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Improved pruning algorithm using quadratic Renyi entropy for LS-SVM modeling

机译:改进的基于二次Renyi熵的LS-SVM修剪算法

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摘要

For the loss of sparseness in least squares support vector machine (LS-SVM) model, a new pruning algorithm using Renyi entropy for LS-SVM modeling is presented. The kernel principal component is adopted for data pre-processing, then the training subsets are divided randomly. To solve the problem that the conventional pruning algorithm cannot take full account the location of the Lagrange multiplier, the concept of quadratic Renyi entropy is introduced as the basis of training and pruning in LS-SVM modeling. The results of simulation verify the validity of the algorithms, thus the sparseness and generalization ability of the model can be improved. The presented algorithm can be applied to multiple-output modeling.
机译:针对最小二乘支持向量机(LS-SVM)模型的稀疏性损失,提出了一种新的基于Renyi熵的修剪算法。采用核主成分进行数据预处理,然后对训练子集进行随机划分。为了解决传统的修剪算法不能充分考虑拉格朗日乘数的位置的问题,引入了二次Renyi熵的概念作为LS-SVM建模中训练和修剪的基础。仿真结果验证了算法的有效性,从而提高了模型的稀疏性和泛化能力。所提出的算法可以应用于多输出建模。

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