Yuxiang Xing, Ph.D.
Affiliations: | Biostatistics | Columbia University, New York, NY | |
| 2003 | Stony Brook University, Stony Brook, NY, United States |
Area:
Medical Image Processing and Analysis with an emphasis on statistical methodsGoogle:
"Yuxiang Xing"Parents
Sign in to add mentor| Gene Gindi | grad student | 2003 | SUNY Stony Brook | |
| (Rapid calculation of image quality for maximum a posteriori reconstructions in SPECT.) | ||||
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Publications
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| Shen L, Xing Y, Zhang L. (2023) Joint Reconstruction and Spectrum Refinement for Photon-Counting-Detector Spectral CT. Ieee Transactions On Medical Imaging |
| Liang K, Zhang L, Xing Y. (2023) Method of sparse-view coded-aperture x-ray diffraction tomography. Physics in Medicine and Biology. 68 |
| Liang K, Zhang L, Xing Y. (2022) Reciprocal-FDK reconstruction for x-ray diffraction computed tomography. Physics in Medicine and Biology |
| Guo X, Zhang L, Xing Y. (2022) Analytical covariance estimation for iterative CT reconstruction methods. Biomedical Physics & Engineering Express |
| Zhang T, Zhang L, Chen Z, et al. (2020) Fourier Properties of Symmetric-Geometry Computed Tomography and Its Linogram Reconstruction with Neural Network. Ieee Transactions On Medical Imaging |
| Gao Y, Liang Z, Xing Y, et al. (2020) Characterization of Tissue-specific Pre-log Bayesian CT Reconstruction by Texture-Dose Relationship. Medical Physics |
| Zheng A, Gao H, Zhang L, et al. (2020) A dual-domain deep learning-based reconstruction method for fully 3D sparse data helical CT. Physics in Medicine and Biology |
| Zhang T, Xing Y, Zhang L, et al. (2020) Stationary Computed Tomography with Source and Detector in Linear Symmetric-Geometry: Direct Filtered-Backprojection Reconstruction. Medical Physics |
| Liang K, Zhang L, Yang H, et al. (2020) A Model-Based Unsupervised Deep Learning Method for Low-Dose CT Reconstruction Ieee Access. 8: 159260-159273 |
| Wu C, Zhang L, Chen Z, et al. (2019) The trigonometric orthogonality of phase-stepping curves in grating-based x-ray phase-contrast imaging: integral property and its implications for noise optimization. Medical Physics |