Paper
11 December 2012 Quadratic trianqular element for diffuse optical tomography
Xuanxuan Zhang, Yong Deng, Jun Xu, Zhaoyang Luo, Hui Gong, Qingming Luo
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Abstract
Finite element method is a general approach for diffuse optical tomography, and the accuracy of which is closely related to the type of elements used. In this paper, we investigate the differences between linear element and quadratic triangular element in the forward problem of diffuse optical tomography. The results show that quadratic element is a better compromise between high accuracy and low time consumption compared to the linear element. This means high order element is a better choice for the diffuse optical tomography.
© (2012) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Xuanxuan Zhang, Yong Deng, Jun Xu, Zhaoyang Luo, Hui Gong, and Qingming Luo "Quadratic trianqular element for diffuse optical tomography", Proc. SPIE 8553, Optics in Health Care and Biomedical Optics V, 85532G (11 December 2012); https://doi.org/10.1117/12.2001501
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KEYWORDS
Chemical elements

Finite element methods

Linear elements

Diffuse optical tomography

Optical components

Scattering

Biomedical optics

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