Deep Convolutional Neural Network for Inverse Problems in Imaging

卷积神经网络 计算机科学 反问题 迭代重建 超参数 深度学习 残余物 迭代法 点式的 算法 人工智能 卷积(计算机科学) 人工神经网络 数学优化 数学 数学分析
作者
Kyong Hwan Jin,Michael T. McCann,Emmanuel Froustey,Michaël Unser
出处
期刊:IEEE transactions on image processing [Institute of Electrical and Electronics Engineers]
卷期号:26 (9): 4509-4522 被引量:2015
标识
DOI:10.1109/tip.2017.2713099
摘要

In this paper, we propose a novel deep convolutional neural network (CNN)-based algorithm for solving ill-posed inverse problems.Regularized iterative algorithms have emerged as the standard approach to ill-posed inverse problems in the past few decades.These methods produce excellent results, but can be challenging to deploy in practice due to factors including the high computational cost of the forward and adjoint operators and the difficulty of hyper parameter selection.The starting point of our work is the observation that unrolled iterative methods have the form of a CNN (filtering followed by point-wise non-linearity) when the normal operator (H * H, the adjoint of H times H) of the forward model is a convolution.Based on this observation, we propose using direct inversion followed by a CNN to solve normal-convolutional inverse problems.The direct inversion encapsulates the physical model of the system, but leads to artifacts when the problem is ill-posed; the CNN combines multiresolution decomposition and residual learning in order to learn to remove these artifacts while preserving image structure.We demonstrate the performance of the proposed network in sparse-view reconstruction (down to 50 views) on parallel beam X-ray computed tomography in synthetic phantoms as well as in real experimental sinograms.The proposed network outperforms total variation-regularized iterative reconstruction for the more realistic phantoms and requires less than a second to reconstruct a 512 × 512 image on the GPU.I. INTRODUCTION Over the past decades, iterative reconstruction methods have become the dominant approach to solving inverse problems in imaging including denoising [1]-[4], deconvolution [5], [6], and interpolation [7], [8].Thanks to robust regularizers such as total variation [1], [2], [5] and sparsity [9], practical algorithms have appeared with excellent image quality and reasonable computational complexity.These advances
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