定量光容积脉搏波:兰伯特-比尔定律或包含光散射的逆函数

M. Cejnar, H. Kobler, S.N. Hunyor
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引用次数: 23

摘要

手指血容量通常是通过测量红外线(IR)透光率来确定的,使用Lambert-Beer光吸收定律,该定律适用于非散射介质,即使这种传输涉及指骨周围的光散射。同时测量了7名受试者在血管体积的整个动态范围内的红外透射率和手指体积,并将结果与根据Lambert-Beer指数函数和散射材料光衰减的反函数拟合的数据进行了比较。曲线采用最小二乘法拟合,拟合优度采用估计标准误差(SEE)进行比较。反函数在6名受试者中提供了更好的数据拟合:平均SEE分别为1.9 (sd 0.7,范围0.7 - 2.8)和4.6 (2.2,2.0-8.0)(p<0.02,配对t检验)。因此,当将红外透过率与血容量相关联时,如在测量动脉顺应性时在手指中发生的情况,从散射介质的光衰减模型中导出的反函数比传统的指数拟合得到更准确的结果。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Quantitative photoplethysmography: Lambert-Beer law or inverse function incorporating light scatter

Finger blood volume is commonly determined from measurement of infra-red (IR) light transmittance using the Lambert-Beer law of light absorption derived for use in non-scattering media, even when such transmission involves light scatter around the phalangeal bone. Simultaneous IR transmittance and finger volume were measured over the full dynamic range of vascular volumes in seven subjects and outcomes compared with data fitted according to the Lambert-Beer exponential function and an inverse function derived for light atternuation by scattering materials. Curves were fitted by the least-squares method and goodness of fit was compared using standard errors of estimate (SEE). The inverse function gave a better data fit in six of the subjects: mean SEE 1.9 (sd 0.7, range 0.7–2.8) and 4.6 (2.2, 2.0–8.0) respectively (p<0.02, paired t-test). Thus, when relating IR transmittance to blood volume, as occurs in the finger during measurements of arterial compliance, an inverse function derived from a model of light attenuation by scattering media gives more accurate results than the traditional exponential fit.

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