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K-nearest neighbor-based weighted twin support vector regression

机译:基于K近邻的加权孪生支持向量回归

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摘要

Twin support vector regression (TSVR) finds ε-insensitive up- and down-bound functions by resolving a pair of smaller-sized quadratic programming problems (QPPs) rather than a single large one as in a classical SVR, which makes its computational speed greatly improved. However the local information among samples are not exploited in TSVR. To make full use of the knowledge of samples and improve the prediction accuracy, a K-nearest neighbor-based weighted TSVR (KNNWTSVR) is proposed in this paper, where the local information among samples are utilized. Specifically, a major weight is given to the training sample if it has more K-nearest neighbors. Otherwise a minor weight is given to it. Moreover, to further enhance the computational speed, successive overrelaxation approach is employed to resolve the QPPs. Experimental results on eight benchmark datasets and a real dataset demonstrate our weighted TSVR not only yields lower prediction error but also costs lower running time in comparison with other algorithms.
机译:孪生支持向量回归(TSVR)通过解决一对较小的二次规划问题(QPP)而不是传统的SVR中的单个大问题,从而找到了ε不敏感的上下函数。这极大地提高了计算速度改善。但是,TSVR中未利用样本之间的本地信息。为了充分利用样本知识,提高预测精度,本文提出了一种基于K近邻加权TSVR(KNNWTSVR),利用样本间的局部信息。具体而言,如果训练样本具有更多的K近邻,则将对其赋予较大的权重。否则,将给予较小的权重。此外,为了进一步提高计算速度,采用了连续的超松弛方法来解决QPP。在八个基准数据集和一个真实数据集上的实验结果表明,与其他算法相比,我们的加权TSVR不仅产生较低的预测误差,而且运行时间也较短。

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