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Absorption and phase retrieval with Tikhonov and joint sparsity regularizations

机译:使用Tikhonov进行吸收和相位检索以及联合稀疏性正则化

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The X-ray phase contrast imaging technique relies on the measurement of the Fresnel diffraction intensity patterns associated to a phase shift induced by the object. The simultaneous recovery of the phase and of the absorption is an ill-posed nonlinear inverse problem. In this work, we investigate the resolution of this problem with nonlinear Tikhonov regularization and with a joint sparsity constraint regularization. The regularization functionals are minimized with a Gauss-Newton method and with a fixed point iterative method based on a surrogate functional. The algorithms are evalutated using simulated noisy data. The joint sparsity regularization gives better reconstructions for high noise levels.
机译:X射线相衬成像技术依赖于与由物体引起的相移相关的菲涅耳衍射强度图案的测量。相和吸收的同时恢复是不适定的非线性逆问题。在这项工作中,我们使用非线性Tikhonov正则化和联合稀疏约束正则化研究此问题的解决方案。使用Gauss-Newton方法和基于替代函数的不动点迭代方法将正则化函数最小化。使用模拟噪声数据对算法进行评估。联合稀疏正则化可以更好地重构高噪声水平。

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