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首页> 外文期刊>European Journal of Applied Mathematics >On the stochastic resonance phenomenon in parametrically excited systems
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On the stochastic resonance phenomenon in parametrically excited systems

机译:在参数兴奋系统中随机共振现象

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摘要

The stochastic resonance phenomenon implies “positive” changing of a system behaviour when noise is added to the system. The phenomenon has found numerous applications in physics, neuroscience, biology, medicine, mechanics and other fields. The present paper concerns this phenomenon for parametrically excited stochastic systems, i.e. systems that feature deterministic input signals that affect their parameters, e.g. stiffness, damping or mass properties. Parametrically excited systems are now widely used for signal sensing, filtering and amplification, particularly in micro- and nanoscale applications. And noise and uncertainty can be essential for systems at this scale. Thus, these systems potentially can exhibit stochastic resonance. In the present paper, we use a “deterministic” approach to describe the stochastic resonance phenomenon that implies replacing noise by deterministic high-frequency excitations. By means of the approach, we show that stochastic resonance can occur for parametrically excited systems and determine the corresponding resonance conditions.
机译:随机谐振现象暗示当噪声添加到系统时的系统行为的“正”变化。该现象在物理,神经科学,生物学,医药,力学等领域中发现了许多应用。本文涉及参数激发随机系统的这种现象,即具有影响其参数的确定性输入信号的系统,例如:刚度,阻尼或质量特性。参数振兴系统现在广泛用于信号感测,过滤和放大,特别是在微型和纳米级应用中。噪音和不确定性对于此规模的系统来说至关重要。因此,这些系统可能具有随机共振。在本文中,我们使用“确定性”方法来描述通过确定性高频激发来替换噪声的随机共振现象。通过这种方法,我们表明参数激发系统可以发生随机共振,并确定相应的共振条件。

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