J. Galvez et al., PENETRATION OF HOST-CELL LINES BY BACTERIA - CHARACTERISTICS OF THE PROCESS OF INTRACELLULAR BACTERIAL-INFECTION, Bulletin of mathematical biology, 59(5), 1997, pp. 857-879
A model which describes the characteristics of the penetration of the
cells by bacteria is presented. Since the process of invasion is prece
ded necessarily by the step in which the bacteria adhere to the cells,
the proposed model is based on the expressions previously derived for
the process of adhesion, which allow us to determine the number of at
tached bacteria under different conditions. Thus, the model considers
that invasion occurs irreversibly from attached bacteria to specific r
eceptors located on the cell surface with a rate coefficient = k(i) so
that the invasive capacity in a given bacterium-host cell system is m
ainly determined by the value of this coefficient. Once internalized,
the bacteria can follow three different time courses, namely: 1) intra
cellular growth is hindered so that the bacteria remain in stationary
phase, 2) there is a lag phase during which the bacteria stay in stati
onary phase before they are able to grow exponentially with a rate coe
fficient = k(c), and 3) the bacteria exhibit a growth exponential phas
e as they enter the cells. In turn, the time course followed by extrac
ellular bacteria also has a decisive influence on the process of invas
ion and, in this regard, unbound bacteria are considered either in sta
tionary or in exponential phase. Expressions for these different situa
tions have been derived, and from them, procedures to determine the le
vels of bacterial infection and for quantitative invasive data analysi
s are presented. (C) 1997 Society for Mathematical Biology.