Abstract

This paper deals with stochastic resonance and its application in sine detection. The nonlinear physical phenomenon of stochastic resonance generally occurs in bistable systems excited by a random noise plus a sine. Such systems force cooperation between the input noise and the input sine: Provided a fine tuning between the noise amplitude and the dynamics, the system reacts periodically. The interesting fact is that the local output signal-to-noise ratio presents a maximum when plotted against the input noise amplitude. In this paper we recall the main results for the discrete-time nonlinear AR(1) systems. We then show how stochastic resonance can be used to detect small noisy sine and that the classical incoherent detector can be improved in some non-Gaussian contexts.

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