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Iterative solution of Toeplitz systems by preconditioning with the discrete sine transform

机译:离散正弦变换对Toeplitz系统的迭代求解

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Abstract: Solving linear systems or least-squares related to Toeplitz matrices is often required in the context of signal and image processing; conjugate-gradient-like methods are well-suited for solving such problems. The recent preconditioning technique involving the discrete sine transform is presented: convergence properties are reported and suitable generalizations to block matrices, nonsymmetric systems, and least-squares problems are discussed. Finally, these techniques are applied to regularized inverse problems arising in image restoration. !14
机译:摘要:在信号和图像处理的背景下,通常需要解决与Toeplitz矩阵相关的线性系统或最小二乘;共轭梯度的方法非常适合解决这些问题。提出了涉及离散正弦变换的最近的预处理技术:讨论了汇聚属性,并且讨论了块矩阵,非对称系统和最小二乘问题的合适的概括。最后,这些技术应用于图像恢复中产生的正则化逆问题。 !14

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