4.7 Article

Multi-regularization sparse reconstruction based on multifactorial multiobjective optimization

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APPLIED SOFT COMPUTING
卷 136, 期 -, 页码 -

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ELSEVIER
DOI: 10.1016/j.asoc.2023.110122

关键词

Sparse reconstruction; Multifactorial optimization; Evolutionary multiobjective optimization; Regularization

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In this paper, a multi-regularization based on multifactorial multiobjective optimization is proposed to solve the sparse reconstruction problem. The problem is first constructed as a multi-regularization model and then optimized using a multifactorial multiobjective optimization method. A preference-based selection method and a sparsity-oriented crossover operator are designed to handle the priority and sparsity characteristic of the problem. Experimental results demonstrate the effectiveness and practicality of the proposed algorithm.
In recent sparse reconstruction, the sparsity and reconstruction error can be considered as two objectives and tackled by multiobjective optimization methods. Since the sparse reconstruction problem can be modeled in multiple regularization forms, it can be addressed in a multifactorial multiobjective optimization paradigm by the evolutionary multitasking approach to transfer use-ful information across multiple regularization forms to help solve the problem. In this paper, a multi-regularization based on multifactorial multiobjective optimization is proposed to solve the sparse reconstruction problem. First, the sparse reconstruction problem is constructed as a multi -regularization model. Then, this model is optimized by a multifactorial multiobjective optimization method. In the evolutionary process, considering the priority of different regularization in the multi -regularization model, a preference-based selection method is designed. In addition, to accommodate the sparsity characteristic of the sparse reconstruction problem, a sparsity-oriented crossover operator is performed. Finally, an iterative-thresholding-based local search is incorporated into the algorithm to improve the convergence performance. Experiments on multiple datasets and image reconstruction tasks demonstrate the effectiveness and practicality of the proposed algorithm.(c) 2023 Published by Elsevier B.V.

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