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Nitrification kinetics of activated sludge-biofilm system: A mathematical model

机译:活性污泥-生物膜系统的硝化动力学:数学模型

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Although activated sludge (AS)-biofilm system has many advantages, it lacks in the mathematical concepts for its design. This paper deals with deducing a mathematical model for the simulation of ammonical nitrogen in such systems starting from the basic mass balance equations. Monod kinetic equation and Fickian diffusion principles are coupled to derive the model. The model thus developed is solved numerically and validated with the experimental results obtained on a laboratory scale AS-biofilm system. It is found that the model validated well with the experimental results which was supported by the R-2 value of 0.79, further the statistical analysis between the observed and predicted values for various experimental conditions showed that the model tends to under-predict at high removal efficiency, whilst a slight tendency towards over-prediction at low removal efficiency values. Fractional error plot for the NH4+-N data sets showed that the difference between observed and predicted values are insignificant at 5% level of probability for NH4+-N.
机译:尽管活性污泥(AS)-生物膜系统具有许多优点,但其设计缺乏数学概念。本文从基本的质量平衡方程出发,推导了用于模拟此类系统中氨氮的数学模型。结合了Monod动力学方程和Fickian扩散原理,得出了模型。对由此开发的模型进行数值求解,并用实验室规模的AS-生物膜系统获得的实验结果进行验证。发现该模型在R-2值为0.79的支持下得到了很好的实验结果验证,而且对各种实验条件下的观测值和预测值之间的统计分析表明,该模型在高去除率下趋于低估效率较高,而在较低的去除效率值下有过度预测的趋势。 NH4 + -N数据集的分数误差图显示,在5%的NH4 + -N概率水平下,观测值与预测值之间的差异不明显。

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