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首页> 外文期刊>Chinese Journal of Physics >Stochastic resonance in an asymmetric bistable system driven by multiplicative and additive Gaussian noise and its application in bearing fault detection
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Stochastic resonance in an asymmetric bistable system driven by multiplicative and additive Gaussian noise and its application in bearing fault detection

机译:由乘法和添加剂高斯噪声驱动的非对称双稳态系统中的随机共振及其在轴承故障检测中的应用

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摘要

The phenomenon of stochastic resonance (SR) in a new asymmetric bistable model is investigated. Firstly, a new asymmetric bistable model with an asymmetric term is proposed based on traditional bistable model and the influence of system parameters on the asymmetric bistable potential function is studied. Secondly, the signal-to-noise ratio (SNR) as the index of evaluating the model are researched. Thirdly, Applying the two-state theory and the adiabatic approximation theory, the analytical expressions of SNR is derived for the asymmetric bistable system driven by a periodic signal, unrelated multiplicative and additive Gaussian noise. Finally, the asymmetric bistable stochastic resonance (ABSR) is applied to the bearing fault detection and compared with classical bistable stochastic resonance (CBSR) and classical tri-stable stochastic resonance (CTSR). The numerical computations results show that:(1) the curve of SNR as a function of the additive Gaussian noise and multiplicative Gaussian noise first increased and then decreased with the different influence of the parameters a, b, r and A; This demonstrates that the phenomenon of SR can be induced by system parameters; (2) by parameter compensation method, the ABSR performs better in bearing fault detection than the CBSR and CTSR with merits of higher output SNR, better anti-noise and frequency response capability.
机译:研究了新的不对称双稳态模型中随机共振(SR)的现象。首先,基于传统的双稳态模型提出了一种具有非对称术语的新的非对称双稳态模型,研究了系统参数对非对称双稳态电位功能的影响。其次,研究了信噪比(SNR)作为评估模型的指标。第三,应用两国理论和绝热近似理论,SNR的分析表达式用于由周期性信号,不相关的乘法和添加剂高斯噪声驱动的不对称双稳态系统。最后,将不对称的双稳态随机共振(ABSR)应用于轴承故障检测,并与经典的双稳态随机共振(CBSR)和经典三稳定随机共振(CTSR)进行比较。数值计算结果表明:(1)作为添加剂高斯噪声的函数的SNR曲线和乘法高斯噪声首先增加,然后通过参数A,B,R和A的不同影响降低;这表明SR的现象可以通过系统参数诱导; (2)通过参数补偿方法,ABSR比CBSR和CTSR更好地执行比CBSR和CTSR更高的输出SNR,更好的抗噪声和频率响应能力。

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