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A computationally efficient model for simulating time-resolved fluorescence spectroscopy of thick biological tissues

机译:用于模拟厚生物组织的时间分辨荧光光谱的高效计算模型

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A computational model based on finite element method is derived to examine how the recorded time-dependent signals are related to the basic optical properties of a slab at both excitation and emission wavelengths. The model is based on a set of two time-dependent photon diffusion equations: -the transport of the pulsed laser source light (1 ps) and -the transport of the induced fluorescent light excited by the source. The coupling between these equations is due to a source term directly proportional to the scattered fluence rate at the same location. To solve this problem, the method proceeds following the Galerkin formulation, added to implicite finite difference scheme (Backward Euler) to integrate the resulting matrix formulation with respect to time. The meshed domain is two dimensional and takes into account the available boundary conditions relative to air-tissue interface (Robin boundary conditions). The computations are first carried out for a slab in which the fluorophores are uniformly distributed, and afterwards devoted to the localization in depth of a fluorescent object (like a tumor) embedded within the slab.
机译:推导了基于有限元方法的计算模型,以检查所记录的时间相关信号在激发和发射波长下如何与平板的基本光学特性相关。该模型基于两个时间相关的光子扩散方程组:-脉冲激光源光的传输(1 ps)和-由源激发的感应荧光的传输。这些方程之间的耦合是由于源项与在同一位置的散射通量率成正比。为了解决这个问题,该方法遵循Galerkin公式,并添加到隐式有限差分方案(Backward Euler)中,以相对于时间对所得矩阵公式进行积分。网格域是二维的,并考虑了相对于空气-组织界面的可用边界条件(罗宾边界条件)。首先对其中荧光团均匀分布的平板进行计算,然后针对嵌入平板中的荧光对象(如肿瘤)的深度进行定位。

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