Gompertz函数
乙状窦函数
增长曲线(统计)
数学
逻辑函数
植物乳杆菌
理查兹方程
应用数学
统计
增长模型
置信区间
考试(生物学)
拟合优度
计算机科学
人工智能
生物
生态学
细菌
数理经济学
乳酸
土壤水分
人工神经网络
遗传学
作者
M.H. Zwietering,I. Jongenburger,F.M. Rombouts,K. van ’t Riet
标识
DOI:10.1128/aem.56.6.1875-1881.1990
摘要
Several sigmoidal functions (logistic, Gompertz, Richards, Schnute, and Stannard) were compared to describe a bacterial growth curve. They were compared statistically by using the model of Schnute, which is a comprehensive model, encompassing all other models. The t test and the F test were used. With the t test, confidence intervals for parameters can be calculated and can be used to distinguish between models. In the F test, the lack of fit of the models is compared with the measuring error. Moreover, the models were compared with respect to their ease of use. All sigmoidal functions were modified so that they contained biologically relevant parameters. The models of Richards, Schnute, and Stannard appeared to be basically the same equation. In the cases tested, the modified Gompertz equation was statistically sufficient to describe the growth data of Lactobacillus plantarum and was easy to use.
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