改进输水管网交界处的不完全混合模型

Reza Yousefian, Sophie Duchesne
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引用次数: 0

摘要

大多数现有的配水管网水质模型都假定交界处存在完全混合现象。尽管有少数模型提供了考虑交界处不完全混合(IM)的可能性,但这些模型大多是在实验室条件下针对等尺寸管道交界处开发的。然而,在现实世界的配水管网中,150 × 100 × 150 × 100 毫米或 100 × 150 × 150 × 150 毫米的交叉路口很常见,但还没有针对这些配置开发的模型。本文提出了一个新方程,用于计算交叉路口出口处的浓度,同时考虑六种交叉路口配置的 IM,包括不等尺寸管道和 150 毫米管道。针对每种交叉口配置,在实验室中研究了 25 种流动情况下的混合情况,并使用 OpenFOAM 软件模拟了 40 种流动情况。选择了两个新的流速比作为自变量来计算不同的出口浓度。对于管道尺寸相同的两个特定交叉口,新开发模型的观测浓度与模拟浓度之间的均方根误差为 0.02,而 AZRED IM 模型和 Shao 等人(2014 年)的分析 IM 模型的均方根误差分别为 0.05 和 0.07。)
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Improving incomplete mixing modeling for junctions of water distribution networks
Most of the existing water quality models for water distribution networks assume complete mixing at junctions. Albeit few models offer the possibility to consider incomplete mixing (IM) at junctions, most of them were developed under laboratory conditions and for equal pipe size junctions. In real-world distribution networks, however, cross junctions of 150 × 100 × 150 × 100 mm or 100 × 150 × 150 × 150 mm are common, yet no model has been developed for these configurations. This paper presents a new equation to compute concentrations in cross junction outlets while considering IM for six cross junction configurations, including unequal pipe sizes and 150 mm pipes. For each cross junction configuration, mixing was studied under 25 flow scenarios in the laboratory and 40 simulated flow scenarios using OpenFOAM software. Two new flow rate ratios were selected as independent variables to compute different outlet concentrations. For two specific cross junctions with equal pipe sizes, the root-mean-squared error between the observed and simulated concentrations of the newly developed model was 0.02, while it was 0.05 and 0.07, respectively, for the AZRED IM model and the analytical IM model by Shao et al. (2014)).
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