Bartlett和levenez对改良Gompertz模型的均方差检验,用于拟合伯克霍尔德氏菌菌株Neni-11在丙烯酰胺上的生长

A. Shukor, M. Yunus
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引用次数: 5

摘要

大多数情况下,微生物的生长曲线在特征上是s型的。利用最小二乘法进行非线性回归的修正Gompertz模型是描述生长曲线最常用的方法之一。一个好的模型的一个假设是数据的方差必须是均匀的(均方差)。在这项工作中,两次统计诊断;为了满足上述要求,对用于模拟伯克霍尔德氏杆菌菌株Neni-11在丙烯酰胺上生长的改进的Gompertz模型进行了Bartlett和levenez的测试,发现数据符合要求,表明改进的Gompertz模型是模拟细菌生长过程的稳健模型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Bartlett and the Levene’s tests of homoscedasticity of the modified Gompertz model used in fitting of Burkholderia sp. strain Neni-11 growth on acrylamide
Most often than not, microorganism’s growth curve is sigmoidal in characteristics. The modified Gompertz model via nonlinear regression using the least square method is one of the most popular methods to describe the growth curve. One of the assumptions of a good model is that the variance of the data must be homogenous (homoscedasticity). In this work, two statistical diagnostics; the Bartlett and the Levene’s tests was performed to a modified Gompertz model utilized to model the growth of the bacterium Burkholderia sp. strain Neni-11 on acrylamide in order to satisfy the requirement above and found that data conformed to the requirement indicating the modified Gompertz model is a robust model for modelling the bacterial growth process.
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