2017
DOI: 10.5194/dwes-10-93-2017
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Limitations of demand- and pressure-driven modeling for large deficient networks

Abstract: Abstract. The calculation of hydraulic state variables for a network is an important task in managing the distribution of potable water. Over the years the mathematical modeling process has been improved by numerous researchers for utilization in new computer applications and the more realistic modeling of water distribution networks. But, in spite of these continuous advances, there are still a number of physical phenomena that may not be tackled correctly by current models. This paper will take a closer look… Show more

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Cited by 13 publications
(9 citation statements)
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“…Two major types of models are generally used for water demand at pipe nodes, i.e., demand-driven model and pressure-driven model. A comparison of both models is described in [6]. A pressure-driven water demand model is used in this study to consider the effects of losing pressure due to change of water demand or leaks.…”
Section: Theoretical Backgroundmentioning
confidence: 99%
“…Two major types of models are generally used for water demand at pipe nodes, i.e., demand-driven model and pressure-driven model. A comparison of both models is described in [6]. A pressure-driven water demand model is used in this study to consider the effects of losing pressure due to change of water demand or leaks.…”
Section: Theoretical Backgroundmentioning
confidence: 99%
“…In this relationship, the pressure-dependent nodal demand (c(h)) falls between zero and the desired service demand (q ser i ) depending on the state of the WSNs. In some cases where field data is not available, h min i under which no water can be supplied by the node may be set as the ground elevation at each node [18]. Furthermore, h ser i below which the nodal demand cannot be completely satisfied may be carefully chosen to vary between 14 m to 15 m or more [30,31].…”
Section: Overview Of Pressure-dependent Demand Functionsmentioning
confidence: 99%
“…Most software packages used for water network simulation such as EPANET assume that the water demand at the nodes is fulfilled consistently regardless of the network nodal pressure. This presumption disentangles the problem, even though it is only legitimate for WSNs under normal operating conditions [17,18] where the pressure can be relied upon to satisfactorily fulfill the nodal demand. Nonetheless, practically speaking, a WSN behaves in such a way that if the pressure at a node falls beneath a base level because of some network events, for example, network failures or valve shut down, the flow from this node will significantly reduce, and in extreme cases, the discharge will become zero, irrespective of the actual demand [17].…”
Section: Introductionmentioning
confidence: 99%
“…Further, a number of modeling assumptions introduce epistemic errors to the demand. This includes the nodal agglomeration of demands that occur distributed along a pipe Walski et al (2003) or due to simplification of the network graph Perelman et al (2008) and unrealistic demands due to model deficiencies Braun et al (2017). Pipe diameter and roughness are influenced by corrosive processes and will change over time Boulos et al (2004).…”
Section: Introductionmentioning
confidence: 99%