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Bag of Pursuits and Neural Gas for Improved Sparse Coding

机译:提高稀疏编码的追求和神经气体

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Sparse coding employs low-dimensional subspaces in order to encode high-dimensional signals. Finding the optimal subspaces is a difficult optimization task. We show that stochastic gradient descent is superior in finding the optimal subspaces compared to MOD and K-SVD, which are both state-of-the art methods. The improvement is most significant in the difficult setting of highly overlapping subspaces. We introduce the so-called “Bag of Pursuits” that is derived from Orthogonal Matching Pursuit. It provides an improved approximation of the optimal sparse coefficients, which, in turn, significantly improves the performance of the gradient descent approach as well as MOD and K-SVD. In addition, the “Bag of Pursuits” allows to employ a generalized version of the Neural Gas algorithm for sparse coding, which finally leads to an even more powerful method.
机译:稀疏编码采用低维子空间以编码高维信号。找到最佳子空间是一个难度的优化任务。我们表明,与MOD和K-SVD相比,随机梯度下降在找到最佳子空间方面是优越的,这是最先进的方法。在高度重叠的子空间的困难设置中,改进是最重要的。我们介绍了所谓的“追求追求”,它来自正交匹配的追求。它提供了最佳稀疏系数的改进的近似,这反过来又显着提高了梯度下降方法以及MOD和K-SVD的性能。此外,“追求袋”允许采用用于稀疏编码的神经气体算法的广义版本,最终导致更强大的方法。

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