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smart technologies for safety engineering

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68 Smart Technologies <strong>for</strong> Safety Engineering<br />

having lots of data in dynamics is a much more time-consuming numerical analysis. Good<br />

qualitative identification of two delamination zones (including the edge) has been achieved<br />

(see Figure 3.35). Experimental verification of delamination identification in dynamics has<br />

also been successful (see Figure 3.36).<br />

A proposition <strong>for</strong> on-line identification has been put <strong>for</strong>ward. The problem has just been<br />

recognized at the numerical level. An experimental verification will be the subject of future<br />

research.<br />

3.4 Leakage Identification in Water Networks<br />

3.4.1 Introduction<br />

The problem of management of water sources is more and more important in the world scale.<br />

In particular, the problem of detection and identification of leakages (mostly due to corrosion)<br />

in water networks is an important <strong>engineering</strong> challenge, especially in tropical countries often<br />

suffering from the lack of water. On the other hand, the consequences of unpredicted largescale<br />

leakage in the operating water network may be very serious. There<strong>for</strong>e, there is a need <strong>for</strong><br />

an automatic monitoring system able to detect and localize leakages in the early stage of their<br />

development. A number of papers addressing the issue have been published in the hydraulicsrelated<br />

journals of the American society of civil engineers (ASCE). The use of a genetic<br />

algorithm <strong>for</strong> solving the inverse transient problem has been proposed in References [45]<br />

and [46]. Frequency response, provoked in open-loop piping systems by periodic opening and<br />

closing of the valves, has been investigated in Reference [47]. The damping of transient events<br />

has been discussed in [48]. The papers [49] and [50] demonstrate that leakages can be not only<br />

detected but also reduced by optimal valve control.<br />

The proposed approach is based on continuous observation of the water heads at the nodes<br />

of the water network. By having a reliable (verified versus field tests) numerical model of<br />

the network and its responses <strong>for</strong> determined inlet and outlet conditions, any perturbations to<br />

the original network response (water head distribution) can be detected. Then, applying the<br />

proposed numerical procedure, the inverse problem of the water flow distribution can be solved.<br />

The possibility of simultaneous identification of several leakages with different locations and<br />

intensities is included in the presented approach.<br />

The presented methodology <strong>for</strong> leakage identification [51] is an extension of the VDM applications<br />

in structural mechanics (cf. Section 3.2). Analogies between truss structures and water<br />

networks, both modeled as closed-loop systems, the system theory and graph representation<br />

of the truss-like system, have been effectively used.<br />

3.4.2 Modeling of Water Networks and Analogies to Truss Structures<br />

Advantage will be taken of the general system theory (cf. Reference [52]) in order to build a<br />

numerical tool <strong>for</strong> modeling and analysis of water networks (cf. Reference [53]). To this end,<br />

a water network needs to be visualized as an oriented graph (a two-loop example is depicted<br />

in Figure 3.39) with the direction of water flow indicated by arrows.<br />

The network shown in Figure 3.39 consists of five real branches, connecting four nodes.<br />

The water inlet is located at node 1 and the outlet at node 4. There is also a reference node<br />

W0 serving as an arbitrary level H0 <strong>for</strong> measuring water heads at the network’s nodes. Four<br />

fictitious branches connecting the reference node W0 with the corresponding four network<br />

nodes are provided in the analysis. It can be seen that the topology of the water network is

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