Tomographic Image Deblurring Using Steepest Descent

N. R. Jaffri, L. Shi, Usama Abrar
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Abstract

In the course of image reconstruction, pixel values can scatter in a diverse way (e.g., speckling, diffraction and diffusion). Speckle is a kind of scattering that leads towards blur. Speckled signal values swing from high to low in concerned pixel. Speckle is not a random error. It removed by further processing of image using suitable deconvolution technique. The digitalization of the problem leads towards linear equations of an ill-posed matrix --- Krylov operator such as steepest descent useful tool to handle such situations. The methods discussed in this paper are modified residual norm steepest descent (MRNSD) and conjugate gradient for least-square problems (CGLS). These two techniques variation of steepest descent, hence the iterative algorithm in nature. Like many other iterative algorithms, these two practices suffer from semi-convergence. This paper focus on the deblurring of image reconstructed from the received data in industrial tomography along-with effective way to tackle semi-convergence.
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使用最陡下降层析图像去模糊
在图像重建过程中,像素值会以不同的方式散射(如散斑、衍射和扩散)。斑点是一种导致模糊的散射。斑点信号值在相关像素中由高到低摆动。斑点不是一个随机的错误。采用合适的反褶积技术对图像进行进一步处理,将其去除。问题的数字化导致了不适定矩阵的线性方程——Krylov算子等最陡下降算子是处理这种情况的有用工具。本文讨论了最小二乘问题的修正残差范数最陡下降法和共轭梯度法。这两种技术变化的最陡下降,因此在本质上是迭代算法。像许多其他迭代算法一样,这两种实践也存在半收敛的问题。本文重点研究了工业层析成像中接收数据重建图像的去模糊问题以及解决半收敛问题的有效方法。
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