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Structural Health Monitoring Using Smart Sensors - ideals ...

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Chapter 5<br />

MIDDLEWARE SERVICES<br />

In this chapter, middleware services for smart sensors are studied and realized.<br />

Among the middleware services are data aggregation, reliable communication, and<br />

synchronized sensing (Nagayama et al., 2007). These middleware services are<br />

implemented on the Imote2 running TinyOS, while ideas behind these services are<br />

generally applicable to other smart sensor platforms.<br />

5.1 Data aggregation<br />

The amount of data transferred in SHM applications is considerable. Long vibration<br />

records are acquired from densely distributed smart sensors. If they are collected at a<br />

single sink node using multihop communication, communication time easily exceeds the<br />

time necessary for any other smart sensor task. The amount of data utilized in SHM<br />

applications is first estimated. Distributed estimation of correlation functions is then<br />

proposed as model-based data aggregation (Nagayama et al., 2006b, 2007; Spencer &<br />

Nagayama, 2006). This data aggregation method is scalable to networks of large numbers<br />

of smart sensors. Implementation issues are then discussed.<br />

5.1.1 Estimate on data amount in SHM applications<br />

To capture the vibration response of civil infrastructure, sensors need to acquire data<br />

at an appropriate sampling rate for a sufficient period of time at various locations.<br />

Analysis methods are among the factors in determining these parameters. While there are<br />

many analysis methods for SHM applications, most output-only-measurement approaches<br />

for civil infrastructure utilize Power Spectral Density (PSD) or Cross Spectral Density<br />

(CSD) estimation. The amount of data involved in spectral density estimation for civil<br />

infrastructure, thus, can be estimated.<br />

The number of data points used in spectral density estimation is determined by the<br />

number of FFT data points and the number of averages. Spectral density estimation is<br />

performed by averaging the outcomes of FFT analyses. Though any power of two<br />

theoretically works as the number of FFT data points, 1,024 or 2,048 points are most often<br />

used and give reasonable results. The error in the spectral density estimation is inversely<br />

proportional to the number of averages. A larger number of averages is, therefore,<br />

advantageous. The drawback of having a large number of averages is the associated large<br />

amount of data and long measurement time. If the measurement time is too long,<br />

environmental conditions such as wind velocity and temperature may change during<br />

measurement; averaging signals measured when a structure is behaving in a transient<br />

manner is not desirable. The number of averages in spectral density estimation practically<br />

51

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