Disinfectant Control in Drinking Water Networks: Integrating Advection-Dispersion-Reaction Models and Byproduct Constraints

Salma M. Elsherif, Ahmad F. Taha, Ahmed A. Abokifa
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Abstract

Effective disinfection is essential for maintaining water quality standards in distribution networks. Chlorination, as the most used technique, ensures safe water by maintaining sufficient chlorine residuals but also leads to the formation of disinfection byproducts (DBPs). These DBPs pose health risks, highlighting the need for chlorine injection control (CIC) by booster stations to balance safety and DBPs formation. Prior studies have followed various approaches to address this research problem. However, most of these studies overlook the changing flow conditions and their influence on the evolution of the chlorine and DBPs concentrations by integrating simplified transport-reaction models into CIC. In contrast, this paper proposes a novel CIC method that: (i) integrates multi-species dynamics, (ii) allows for a more accurate representation of the reaction dynamics of chlorine, other substances, and the resulting DBPs formation, and (iii) optimizes for the regulation of chlorine concentrations subject to EPA mandates thereby mitigating network-wide DBPs formation. The novelty of this study lies in its incorporation of time-dependent controllability analysis that captures the control coverage of each booster station. The effectiveness of the proposed CIC method is demonstrated through its application and validation via numerical case studies on different water networks with varying scales, initial conditions, and parameters.
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饮用水网络中的消毒剂控制:平流-分散-反作用模型与副产品约束的整合
有效的消毒对维持输水管网的水质标准至关重要。加氯作为最常用的技术,可通过保持足够的余氯确保水质安全,但同时也会导致消毒副产物(DBPs)的产生。这些 DBPs 会对健康造成危害,因此需要通过增压站进行注氯控制 (CIC),以平衡安全性和 DBPs 的形成。之前的研究采用了不同的方法来解决这一研究问题。然而,这些研究大多忽略了流量条件的变化及其对氯和 DBPs 浓度变化的影响,将简化的传输反应模型整合到 CIC 中。相比之下,本文提出了一种新颖的 CIC 方法,该方法具有以下优点(i) 整合多物种动力学,(ii) 更准确地表示氯、其他物质以及由此形成的 DBPs 的反应动力学,(iii) 根据 EPA 的要求优化氯浓度的调节,从而减少全网 DBPs 的形成。本研究的新颖之处在于纳入了与时间相关的可控性分析,从而捕捉到每个增压站的控制范围。通过对不同规模、初始条件和参数的不同水网进行数值案例研究,证明了所提出的 CIC 方法的有效性。
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