Robust support vector regression for uncertain input and output data.

IEEE Trans. Neural Netw. Learning Syst.(2012)

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摘要
In this paper, a robust support vector regression (RSVR) method with uncertain input and output data is studied. First, the data uncertainties are investigated under a stochastic framework and two linear robust formulations are derived. Linear formulations robust to ellipsoidal uncertainties are also considered from a geometric perspective. Second, kernelized RSVR formulations are established for nonlinear regression problems. Both linear and nonlinear formulations are converted to second-order cone programming problems, which can be solved efficiently by the interior point method. Simulation demonstrates that the proposed method outperforms existing RSVRs in the presence of both input and output data uncertainties.
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关键词
kernelized rsvr formulations,uncertain systems,nonlinear regression problems,stochastic processes,uncertain output data,uncertain data,geometric perspective,ellipsoidal uncertainties,rsvr method,support vector regression,regression analysis,interior point method,convex programming,linear robust formulations,stochastic framework,robust,second-order cone programming,data handling,robust support vector regression method,second-order cone programming problems,nonlinear formulations,uncertain input data,support vector machines,geometry,data uncertainties,uncertainty,bismuth,kernel,second order cone programming,robustness,strontium,noise,optimization
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