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Belief space stochastic control under unknown dynamics

机译:未知动力学下的信念空间随机控制

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We present a sampling-based stochastic optimal control (SOC) framework for systems with unknown dynamics based on the path integral formulation and probabilistic inference. This work is motivated by three major limitations of related SOC methods: first, full knowledge of the dynamics model is usually required. Second, model uncertainty is neglected. Third, convergence of the iterative scheme is quite slow. In order to cope with these issues, our method performs sampling in belief space using approximate inference in probabilistic models. When performing probability-weighted averaging, each sample is weighted by its predictive uncertainty. In addition, our method leverages covariance matrix adaptation to achieve faster convergence. We demonstrate the effectiveness and efficiency of the proposed method using a simulated cart-pole swing up task.
机译:我们基于路径积分公式和概率推论,为未知动力学的系统提出了一种基于采样的随机最优控制(SOC)框架。这项工作受相关SOC方法的三个主要局限性的驱使:首先,通常需要全面了解动力学模型。其次,模型不确定性被忽略。第三,迭代方案的收敛很慢。为了解决这些问题,我们的方法使用概率模型中的近似推断在置信空间中执行采样。当执行概率加权平均时,每个样本都通过其预测不确定性加权。另外,我们的方法利用协方差矩阵自适应来实现更快的收敛。我们演示了使用模拟的购物车杆摆动任务的建议方法的有效性和效率。

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