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A Pore-Scale Model for Permeable Biofilm: Numerical Simulations and Laboratory Experiments

机译:渗透性生物膜的孔径模型:数值模拟和实验室实验

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In this paper, we derive a pore-scale model for permeable biofilm formation in a two-dimensional pore. The pore is divided into two phases: water and biofilm. The biofilm is assumed to consist of four components: water, extracellular polymeric substance (EPS), active bacteria, and dead bacteria. The flow of water is modeled by the Stokes equation, whereas a diffusion-convection equation is involved for the transport of nutrients. At the biofilm-water interface, nutrient transport and shear forces due to the water flux are considered. In the biofilm, the Brinkman equation for the water flow, transport of nutrients due to diffusion and convection, displacement of the biofilm components due to reproduction/death of bacteria, and production of EPS are considered. A segregated finite element algorithm is used to solve the mathematical equations. Numerical simulations are performed based on experimentally determined parameters. The stress coefficient is fitted to the experimental data. To identify the critical model parameters, a sensitivity analysis is performed. The Sobol sensitivity indices of the input parameters are computed based on uniform perturbation by +/- 10% of the nominal parameter values. The sensitivity analysis confirms that the variability or uncertainty in none of the parameters should be neglected.
机译:在本文中,我们在二维孔中获得渗透性生物膜形成的孔径模型。孔分为两阶段:水和生物膜。假设生物膜由四种组分组成:水,细胞外聚合物物质(EPS),活性细菌和死菌。水的流动由Stokes方程建模,而扩散 - 对流方程涉及营养素的运输。在生物膜水界面处,考虑营养传输和由于水通量引起的剪切力。在生物膜中,对水流的Brinkman方程,由于扩散和对流而导致的营养素,由于细菌的生殖/死亡而导致的生物膜组分的移位,以及EPS的产生。分离的有限元算法用于解决数学方程。基于实验确定的参数执行数值模拟。应力系数适用于实验数据。为了识别临界模型参数,执行灵敏度分析。基于标称参数值的+/- 10%的均匀扰动来计算输入参数的Sobol敏感指数。敏感性分析证实,应该忽略任何参数中的变异性或不确定性。

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