Structural Health Monitoring Using Smart Sensors - ideals ...
Structural Health Monitoring Using Smart Sensors - ideals ...
Structural Health Monitoring Using Smart Sensors - ideals ...
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Nonlinearity of structural behavior due to structural damage has also been studied.<br />
Crack opening and closing was investigated by Actis and Dimarogonas (1989) and<br />
Krawczuk and Ostachowicz (1992). Lin and Ewins (1990) contemplated response level<br />
dependencies of structural properties utilizing modal properties measured at different<br />
response level. Sohn et al. (2007) proposed damage diagnostics based on the concept of<br />
time reversal acoustics and consecutive outlier analysis to detect nonlinearity between a<br />
pair of sensors.<br />
Sohn et al. (2003) emphasized the importance of statistical models to enhance the<br />
SHM process. Statistical model development can be classified as supervised learning and<br />
unsupervised learning. Sohn et al. (2003) discussed supervised learning methods such as<br />
neural networks (Bishop, 1994; Nakamura et al., 1998; Zhao et al., 1998), genetic<br />
algorithms, support vector machines (Vapnik, 1998), outlier detection, and hypothesis<br />
testing. These supervised learning algorithms are first trained by structures of known<br />
properties or FEM models, and then applied to the structures to be tested. Therefore, this<br />
algorithm may require significant training with the undamaged structure as well as<br />
structures damaged in one or more of the failure modes. While this training may be<br />
possible for structures produced in larger lots (e.g., aircraft), the training is nontrivial for<br />
unique structures (e.g., buildings and bridges). On the other hand, unsupervised learning<br />
may detect abnormalities, or damage presence, but locating damage and assessing the<br />
severity need further theoretical development. Sohn et al. (2002) proposed to combine<br />
AR-ARX model, nonlinear principal component analysis, and statistical analysis to<br />
distinguish environmental and structural changes. Computer simulation and experimental<br />
results proved that this method can detect damage. By placing sensors at each DOF and<br />
applying this procedure for each sensor, Sohn et al. (2002) successfully located damage of<br />
an 8 DOF experimental model under environmental change.<br />
Bernal (2002) proposed a flexibility-matrix-based damage localization method, the<br />
Damage Locating Vector (DLV) method. The DLV method has advantages in that<br />
structural responses do not need to be measured at all the DOFs, though small numbers of<br />
sensors result in limited damage detection capability. A set of load vectors, designated as<br />
DLVs, were computed from the change in the flexibility matrix. The flexibility matrix can<br />
be dynamically estimated. When the DLVs are applied as static forces on the undamaged<br />
structure, the stress field in the structure bypasses the damage areas. This unique<br />
characteristic of the DLVs can be employed to localize damage in the structure.<br />
Although many methods have been proposed, none have proven to be sufficient for<br />
full-scale application. Many of the SHM algorithms mentioned above have been shown to<br />
detect damage well when a large enough number of modes are accurately measured at all<br />
the DOFs. Even the DLV method, which does not require response measurements at all<br />
the DOFs, performs poorly when used with a small number of sensors. The more sensors<br />
used, the more information about structures SHM is expected to give. However, structures<br />
are usually large and have numerous DOFs; accurate and thorough measurements have<br />
been impractical. <strong>Sensors</strong> have limited accuracy and the associated installation cost,<br />
including cabling, has been prohibitively expensive. For example, Lynch and Loh (2006)<br />
cited Farrar (2001), which reported that the cost of installing over 350 sensing channels on<br />
the Tsing Ma Bridge in Hong Kong was more than $8 million. Celebi (2002) estimated<br />
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