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Optical-property coefficient estimation of bulky medium in experiments with a succinctly analytical calculation

DOI:10.1007/s11082-019-1747-6 期刊:Optical and Quantum Electronics 出版年份:2019 更新时间:2025-09-23 15:23:52
摘要: Diffuse optical imaging enables to reconstruct distribution of optical properties, absorption and scattering coefficients, in tissue for breast cancer detection based on diffusion equation with the help of the initial guess obtained from measured data. To estimate the initial guess of the optical-property coefficients, an analytical solution of diffusion equation can be used and compared with the measured data. The analytical solution for a homogeneous infinite medium can be obtained in the frequency domain, expressing that the photon intensity and the phase lag relative to the distance between source and detector in a linear relationship. In this study, a succinct calculation using the trigonometric relation is proposed to estimate the optical-property coefficients. A tank-type and a cylinder Lipovenoes phantoms with two concentrations of 1.25% and 2.5% are employed and measured for verification. It is found that the method proposed here shows better results and results in estimation errors of 0–14.81% for μa and 20–42% for μs′.
作者: Min-Cheng Pan,Jhao-Ming Yu,Liang-Yu Chen,Ya-Ting Liang,Min-Chun Pan
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To propose and implement a succinct calculation using trigonometric relations to estimate optical-property coefficients (absorption and scattering) in bulky media for diffuse optical imaging, aiming to improve the initial guess for image reconstruction in applications like breast cancer detection.

The proposed succinct trigonometric method provides a simpler alternative for estimating optical-property coefficients in homogeneous media, with better performance than some existing methods but not superior to numerical finite element solutions. It facilitates system calibration and initial guess for image reconstruction, with future work needed on absolute property recovery and handling measurement variances.

The method assumes homogeneous and infinite media, but real phantoms have finite boundaries, leading to intrinsic differences in measurements. System calibration using intercepts is not fully implemented, and there is variance in fitted data that requires tolerance bands. The estimation errors range from 0-14.81% for μa and 20-42% for μs', indicating room for improvement in accuracy.

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