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A Numerical Study of Pulsatile Flow Through a Hollow Fiber Cartridge: Growth Factor-Receptor Binding and Dissociation Analysis

机译:通过中空纤维盒的脉动流量的数值研究:生长因子受体结合和解离分析

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This paper presents a numerical solution to describe growth factor-receptor binding under flow through hollow fibers of a bioreactor. The multi-physics of fluid flow, the kinetics of fibroblast growth factor (FGF-2) binding to its receptor (FGFR) and heparan sulfate proteoglycan (HSPG) and FGF-2 mass transport is modeled by a set of coupled nonlinear partial differential equations (PDEs) and coupled nonlinear ordinary differential equations (ODEs). A finite volume method is used to discretize the PDEs. The ODEs are solved by a stiff ODE solver CVODE. Overall, second order accuracy in time and space is achieved with the second order implicit Euler scheme. In order to obtain a reasonable accuracy of the binding and dissociation from cells, a uniform mesh is used. To handle pulsatile flow, several assumptions are made including neglecting any entrance effects and an analytical solution for axial velocity within the fibers is obtained. Qualitative and quantitative analysis are presented. Computational results and experimental measurements are compared and observed to agree quite well, indicating that the simulation model and methods could be used as a complementary and even predictable tool for the study of biochemical reactions in a similar flow environment.
机译:本文介绍了通过生物反应器的中空纤维描述流动的生长因子受体结合的数值溶液。流体流动的多物质,成纤维细胞生长因子(FGF-2)与其受体(FGFR)和硫酸乙酰硫酸乙酰丙酯蛋白多糖(HSPG)和FGF-2质量传递的体内的动力学由一组耦合的非线性偏微分方程进行建模(PDE)和耦合非线性常微分方程(杂物)。有限体积方法用于离散PDE。 ODES由硬颂求解器CVODE解决。总体而言,通过二阶隐式欧拉方案实现了第二顺序准确性和空间。为了获得与细胞的结合和解离的合理精度,使用均匀的网。为了处理脉动流动,使若干假设包括忽略任何入口效应,并且获得纤维内的轴向速度的分析溶液。提供了定性和定量分析。比较和实验测量比较并观察到完全同意,表明仿真模型和方法可以用作研究类似流动环境中生化反应的互补且可预测的工具。

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