File:Ting et al 2017 LWRControl Fig1.png
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Locally Weighted Regression for Control, Fig. 1. Function approximation results for the function [math]\displaystyle{ y= sin(2x) + 2 \exp( -16^2x) + N(0, 0.16/) }[/math]with (a) a sigmoidal neural network, (b) a locally weighted regression algorithm (note that the data traces “true y,” “predicted y,” and “predicted y after new training data” largely coincide), and (c) the organization of the (Gaussian) kernels of (b) after training. See Schaal and Atkeson 1998 for more details. In: Jo-Anne Ting, Franzisk Meier, Sethu Vijayakumar, and Stefan Schaal (2017) "Locally Weighted Regression for Control". In: Sammut & Webb (2017).
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current | 15:51, 28 October 2018 | 942 × 506 (103 KB) | Omoreira (talk | contribs) | .In: Jo-Anne Ting, Franzisk Meier, Sethu Vijayakumar, and Stefan Schaal (2017) [https://link.springer.com/referenceworkentry/10.1007/978-1-4899-7687-1_493 "Locally Weighted Regression for Control"]. In: Sammut & Webb (2017). <P><B>... |
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