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Analysis dictionary learning based on summation of blocked determinants measure of sparseness

机译:基于行列式行列稀疏度的求和分析字典学习

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This paper addresses the dictionary learning and sparse representation with the analysis model. Though it has been studied in the literature, there is still not an investigation in the context of dictionary learning for nonnegative signal representation. For measuring the sparseness, in this paper, we propose a measure that is so called the summation of blocked determinants. Based on this measure, a new analysis sparse model is derived, and an iterative sparseness maximization approach is proposed to solve this model. In the approach, the nonnegative sparse representation problem can be cast into row-to-row optimizations with respect to the dictionary, and then the quadratic programming (QP) technique is used to optimize each row. Numerical experiments on recovery of analysis dictionary show the effectiveness of the proposed algorithm.
机译:本文通过分析模型解决了字典学习和稀疏表示的问题。尽管已经在文献中对其进行了研究,但是在字典学习的上下文中仍然没有针对非负信号表示的研究。为了测量稀疏度,在本文中,我们提出了一种被称为阻塞行列式总和的度量。在此基础上,推导了一种新的分析稀疏模型,并提出了一种迭代稀疏最大化的方法来求解该模型。在该方法中,可以将非负稀疏表示问题转化为针对字典的行到行优化,然后使用二次编程(QP)技术来优化每一行。分析字典恢复的数值实验表明了该算法的有效性。

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