Investigating the Growth of Bacteria using Double Sigmoid Model with Reparameterization

Masithoh Yessi Rochayani, Dahlia Gladiola Rurina Menufandu, Rahmila Dapa
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Abstract

The growth of an organism can be modeled using a growth curve. However, bacteria's growth pattern differs from other organisms. Bacterial growth is divided into four phases: lag, logarithmic, stationary, and death. The experts re-parameterized the growth curve to match the growth phase of the bacteria. Bacterial growth patterns generally do not show a single sigmoid pattern but form two curves. Therefore, the double sigmoid model is more suitable. This study modeled the growth of the Pseudomonas putida bacteria by observing the optical density of the medium. Model parameters are estimated using the Non-Linear Least Square (NLS) method with the Gauss-Newton algorithm. The modeling results show that the double sigmoid model fits the growth curve of Pseudomonas putida better than the single sigmoid model. The Double Logistic model outperforms all models with the highest adjusted R2 and the smallest RMSE, AIC, and BIC values.
利用重参数化双西格码模型研究细菌的生长过程
生物的生长可以用生长曲线来模拟。然而,细菌的生长模式与其他生物不同。细菌的生长分为四个阶段:滞后期、对数期、静止期和死亡期。专家们对生长曲线进行了重新参数化,以符合细菌的生长阶段。细菌的生长模式一般不会呈现单一的西格玛模式,而是形成两条曲线。因此,双sigmoid 模型更为合适。本研究通过观察培养基的光密度来建立假单胞菌的生长模型。模型参数采用高斯-牛顿算法的非线性最小平方(NLS)方法进行估计。建模结果表明,双 Sigmoid 模型比单 Sigmoid 模型更适合假单胞菌的生长曲线。双 Logistic 模型的调整 R2 最高,RMSE、AIC 和 BIC 值最小,优于所有模型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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