Cotlet G, Blue T E
The Ohio State University, Nuclear Engineering Program, Columbus 43210, USA.
Health Phys. 2000 Mar;78(3):289-94. doi: 10.1097/00004032-200003000-00006.
A stochastic model, based on consensus principles from radiation biology, is used to estimate bone-marrow stem cell pool survival (CFU-S and stroma cells) after irradiation. The dose response model consists of three coupled first order linear differential equations which quantitatively describe time dependent cellular damage, repair, and killing of red bone marrow cells. This system of differential equations is solved analytically through the use of a matrix approach for continuous and fractionated irradiations. The analytic solutions are confirmed through the dynamical solution of the model equations using SIMULINK. Rate coefficients describing the cellular processes of radiation damage and repair, extrapolated to humans from animal data sets and adjusted for neutron-gamma mixed fields, are employed in a SIMULINK analysis of criticality accidents. The results show that, for the time structures which may occur in criticality accidents, cell survival is established mainly by the average dose and dose rate.
基于辐射生物学共识原则的随机模型,用于估计照射后骨髓干细胞库(集落形成单位 - 脾细胞和基质细胞)的存活情况。剂量反应模型由三个耦合的一阶线性微分方程组成,这些方程定量描述了红骨髓细胞随时间的损伤、修复和杀伤情况。通过使用矩阵方法对连续和分次照射进行解析求解该微分方程组。通过使用SIMULINK对模型方程进行动态求解来确认解析解。描述辐射损伤和修复细胞过程的速率系数,从动物数据集外推至人类,并针对中子 - 伽马混合场进行了调整,用于临界事故的SIMULINK分析。结果表明,对于临界事故中可能出现的时间结构,细胞存活主要由平均剂量和剂量率决定。