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Regularization Methods for Image Restoration Based on Autocorrelation Functions

机译:基于自相关函数的图像复原正则化方法

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Image restoration is a procedure which is charaterized by ill-poseness. ill-conditioning and non-uniqueness of the solution in presence of noise. Iterative numerical methods have gained much attention for solving these inverse problems. Among the methods, minimal variance or least squares approaches are widely used and often genrate good results at a reasonable cost in computing time using iterative optimization of the associated cost functional. In this paper, a new regualrization method obtained by minizing the autocorrelation function of residuals is proposed. Several numerical tests using the BFGS nonlinear optimization method are repoted and comparisons to the classical Tikhonov regularization method are given. The results show that this method gives compertiive restoration and is not sensitive to the reguarization weighting parameter. Furthermore, a comprehensive procedure of image restoration is proposed by introducing a modified version of the Mumford-Shah model, which is often used in image segmetation. This approach shows promising improviement in restoration quality.
机译:图像恢复是一种因不适而具有特征的过程。在有噪声的情况下病态和溶液的不唯一性。迭代数值方法已经解决了这些反问题。在这些方法中,最小方差或最小二乘法被广泛使用,并且经常使用相关成本函数的迭代优化以合理的成本在计算时间上产生良好的结果。本文提出了一种通过最小化残差的自相关函数而获得的正则化方法。记录了一些使用BFGS非线性优化方法的数值测试,并与经典的Tikhonov正则化方法进行了比较。结果表明,该方法具有较好的恢复能力,对二次定性加权参数不敏感。此外,通过引入通常用于图像分割的Mumford-Shah模型的修改版本,提出了一种全面的图像恢复程序。这种方法显示出修复质量的有希望的改进。

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