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A Hydrodynamic and Surface Coverage Model Capable of Predicting Settled Effluent Turbidity Subsequent to Hydraulic Flocculation

机译:能够预测水力絮凝后沉降污水浊度的水动力和表面覆盖模型

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A widely applicable hydraulic flocculator design model would facilitate increased adoption of this sustainable technology. To this end, the authors previously proposed rate equations for the removal of nonsettleable aggregates in hydraulic flocculators (Pennock iet al. ). This work continues the prior effort by developing two models for coupled flocculation/sedimentation performance. The first model describes settled effluent turbidity for flocculators where the relative velocities between particles are dominated by viscous forces (e.g., laminar flows). Similarly, the second model applies where inertial forces dominate. Predictions of these models were compared with laboratory-scale flocculation/sedimentation data obtained from both a laminar- and a turbulent-flow flocculator. The viscous equation fit data from the laminar flow flocculator well. For the turbulent flocculator, both models gave good fits of the data, but the inertial model performed slightly better. The similarity of the two models under the experimental constraints explains this result, and further study in different conditions is needed to delineate the applicability of the models in turbulent flocculation. Given the similarity between the models and that the product of the mean fluid velocity gradient applicable to laminar flow and hydraulic residence time , , has historically been used in flocculator design, it is recommended that the viscous flocculation model introduced in this article be used. The new flocculation models have a single adjustable parameter and, in addition to being able to predict settled effluent turbidity from coagulant dose, also provide reasonable estimates of flocculator design parameters from first principles and dimensional analysis.
机译:广泛适用的液压絮凝器设计模型将促进这种可持续技术的采用。为此,作者先前提出了用于去除液压絮凝器中不可沉降的聚集体的速率方程式(Pennock等人)。这项工作通过开发两个耦合絮凝/沉降性能模型来继续进行先前的工作。第一个模型描述了絮凝器的沉淀出水浊度,其中颗粒之间的相对速度主要由粘性力(例如层流)控制。同样,第二种模型适用于惯性力占主导地位的地方。将这些模型的预测结果与从层流和湍流絮凝器获得的实验室规模的絮凝/沉降数据进行了比较。层流絮凝器井的粘性方程拟合数据。对于湍流絮凝器,两个模型都可以很好地拟合数据,但是惯性模型的性能要好一些。这两个模型在实验约束下的相似性解释了这一结果,需要在不同条件下进行进一步研究以描述该模型在湍流絮凝中的适用性。鉴于模型之间的相似性以及适用于层流的平均流速梯度与水力停留时间的乘积历史上一直用于絮凝器设计,因此建议使用本文介绍的粘性絮凝模型。新的絮凝模型具有单个可调参数,除了能够根据凝结剂剂量预测沉降的浊度外,还可以根据第一原理和尺寸分析对絮凝器设计参数进行合理估算。

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