算法
计算机科学
稳健性(进化)
成像体模
阈值
断层摄影术
反问题
牛顿法
估计员
数学优化
计算机视觉
数学
光学
数学分析
生物化学
化学
物理
非线性系统
量子力学
图像(数学)
基因
统计
作者
Yuejie Wang,Heng Zhang,Hongbo Guo,Beilei Wang,Yanqiu Liu,Xuelei He,Jingjing Yu,Huangjian Yi,Xiaowei He
摘要
As a promising noninvasive medical imaging technique, bioluminescence tomography (BLT) dynamically offers three-dimensional visualization of tumor distribution in living animals. However, due to the high ill-posedness caused by the strong scattering property of biological tissues and the limited boundary measurements with noise, BLT reconstruction still cannot meet actual preliminary clinical application requirements. In our research, to recover 3D tumor distribution quickly and precisely, an adaptive Newton hard thresholding pursuit (ANHTP) algorithm is proposed to improve the performance of BLT. The ANHTP algorithm fully combines the advantages of sparsity constrained optimization and convex optimization to guarantee global convergence. More precisely, an adaptive sparsity adjustment strategy was developed to obtain the support set of the inverse system matrix. Based on the strong Wolfe line search criterion, a modified damped Newton algorithm was constructed to obtain optimal source distribution information. A series of numerical simulations and phantom and in vivo experiments show that ANHTP has high reconstruction accuracy, fast reconstruction speed, and good robustness. Our proposed algorithm can further increase the practicality of BLT in biomedical applications.
科研通智能强力驱动
Strongly Powered by AbleSci AI