多光谱图像
饱和(图论)
充氧
谱线
材料科学
近红外光谱
光学
漫反射红外傅里叶变换
氧气
波长
氧饱和度
计算
生物医学工程
天然组织
生物系统
化学
分析化学(期刊)
计算机科学
数学
物理
光电子学
算法
人工智能
组合数学
色谱法
生物
天文
催化作用
医学
有机化学
光催化
生物化学
生态学
组织工程
作者
Karin Radrich,Vasilis Ntziachristos
标识
DOI:10.1002/jbio.201400092
摘要
Imaging of tissue oxygenation is important in several applications associated with patient care. Optical sensing is commonly applied for assessing oxygen saturation but is often restricted to local measurements or else it requires spectral and spatial information at the expense of time. Many methods proposed so far require assumptions on the properties of measured tissue. In this study we investigated a computational method that uses only multispectral information and quantitatively computes tissue oxygen saturation independently of tissue optical properties. The method is based on linear transformations of measurements in three isosbestic points. We investigated the ideal isosbestic point combination out of six isosbestic points available for measurement in the visible and near‐infrared region that enable accurate oxygen saturation computation. We demonstrate this method on controlled tissue mimicking phantoms having different optical properties and validated the measurements using a gas analyzer. A mean error of 2.9 ± 2.8% O 2 Sat was achieved. Finally, we performed pilot studies in tissues in‐vivo by measuring dynamic changes in fingers subjected to vascular occlusion, the vasculature of mouse ears and exposed mouse organs. Selected steps of spectral transformations applied to oxygenation spectra. The original reflectance spectrum M (λ) is transformed in step 1 to overlap with reference spectra (grey) in three isosbestic points, resulting in M ″(λ). In step 2, the gradient of M ″(λ) is computed resulting in M ″ grad (λ), which can be used for quantitative oxygenation computation. magnified image Selected steps of spectral transformations applied to oxygenation spectra. The original reflectance spectrum M (λ) is transformed in step 1 to overlap with reference spectra (grey) in three isosbestic points, resulting in M ″(λ). In step 2, the gradient of M ″(λ) is computed resulting in M ″ grad (λ), which can be used for quantitative oxygenation computation.
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