Optimal design-for-control of self-cleaning water distribution networks using a convex multi-start algorithm
Bradley Jenks, Filippo Pecci, Ivan Stoianov

TL;DR
This paper introduces a convex multi-start heuristic for optimizing flow velocities in water distribution networks to enhance self-cleaning, addressing a complex nonconvex MINLP problem with improved robustness and scalability.
Contribution
It formulates a novel optimal design-for-control problem for WDNs and develops a convex multi-start algorithm that outperforms standard genetic algorithms in solution quality and efficiency.
Findings
The convex multi-start algorithm reliably finds high-quality solutions.
The method is scalable to large, complex networks.
It improves water quality by optimizing self-cleaning velocities.
Abstract
The provision of self-cleaning velocities has been shown to reduce the risk of discolouration in water distribution networks (WDNs). Despite these findings, control implementations continue to be focused primarily on pressure and leakage management. This paper considers the control of diurnal flow velocities to maximize the self-cleaning capacity (SCC) of WDNs. We formulate a new optimal design-for-control problem where locations and operational settings of pressure control and automatic flushing valves are jointly optimized. The problem formulation includes a nonconvex objective function, nonconvex hydraulic conservation law constraints, and binary variables for modelling valve placement, resulting in a nonconvex mixed integer nonlinear programming (MINLP) optimization problem. Considering the challenges with solving nonconvex MINLP problems, we propose a heuristic algorithm which…
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Taxonomy
TopicsWater Systems and Optimization · Membrane Separation Technologies · Groundwater flow and contamination studies
