光生物学中生存曲线数学模型的修正。

J V Pélico, R A Gomes
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引用次数: 0

摘要

对Haynes的数学模型(1966)的修改可以作为细菌紫外线生存实验的结果。提出了一个新的方程:lnS = Fi(x), + Fr(x),其中x为辐射剂量,Fi(x) =—cox描述了辐射对细胞的损伤,Fr(x) = (krec + kc)x + Re(x)描述了修复系统的作用。Ko是辐射对每个细胞的相对失活效率。Krec为复合回收系统效率。当切除和重组系统同时起作用时,Kc给予每个细胞额外的修复增加。Re(x) = a(1-e-bs)单独描述了切除修复过程。非指数曲线的渐近线在纵坐标so(外推点)上与生存分数轴相交。在修正模型中,a=lnSo取代了a=So (Haynes模型)。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Modification of a mathematical model for survival curves in photobiology.

A modification of the Haynes' mathematical model (1966) can be suggested as a result of bacterial UV-survival experiments carried out. A new equation is proposed: lnS = Fi(x), + Fr(x), wherein x is the radiation dose, Fi(x) = -- kox describes how radiation damage is produced on the cell and Fr(x) = (krec + kc)x + Re(x) describes how repair systems act. ko is the relative inactivation efficiency of radiation on each cell. krec is the recombination recovery system efficiency. kc gives the additional repair increasing per cell when excision and recombination systems act simultaneously. Re(x) = a(1-e-bs) describes solely the excision repair process. The asymptote of non-exponential curves intercepts the survival fraction axis on the ordinate so (extrapolated point). In the modified model a=lnSo instead of a=So (Haynes' model).

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