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Bayesian Analysis of Stochastic System Dynamics

机译:随机系统动力学的贝叶斯分析

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The paper deals with the system dynamics modeling of a stochastic behavior. The starting point is replacing the traditional system dynamics model with a discrete-time stochastic dynamic model in which state variables are measured indirectly, through noisy and incomplete measurements. The state variables and possible unknown parameters in such a model can be systematically estimated from the available measurements using the Bayesian paradigm. Closed-form solutions exist only for a few special cases, such as a linear normal model with known parameters, otherwise numerical approximations are required. The paper suggests a particle filter algorithm as a particularly appealing approximation that preserves much of the intuitive workings of system dynamics. A practical example illustrates both the stochastic modeling process and the approximate Bayesian analysis.
机译:本文讨论了随机行为的系统动力学建模。起点是用离散时间随机动力学模型代替传统的系统动力学模型,在该模型中,通过嘈杂和不完整的测量值间接测量状态变量。这样的模型中的状态变量和可能的未知参数可以使用贝叶斯范式从可用的测量中系统地估算。闭式解仅在少数特殊情况下存在,例如具有已知参数的线性法线模型,否则需要数值近似。本文提出了一种粒子滤波算法,该算法是一种特别吸引人的近似方法,可以保留系统动力学的许多直观工作。一个实际的例子说明了随机建模过程和近似贝叶斯分析。

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