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A Fractional-Order Primal-Dual Denoising Algorithm

机译:一种分数级原始 - 双重去噪算法

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Objective: By combining fractional calculus and duality theory, a novel fractional-order primal-dual model which is equivalent with the fractional ROF model is proposed. We theoretically analyze its structural similarity with the saddle-point optimization model. So the algorithms for solving the saddle-point problem can be used for solving the model. Methods: The primal-dual algorithm based on resolvent for solving the saddle-point problem is used for solving the proposed model. The adaptive variable step size iterative optimization strategy is used, which can improve the optimizing efficiency, and remedy the step size limitation of the traditional numerical algorithms. In order to guarantee the convergence of the algorithm, the range of the parameter is given. Results: The experiment results show that the proposed fractional-order primal-dual model is effective in avoiding the staircase effect and preserving texture and detail information, and the adoptive numerical algorithm has faster convergence speed. Conclusion: This paper proposes a fractional-order primal-dual denoising model, which can be solved by a primal-dual algorithm based on resolvent. The experiment results show that the proposed model can improve the image visual effect effectively, and the adoptive numerical algorithm has faster convergence speed.
机译:目的:提出了一种基于分数微积分和二元性理论,提出了一种与分数ROF模型相同的新型分数级原始模型。理论上与鞍点优化模型理论分析其结构相似度。因此,用于解决鞍点问题的算法可用于解决模型。方法:用于解决鞍点问题的基于解析的原始双向算法用于解决所提出的模型。使用自适应变量步长迭代优化策略,可以提高传统数值算法的阶梯尺寸限制的优化效率。为了保证算法的收敛,给出了参数的范围。结果:实验结果表明,建议的分数级原始 - 双模型在避免楼梯效应和保护纹理和细节信息方面是有效的,并且采用数值算法具有更快的收敛速度。结论:本文提出了一种分数级原始 - 双去噪模型,可以通过基于解析器的原始双向算法来解决。实验结果表明,所提出的模型可以有效地改善图像视觉效果,并且采用数值算法具有更快的收敛速度。

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