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A Regularization Method for Computed Tomographic Reconstruction

机译:计算断层切断重建的正则化方法

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The problems arising in the computed tomography-area are well known for their high dimensions and illposedness.Tikhonov regularization method is used to reconstruct parameter distribution from projection data.The linear programming and conjugate gradient method are used to compute the regularized solution for the least-square equations.In numerical simulation,the regularization method with linear programming was unable to reconstruct distributions effectively,while the approach based on conjugate gradient method produced reliable asymmetrical reconstructions by computing underdetermined equations and overdetermined equations respectively.The average errors using conjugate gradient regularization method were 2% and the maximum value errors were 5% after 10 iterations,which provided a good indication of the precision and convergence of the method.
机译:计算断层摄影区中出现的问题是众所周知的,其高维度和闪烁术.Tikhonov正规化方法用于重建从投影数据的参数分布。线性编程和共轭梯度方法用于计算最少的正则化解决方案 - 方程式。在数值模拟中,线性编程的正则化方法无法有效地重建分布,而基于共轭梯度法的方法分别通过计算有没有确定的方程和过度规划的方程来产生可靠的不对称重建。使用共轭梯度正则化方法的平均误差是在10次迭代后2%和最大值误差为5%,提供了该方法的精度和收敛性的良好指示。

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