Author/Authors :
Xu, Yifu National Digital Switching System Engineering & Technological R&D Centre - Zhengzhou, China , Yan, Bin National Digital Switching System Engineering & Technological R&D Centre - Zhengzhou, China , Zhang, Jingfang Central Hospital of Henan Province - Zhengzhou, China , Zeng, Lei National Digital Switching System Engineering & Technological R&D Centre - Zhengzhou, China , Wang, Linyuang National Digital Switching System Engineering & Technological R&D Centre - Zhengzhou, China , Chen, Jian National Digital Switching System Engineering & Technological R&D Centre - Zhengzhou, China
Abstract :
Dual-energy computed tomography (DECT) has been widely used due to improved substances identification from
additional spectral information. *e quality of material-specific image produced by DECT attaches great importance to the
elaborated design of the basis material decomposition method. Objective. *e aim of this work is to develop and validate a datadriven algorithm for the image-based decomposition problem. Methods. A deep neural net, consisting of a fully convolutional net
(FCN) and a fully connected net, is proposed to solve the material decomposition problem. *e former net extracts the feature
representation of input reconstructed images, and the latter net calculates the decomposed basic material coefficients from the
joint feature vector. *e whole model was trained and tested using a modified clinical dataset. Results. *e proposed FCN delivers
image with about 60% smaller bias and 70% lower standard deviation than the competing algorithms, suggesting its better material
separation capability. Moreover, FCN still yields excellent performance in case of photon noise. Conclusions. Our deep cascaded
network features high decomposition accuracies and noise robust property. *e experimental results have shown the strong
function fitting ability of the deep neural network. Deep learning paradigm could be a promising way to solve the nonlinear
problem in DECT.
Keywords :
Decomposition , DECT , Dual-Energy , Tomography