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使用增量稀疏谱高斯过程回归进行实时模型学习。

Real-time model learning using Incremental Sparse Spectrum Gaussian Process Regression.

机构信息

Department of Robotics, Brain and Cognitive Sciences, Istituto Italiano di Tecnologia, Via Morego 30, 16163 Genoa, Italy.

出版信息

Neural Netw. 2013 May;41:59-69. doi: 10.1016/j.neunet.2012.08.011. Epub 2012 Sep 6.

DOI:10.1016/j.neunet.2012.08.011
PMID:22985935
Abstract

Novel applications in unstructured and non-stationary human environments require robots that learn from experience and adapt autonomously to changing conditions. Predictive models therefore not only need to be accurate, but should also be updated incrementally in real-time and require minimal human intervention. Incremental Sparse Spectrum Gaussian Process Regression is an algorithm that is targeted specifically for use in this context. Rather than developing a novel algorithm from the ground up, the method is based on the thoroughly studied Gaussian Process Regression algorithm, therefore ensuring a solid theoretical foundation. Non-linearity and a bounded update complexity are achieved simultaneously by means of a finite dimensional random feature mapping that approximates a kernel function. As a result, the computational cost for each update remains constant over time. Finally, algorithmic simplicity and support for automated hyperparameter optimization ensures convenience when employed in practice. Empirical validation on a number of synthetic and real-life learning problems confirms that the performance of Incremental Sparse Spectrum Gaussian Process Regression is superior with respect to the popular Locally Weighted Projection Regression, while computational requirements are found to be significantly lower. The method is therefore particularly suited for learning with real-time constraints or when computational resources are limited.

摘要

在非结构化和非平稳的人类环境中,新的应用需要能够从经验中学习并自主适应变化条件的机器人。因此,预测模型不仅需要准确,还应实时增量式更新,且需要最小限度的人工干预。增量稀疏谱高斯过程回归是一种专门针对这种情况设计的算法。该方法不是从头开始开发新算法,而是基于经过深入研究的高斯过程回归算法,因此确保了坚实的理论基础。通过有限维随机特征映射来逼近核函数,同时实现了非线性和有界的更新复杂度。因此,每次更新的计算成本随时间保持不变。最后,算法的简单性和对自动化超参数优化的支持确保了在实际应用中的便利性。在多个合成和真实学习问题上的实证验证证实,增量稀疏谱高斯过程回归在性能方面优于流行的局部加权投影回归,而计算要求则明显更低。因此,该方法特别适合具有实时约束或计算资源有限的学习任务。

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