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风险敏感最优反馈控制可解释不确定性下的感觉运动行为。

Risk-sensitive optimal feedback control accounts for sensorimotor behavior under uncertainty.

机构信息

Computational and Biological Learning Lab, Department of Engineering, University of Cambridge, Cambridge, United Kingdom.

出版信息

PLoS Comput Biol. 2010 Jul 15;6(7):e1000857. doi: 10.1371/journal.pcbi.1000857.

Abstract

Many aspects of human motor behavior can be understood using optimality principles such as optimal feedback control. However, these proposed optimal control models are risk-neutral; that is, they are indifferent to the variability of the movement cost. Here, we propose the use of a risk-sensitive optimal controller that incorporates movement cost variance either as an added cost (risk-averse controller) or as an added value (risk-seeking controller) to model human motor behavior in the face of uncertainty. We use a sensorimotor task to test the hypothesis that subjects are risk-sensitive. Subjects controlled a virtual ball undergoing Brownian motion towards a target. Subjects were required to minimize an explicit cost, in points, that was a combination of the final positional error of the ball and the integrated control cost. By testing subjects on different levels of Brownian motion noise and relative weighting of the position and control cost, we could distinguish between risk-sensitive and risk-neutral control. We show that subjects change their movement strategy pessimistically in the face of increased uncertainty in accord with the predictions of a risk-averse optimal controller. Our results suggest that risk-sensitivity is a fundamental attribute that needs to be incorporated into optimal feedback control models.

摘要

许多人类运动行为的方面都可以用最优性原则来理解,例如最优反馈控制。然而,这些提出的最优控制模型是风险中性的,也就是说,它们对运动成本的可变性漠不关心。在这里,我们提出使用一种风险敏感的最优控制器,该控制器将运动成本方差作为附加成本(风险规避控制器)或附加价值(风险寻求控制器)来建模面对不确定性时的人类运动行为。我们使用一种感觉运动任务来检验这样一个假设:即主体是风险敏感的。主体控制一个经历布朗运动的虚拟球朝着目标运动。主体需要最小化一个明确的成本,即球的最终位置误差和积分控制成本的组合。通过在不同的布朗运动噪声水平和位置与控制成本的相对权重上测试主体,我们可以区分风险敏感和风险中性的控制。我们表明,主体在面对增加的不确定性时会悲观地改变他们的运动策略,这与风险规避最优控制器的预测一致。我们的结果表明,风险敏感性是需要纳入最优反馈控制模型的基本属性。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/8c71/2904762/fe19aa9ea284/pcbi.1000857.g001.jpg

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