欠定系统
迭代重建
代数重建技术
算法
像素
迭代法
投影(关系代数)
数学
网格
分拆(数论)
图像分辨率
点扩散函数
投影法
代数方程
计算机科学
功能(生物学)
配分函数(量子场论)
断层摄影术
非线性系统
重建算法
相似性(几何)
点(几何)
最小二乘函数近似
点云
数学分析
偏微分方程
直接法
作者
Kai Zhao,Lijun Xu,Jinting Wen,Hongyao Li,Zhang Cao
标识
DOI:10.1088/1361-6501/ae1d9b
摘要
Abstract Limited projections from actual optical paths yield an underdetermined projection equation for tunable diode laser absorption spectroscopy (TDLAS) tomography. An iterative reconstruction method via adaptive grid partition was proposed to solve the equation. A partition of grids was used to determine equality constraints on grids for the same pixel value, and the unknows were decreased. Projection equation of a gridding in high spatial resolution was decomposed to several equations of less unknows. It was verified by using asymptotic point spread functions. The shape proximity of the point spread function to Dirac function with the proposed method was 21.1% smaller than that of simultaneous algebraic reconstruction technique (SART). Also, smaller image errors and higher structure similarity index (SSIM) values were achieved in both noise-free and noisy cases compared to SART. In temperature imaging on a high-temperature wind tunnel, a relative deviation of 2.55% from thermocouple values verified the accuracy of the proposed method.
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