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Local Gaussian Processes Regression for Real-time Model-based Robot Control

机译:基于实时模型的机器人控制的局部高斯过程回归

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摘要

High performance and compliant robot control require accurate dynamics models which cannot be obtained analytically for sufficiently complex robot systems. In such cases, machine learning offers a promising alternative for approximating the robot dynamics using measured data. This approach offers a natural framework to incorporate unknown nonlinearities as well as to continually adapt online for changes in the robot dynamics. However, the most accurate regression methods, e.g. Gaussian processes regression (GPR) and support vector regression (SVR), suffer from exceptional high computational complexity which prevents their usage for large numbers of samples or online learning to date. Inspired by locally linear regression techniques, we propose an approximation to the standard GPR using local Gaussian processes models. Due to reduced computational cost, local Gaussian processes (LGP) can be applied for larger sample-sizes and online learning. Comparisons with other nonparametric regressions, e.g. standard GPR, nu-SVR and locally weighted projection regression (LWPR), show that LGP has higher accuracy than LWPR close to the performance of standard GPR and nu-SVR while being sufficiently fast for online learning.
机译:高性能和兼容的机器人控制需要精确的动力学模型,而对于足够复杂的机器人系统,则无法通过解析获得。在这种情况下,机器学习为使用测量数据逼近机器人动力学提供了一种有前途的选择。这种方法提供了一个自然的框架,可以合并未知的非线性,并不断地在线适应机器人动力学的变化。但是,最准确的回归方法例如高斯过程回归(GPR)和支持向量回归(SVR)受制于异常高的计算复杂性,这妨碍了它们用于大量样本或迄今为止的在线学习。受局部线性回归技术的启发,我们建议使用局部高斯过程模型来近似标准GPR。由于降低了计算成本,因此可以将局部高斯过程(LGP)应用于较大的样本量和在线学习。与其他非参数回归的比较,例如标准GPR,nu-SVR和局部加权投影回归(LWPR)表明,LGP比LWPR的准确性更高,接近标准GPR和nu-SVR的性能,同时对于在线学习也足够快。

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