Few-View CT reconstruction method based on deep learning

To reduce patient's dose, few-view CT reconstruction promises to be a good attempt. The key to better reconstruction is the sparse view artifacts. In recent years, DL(deep learing) has attracted a lot of attention because its outstanding performance in image processing. We propose a deep learning method for few-view CT reconstuction. Our method directly learns an end-to-end mapping between the full-view/few-view reconstruction. The mapping is represented as a deep convolutional neural network (CNN) that takes the few-view reconstruction image as the input and outputs the full-view one. We further show that traditional Dictionary Learning based reconstruction methods can also be viewed as a deep convolutional network. But unlike traditional methods that handle each component separately, our method jointly optimizes all layers. Our deep CNN has a lightweight structure, yet demonstrates state-of-the-art reconstruction quality, and achieves fast speed for practical on-line usage. We explore different network structures and parameter settings to achieve trade-offs between performance and speed.

[1]  Hengyong Yu,et al.  Compressed sensing based interior tomography , 2009, Physics in medicine and biology.

[2]  Amy Berrington de González,et al.  Risk of cancer from diagnostic X-rays: estimates for the UK and 14 other countries , 2004, The Lancet.

[3]  Freek J. Beekman,et al.  Accelerated iterative transmission CT reconstruction using an ordered subsets convex algorithm , 1998, IEEE Transactions on Medical Imaging.

[4]  Steve B. Jiang,et al.  Low-dose CT reconstruction via edge-preserving total variation regularization. , 2010, Physics in medicine and biology.

[5]  B. De Man,et al.  Distance-driven projection and backprojection in three dimensions. , 2004, Physics in medicine and biology.

[6]  Rajat Raina,et al.  Efficient sparse coding algorithms , 2006, NIPS.

[7]  P. L. La Riviere Penalized-likelihood sinogram smoothing for low-dose CT. , 2005, Medical physics.

[8]  David L Donoho,et al.  Compressed sensing , 2006, IEEE Transactions on Information Theory.

[9]  Emmanuel J. Candès,et al.  Robust uncertainty principles: exact signal reconstruction from highly incomplete frequency information , 2004, IEEE Transactions on Information Theory.

[10]  D. Brenner,et al.  Computed tomography--an increasing source of radiation exposure. , 2007, The New England journal of medicine.

[11]  Steve B. Jiang,et al.  Low-dose CT reconstruction via edge-preserving total variation regularization , 2010, Physics in medicine and biology.

[12]  Jing Wang,et al.  Penalized weighted least-squares approach to sinogram noise reduction and image reconstruction for low-dose X-ray computed tomography , 2006, IEEE Transactions on Medical Imaging.

[13]  D. Brenner,et al.  Estimated risks of radiation-induced fatal cancer from pediatric CT. , 2001, AJR. American journal of roentgenology.

[14]  Xin Jin,et al.  A limited-angle CT reconstruction method based on anisotropic TV minimization , 2013, Physics in medicine and biology.

[15]  Jiayu Song,et al.  Sparseness prior based iterative image reconstruction for retrospectively gated cardiac micro-CT. , 2007, Medical physics.

[16]  Xuanqin Mou,et al.  Dictionary learning based low-dose x-ray CT reconstruction using a balancing principle , 2014, Optics & Photonics - Optical Engineering + Applications.