2004
DOI: 10.1016/j.fm.2004.01.007
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A new logistic model for Escherichia coli growth at constant and dynamic temperatures

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Cited by 198 publications
(166 citation statements)
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“…FCW ( Figure 1a) grew rapidly during days 1-5, with growth rate slowing between days 5-9, and reached a plateau between days 9-14; while DCW grew quickly during days 1-5, and slowed over the final 9 days (5)(6)(7)(8)(9)(10)(11)(12)(13)(14). DCW reached its peak (0.89 g per flask) on the 5th day after subculture, as shown in Figure 1b, then continued to decrease during the culture, and this was due to the decrease of nutrient intake in cell proliferation caused by nutrient consumption in the later period of the culture.…”
Section: Growth Curves Of Suspension Cellsmentioning
confidence: 99%
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“…FCW ( Figure 1a) grew rapidly during days 1-5, with growth rate slowing between days 5-9, and reached a plateau between days 9-14; while DCW grew quickly during days 1-5, and slowed over the final 9 days (5)(6)(7)(8)(9)(10)(11)(12)(13)(14). DCW reached its peak (0.89 g per flask) on the 5th day after subculture, as shown in Figure 1b, then continued to decrease during the culture, and this was due to the decrease of nutrient intake in cell proliferation caused by nutrient consumption in the later period of the culture.…”
Section: Growth Curves Of Suspension Cellsmentioning
confidence: 99%
“…In this study, we chose to add elicitor on day 5 after the subculture was taken. Population quantity of suspension cells, a typical generation overlapping of a single population in a limited space, presents an S curve in a growth cycle [12,13], so the equation of Logistic f(x) = b/(1 + a × exp(−k × x)) was used to fit changes of FCW and DCW with time in a growth cycle, and the results are shown in Table 1. The degree of fitting of FCW was better than that of DCW, as the R-square described in Table 1, so FCW was used to fit the curve, as following:…”
Section: Solving Key Point Of the Logistic Growth Modelmentioning
confidence: 99%
“…Many mathematical growth models have been reported so far (Baranyi and Roberts, 1994;Gibson et al, 1987). Recently we developed a new logistic model, which can successfully predict bacterial growth at constant and varying temperatures (Fujikawa et al, 2003 and2004;Morozumi, 2005, 2006). Namely, the model could successfully predict the growth of Escherichia coli, Staphylococcus aureus and Salmonella in broth and milk, on the surface of a nutrient agar plate and in a pouched food (mashed potatoes) when exposed to various temperature patterns.…”
Section: Introductionmentioning
confidence: 99%
“…The growth of microbial species in monoculture has been successfully predicted with the combination of the primary growth model like the NL model and a secondary model for r like the square root model Fujikawa et al, 2004 . Similarly, in the competitive growth of microbial species at dynamic temperatures, the growth of each species can be predicted with the NL-LV model and a secondary model.…”
Section: Prediction Of Competitive Growth At Dynamic Temperaturesmentioning
confidence: 99%
“…However, the modified Gompertz model is not suitable for application at changing temperatures and the Baranyi model has a problem in structure Baranyi and Roberts, 1995 . A new growth model, which is an extended version of the logistic model, was also developed by the author; the model was called the new logistic NL model Fujikawa et al, 2003Fujikawa et al, , 2004 . The NL model is described as below.…”
Section: Introductionmentioning
confidence: 99%