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Hybrid bayesian variational scheme to handle parameter selection in total variation signal denoising

机译:混合贝叶斯变分方案处理总变分信号去噪中的参数选择

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Change-point detection problems can be solved either by variational approaches based on total variation or by Bayesian procedures. The former class leads to small computational time but requires the choice of a regularization parameter that significantly impacts the achieved solution and whose automated selection remains a challenging problem. Bayesian strategies avoid this regularization parameter selection, at the price of high computational costs. In this contribution, we propose a hybrid Bayesian variational procedure that relies on the use of a hierarchical Bayesian model while preserving the computational efficiency of total variation optimization procedures. Behavior and performance of the proposed method compare favorably against those of a fully Bayesian approach, both in terms of accuracy and of computational time. Additionally, estimation performance are compared to the Stein unbiased risk estimate, for which the knowledge of the noise variance is needed.
机译:可以通过基于总变化量的变化方法或通过贝叶斯方法来解决变化点检测问题。前一类需要较少的计算时间,但需要选择一个正则化参数,该参数会严重影响所实现的解决方案,并且其自动选择仍然是一个难题。贝叶斯策略以高计算成本为代价避免了这种正则化参数选择。在此贡献中,我们提出了一种混合贝叶斯变分过程,该过程依赖于分层贝叶斯模型的使用,同时保留了总变分优化过程的计算效率。在准确性和计算时间方面,所提出的方法的行为和性能均与完全贝叶斯方法的行为和性能相比具有优势。另外,将估计性能与斯坦因无偏风险估计进行比较,为此需要了解噪声方差。

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