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Interactive Statistical Mechanics and Nonlinear Filtering

机译:交互式统计力学和非线性滤波

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This paper connects non-equilibrium statistical mechanics and optimal nonlinear filtering. The latter concerns the observation-conditional behaviour of Markov signal processes, and thus provides a tool for investigating statistical mechanics with partial observations. These allow entropy reduction, illustrating Landauer’s Principle in a quantitative way. The joint process comprising a signal and its nonlinear filter is irreversible in its invariant distribution, which therefore corresponds to a non-equilibrium stationary state of the associated joint system. Macroscopic entropy and energy flows are identified for this state. Since these are driven by observations internal to the system, they do not cause entropy increase, and so the joint system makes statistical mechanical sense in reverse time.
机译:本文将非平衡统计机制与最优非线性滤波联系起来。后者涉及马尔可夫信号过程的观察条件行为,因此提供了一种利用部分观察研究统计力学的工具。这些可以减少熵,从而定量地说明了朗道尔原理。包含信号及其非线性滤波器的联合过程的不变分布是不可逆的,因此,它对应于关联的联合系统的非平衡稳态。确定了该状态的宏观熵和能量流。由于这些是由系统内部的观察驱动的,因此它们不会引起熵的增加,因此联合系统在相反的时间内具有统计机械意义。

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