for these quantities as functions of the parameters of the process. Especially, specific nonlinear properties not shared by linear devices are established, among which are the possibility of an input-output amplification of the signal-to-noise ratio and the demonstration that through nonlinear coupling the noise can be beneficial to the signal detection and that adding noise may result in improved performance via a mechanism known as stochastic resonance.
机译:研究了阈值设备对任意分布的白噪声中嵌入的类孤子脉冲的周期性列的非线性检测。建立了理论模型,该模型提供了检测器输出端的信噪比和信噪比的输入输出增益的表达式。我们根据这些过程的参数来分析这些量的最优性质和条件。特别是,建立了线性设备无法共享的特定非线性特性,其中包括信噪比的输入输出放大的可能性以及通过非线性耦合噪声可以有益于信号检测的证明,以及增加噪音可能会通过称为随机共振的机制提高性能。

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