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Incoherent dictionary learning via mixed-integer programming and hybrid augmented Lagrangian

机译:通过混合整数编程和混合增强拉格朗日的非连锁式的字典学习

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摘要

During the past decade, the dictionary learning has been a hot topic in sparse representation. With theoretical guarantees, a low-coherence dictionary is demonstrated to optimize the sparsity and improve the accuracy of the performance of signal reconstruction. Two strategies have been investigated to learn incoherent dictionaries: (i) by adding a decorrelation step after the dictionary updating (e.g. INK-SVD), or (ii) by introducing an additive penalty term of the mutual coherence to the general dictionary learning problem. In this paper, we propose a third method, which learns an incoherent dictionary by solving a constrained quadratic programming problem. Therefore, we can learn a dictionary with a prior fixed coherence value, which cannot be realized by the second strategy. Moreover, it updates the dictionary by considering simultaneously the reconstruction error and the incoherence, and thus does not suffer from the performance reduction of the first strategy.
机译:在过去十年中,字典学习是稀疏表示的热门话题。 通过理论保证,证明了低一致性词典以优化稀疏性并提高信号重建性能的准确性。 已经调查了两种策略来学习不连贯的词典:(i)通过在字典更新(例如墨水SVD)或(ii)通过向一般字典学习问题引入附加罚款术语来添加解页步骤。 在本文中,我们提出了第三种方法,通过解决受约束的二次编程问题来学习非连贯性词典。 因此,我们可以学习具有先前固定相干价值的字典,这是由第二策略实现的。 此外,它通过同时考虑重建误差和不一致来更新字典,因此不会遭受第一策略的性能降低。

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