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一种分析微生物中质粒稳定性的数学方法。

A mathematical method for analysing plasmid stability in micro-organisms.

作者信息

Cooper N S, Brown M E, Caulcott C A

机构信息

Department of Atmospheric Physics, The University, Oxford, UK.

出版信息

J Gen Microbiol. 1987 Jul;133(7):1871-80. doi: 10.1099/00221287-133-7-1871.

Abstract

A mathematical model describing the instability of plasmids in micro-organisms has been developed. The model is based on the assumption that the overall causes of plasmid instability are described by the segregational instability of the plasmid, R (i.e. the rate at which plasmid-free cells are generated from plasmid-bearing cells), and the growth rate difference, d mu (i.e. the difference in growth rate between plasmid-free and plasmid-bearing cells). A method for determining the values of R and d mu (accompanied by 95% confidence limits) for any plasmid-bearing micro-organism is described. This method is based on the observation that, depending on the plasmid, various exponential patterns of plasmid instability are observed. The stability of Escherichia coli 1B373(pMG169), where d mu much greater than R, and E. coli RV308(pHSG415), where R much greater than d mu, are analysed in order to demonstrate the method.

摘要

已建立了一个描述微生物中质粒不稳定性的数学模型。该模型基于这样的假设:质粒不稳定性的总体原因由质粒的分离不稳定性R(即从携带质粒的细胞产生无质粒细胞的速率)和生长速率差异dμ(即无质粒细胞与携带质粒细胞之间的生长速率差异)来描述。描述了一种确定任何携带质粒的微生物的R和dμ值(并伴有95%置信限)的方法。该方法基于这样的观察结果:根据质粒的不同,会观察到各种质粒不稳定性的指数模式。分析了大肠杆菌1B373(pMG169)(其中dμ远大于R)和大肠杆菌RV308(pHSG415)(其中R远大于dμ)的稳定性,以证明该方法。

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