2014
DOI: 10.1016/j.proeng.2014.11.515
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Optimal Design of Water Distribution Systems with Pressure Driven Demands

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Cited by 11 publications
(5 citation statements)
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“…Rasekh and Brumbelow (2014) used evolutionary algorithms to optimize the hydrant discharges and used PDA for simulation during execution of response action as the network become pressuredeficient due to large withdrawal at hydrant points. Paez et al (2014) considered nodal demands comprising of bulk and pressuredependent demand. The pressure-dependent demand modelled using emitter changes with the available pressure.…”
Section: Flushing Of Contaminated Watermentioning
confidence: 99%
“…Rasekh and Brumbelow (2014) used evolutionary algorithms to optimize the hydrant discharges and used PDA for simulation during execution of response action as the network become pressuredeficient due to large withdrawal at hydrant points. Paez et al (2014) considered nodal demands comprising of bulk and pressuredependent demand. The pressure-dependent demand modelled using emitter changes with the available pressure.…”
Section: Flushing Of Contaminated Watermentioning
confidence: 99%
“…Based on their fitness, the best individuals are selected to yield an improved offspring in terms of the objective function (Sivanandam and Deepa 2008). Note that the technique is applicable for demanddriven models, i.e., networks in which the nodal demands are known and independent of the hydraulic behavior of the system, or pressure-driven models, i.e., networks in which the nodal flow rates show a dependency on the available pressure (Farmani et al 2007;Páez et al 2014). Simulated annealing (Cunha and Sousa 1999;Reca et al 2008;Cunha et al 2019), harmony search (Geem 2008), and Tabu search (Sung et al 2007;Cunha and Ribeiro 2004) are additional examples of metaheuristic approaches.…”
Section: Introductionmentioning
confidence: 99%
“…In pressure-driven models, the flow demands are unknown prior to the optimization of the WDN, thereby impeding the applicability of OPUS without supplemental adjustments (Saldarriaga 2016). In this regard, integer linear programming has been combined with some main features of OPUS, showing successful results (Páez et al 2013(Páez et al , 2014. Furthermore, hydraulic-based methodologies may also be used for preconditioning purposes or as feedback to improve the performance of metaheuristic algorithms as shown by Páez et al (2020) and Liu et al (2020).…”
Section: Introductionmentioning
confidence: 99%
“…OPUS methodology, described in this paper, has become the basis for several applications to demand-driven models considering different topologies [24], and in pressure-driven models [25].…”
Section: Introductionmentioning
confidence: 99%