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Preconditioned iterative methods for high-resolution image reconstruction with multisensors

机译:多传感器高分辨率图像重建的预处理迭代方法

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摘要

We study the problem of reconstructing a high-resolution image from multiple undersampled, shifted, degraded frames with subpixel displacement errors. The corresponding reconstruction operators H is a spatially variant operator. In this paper, instead of using the usual zero boundary condition, the Neumann boundary condition is imposed on the images. The resulting discretization matrix of H is a block-Toeplitz-Toeplitz-block-like matrix. We apply the preconditioned conjugate gradient (PCG) method with cosine transform preconditioner to solve the discrete problems. Preliminary results how that the image model under the Neumann boundary condition gives better reconstructed high-resolution images than that under the zero boundary condition, and the PCG method converges very fast.
机译:我们研究了从具有亚像素位移误差的多个欠采样,移位,降级的帧中重建高分辨率图像的问题。相应的重建算子H是空间变异算子。在本文中,不是使用通常的零边界条件,而是在图像上施加了诺伊曼边界条件。所得的H离散化矩阵是块Toeplitz-Toeplitz块状矩阵。我们应用带有余弦变换预处理器的预处理共轭梯度(PCG)方法来解决离散问题。初步结果表明,与零边界条件下的图像相比,在Neumann边界条件下的图像模型如何提供更好的重构高分辨率图像,并且PCG方法收敛非常快。

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