School of Dentistry, the University of Queensland, Brisbane, Queensland, Australia.
School of Science, Monash University, Bandar Sunway, Selangor, Malaysia.
Biofouling. 2020 Nov;36(10):1227-1242. doi: 10.1080/08927014.2020.1865934. Epub 2021 Jan 7.
A statistical approach using a polynomial linear model in combination with a probability distribution model was developed to mathematically represent the process of bacterial attachment and study its mechanism. The linear deterministic model was built based on data from experiments investigating bacterial and substratum surface physico-chemical factors as predictors of attachment. The prediction results were applied to a normal-approximated binomial distribution model to probabilistically predict attachment. The experimental protocol used mixtures of and , and mixtures of porous poly(butyl methacrylate-co-ethyl dimethacrylate) and aluminum sec-butoxide coatings, at varying ratios, to allow bacterial attachment to substratum surfaces across a range of physico-chemical properties (including the surface hydrophobicity of bacterial cells and the substratum, the surface charge of the cells and the substratum, the substratum surface roughness and cell size). The model was tested using data from independent experiments. The model indicated that hydrophobic interaction was the most important predictor while reciprocal interactions existed between some of the factors. More importantly, the model established a range for each factor within which the resultant attachment is unpredictable. This model, however, considers bacterial cells as colloidal particles and accounts only for the essential physico-chemical attributes of the bacterial cells and substratum surfaces. It is therefore limited by a lack of consideration of biological and environmental factors. This makes the model applicable only to specific environments and potentially provides a direction to future modelling for different environments.
采用多项式线性模型与概率分布模型相结合的统计方法,对细菌附着过程进行数学描述并研究其机制。线性确定性模型是基于研究细菌和基底表面物理化学因素作为附着预测因子的实验数据构建的。预测结果应用于正态逼近二项式分布模型,以概率预测附着。实验方案使用 和 的混合物,以及多孔聚(甲基丙烯酸丁酯-乙基二甲基丙烯酸酯)和正丁醇铝涂层的混合物,以不同的比例混合,使细菌在基底表面的附着范围跨越一系列物理化学性质(包括细菌细胞和基底的表面疏水性、细胞和基底的表面电荷、基底表面粗糙度和细胞大小)。该模型使用独立实验的数据进行了测试。模型表明,疏水相互作用是最重要的预测因子,而一些因素之间存在相互作用。更重要的是,该模型为每个因素确定了一个范围,在这个范围内,结果附着是不可预测的。然而,该模型将细菌细胞视为胶体颗粒,仅考虑了细菌细胞和基底表面的基本物理化学特性。因此,它受到缺乏对生物和环境因素的考虑的限制。这使得该模型仅适用于特定的环境,并可能为不同环境的未来建模提供方向。