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首页> 外文期刊>The International journal of robotics research >Planning in the continuous domain: A generalized belief space approach for autonomous navigation in unknown environments
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Planning in the continuous domain: A generalized belief space approach for autonomous navigation in unknown environments

机译:连续领域中的计划:未知环境中自主导航的广义信念空间方法

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We investigate the problem of planning under uncertainty, with application to mobile robotics. We propose a probabilistic framework in which the robot bases its decisions on the generalized belief, which is a probabilistic description of its own state and of external variables of interest. The approach naturally leads to a dual-layer architecture: an inner estimation layer, which performs inference to predict the outcome of possible decisions; and an outer decisional layer which is in charge of deciding the best action to undertake. Decision making is entrusted to a model predictive control (MPC) scheme. The formulation is valid for general cost functions and does not discretize the state or control space, enabling planning in continuous domain. Moreover, it allows to relax the assumption of maximum likelihood observations: predicted measurements are treated as random variables, and binary random variables are used to model the event that a measurement is actually taken by the robot. We successfully apply our approach to the problem of uncertainty-constrained exploration, in which the robot has to perform tasks in an unknown environment, while maintaining localization uncertainty within given bounds. We present an extensive numerical analysis of the proposed approach and compare it against related work. In practice, our planning approach produces smooth and natural trajectories and is able to impose soft upper bounds on the uncertainty. Finally, we exploit the results of this analysis to identify current limitations and show that the proposed framework can accommodate several desirable extensions.
机译:我们研究不确定性下的规划问题,并将其应用于移动机器人。我们提出了一个概率框架,其中机器人将其决策基于广义信念,这是对其自身状态和感兴趣的外部变量的概率描述。该方法自然导致了双层体系结构:内部估计层,执行推理以预测可能决策的结果;外部决策层负责决定要采取的最佳行动。决策委托给模型预测控制(MPC)方案。该公式对于一般成本函数有效,并且不会离散状态或控制空间,从而可以进行连续领域的计划。此外,它可以放宽对最大似然性观测值的假设:将预测的测量值视为随机变量,并使用二进制随机变量对机器人实际进行测量的事件进行建模。我们成功地将我们的方法应用于不确定性受限的探索问题,在该问题中,机器人必须在未知环境中执行任务,同时将定位不确定性保持在给定范围内。我们对提出的方法进行了广泛的数值分析,并将其与相关工作进行了比较。在实践中,我们的计划方法可以产生平滑自然的轨迹,并且可以对不确定性施加柔和的上限。最后,我们利用此分析的结果来确定当前的局限性,并表明所提出的框架可以容纳一些理想的扩展。

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