脑外层对连续波近红外光谱光学特性估算的影响:基于多层脑组织结构和蒙特卡罗模拟的分析。

Pub Date : 2019-10-01 Epub Date: 2019-01-24 DOI:10.1080/24699322.2018.1557902
Yan Zhang, Xin Liu, Qisong Wang, Dan Liu, Chunling Yang, Jinwei Sun
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引用次数: 0

摘要

连续波近红外光谱仪(CW-NIRS)可用于测量大脑活动,因为它具有无创、简单和便携的特点。然而,连续波近红外光谱仪的性能会因大脑外层的存在而失真。灰质层的光学参数变化会被不恰当地转换为大脑活动反应。目前的研究采用了由头皮、头骨、脑脊液、灰质和白质构成的五层结构模型来制作人脑组织。该模型由 Intralipid、印度墨水和琼脂混合制成。灰质层的光学参数可灵活调整,以模拟深层脑组织的变化。设计的近红外光学测量系统可检测灰质吸收系数的变化,并定量分析脑外层的影响。然后对等效多层脑组织模型进行蒙特卡洛技术处理,以补偿脑外层带来的部分体积效应。实验结果表明,脑外层对测量结果有影响,通过蒙特卡洛模拟修正部分体积效应可以抑制脑外层的影响。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Influence of extracerebral layers on estimates of optical properties with continuous wave near infrared spectroscopy: analysis based on multi-layered brain tissue architecture and Monte Carlo simulation.

Continuous wave near-infrared spectroscopy (CW-NIRS) can be used to measure cerebral activity because it is noninvasive, simple and portable. However, the performance of the continuous wave near-infrared spectroscopy is distorted by the presence of extracerebral layer. Change of optical parameters in gray matter layer will then be inappropriately converted into the brain activity response. In the current study, a five-layer structure model constitute of scalp, skull, cerebrospinal fluid, gray matter and white matter, have been applied to fabricate human brain tissue. The phantom is made by the mixture of the Intralipid, India ink and agar. The optical parameters of gray matter layer can be flexibly adjusted to simulate the change of the deep brain tissue. The near infrared optical measurement system was designed to detect the changes in the absorption coefficients of the gray matter and quantitative analyze the influence of the extracerebral layers. Monte Carlo technique for the equivalent multi-layered brain tissue models is then performed to compensate partial volume effect introduced by the extracerebral layers. The results of the experiments suggested that the extracerebral layers influence the measurement and the influence of the extracerebral layers can be suppressed by correcting partial volume effect using Monte Carlo simulations.

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