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Variational Bayesian Super Resolution Acceleration Using Preconditioned Conjugate Gradient

机译:使用预处理共轭梯度的变分贝叶斯超分辨率加速

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The high computational complex of Super Resolution (SR) is a focused topic in many imaging applications, which involves to solve huge sparse linear systems. Solving such systems usually employs the iterative methods, such as Conjugate Gradient (CG). But in most variational Bayesian SR algorithms, CG method converges slowly with the coefficient matrix being ill-conditioned and takes long execution time. In this paper, we propose Preconditioned Conjugate Gradient (PCG) to solve the problem and analyze the performance of the different PCG solvers, Jacobi and incomplete Cholesky decomposition(IC). Experimental results demonstrate that the new method achieves accelerations compared with the traditional one while maintaining high visual quality of the reconstructed HR image, and, especially, the IC solver has a better performance.
机译:在许多成像应用中,超分辨率(SR)的高计算复杂度是一个关注的主题,涉及解决庞大的稀疏线性系统。解决此类系统通常采用迭代方法,例如共轭梯度(CG)。但是在大多数变分贝叶斯SR算法中,CG方法收敛缓慢,系数矩阵条件不佳,执行时间长。在本文中,我们提出了预处理共轭梯度(PCG)来解决该问题,并分析了不同PCG求解器Jacobi和不完全Cholesky分解(IC)的性能。实验结果表明,与传统方法相比,该方法在保持重建的HR图像高视觉质量的同时,实现了加速,尤其是IC求解器具有更好的性能。

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