Dependable Structural Health Monitoring Using Wireless Sensor Networks
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Citations
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References
A New Approach to Linear Filtering and Prediction Problems
Damage detection from changes in curvature mode shapes
Design Guidelines for Maximizing Lifetime and Avoiding Energy Holes in Sensor Networks with Uniform Distribution and Uniform Reporting
Localized fault-tolerant event boundary detection in sensor networks
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Frequently Asked Questions (8)
Q2. What are the future works in "Dependable structural health monitoring using wireless sensor networks" ?
In the future, the authors plan to study decentralized computing architectures in WSNs, which can be integrated by the computing system issues and structural engineering system techniques in conjunction.
Q3. What is the first set of experiments?
In the first set of experiments, the authors compute mode shapes (Φ) in the base-line structural system, when there are no damage events and no sensor faults.
Q4. What are the two structural characteristics that are important to identify the damage?
In order to identify the damage, two necessary structural characteristics are important: mode shape (Φ) and natural frequency (f ).
Q5. How did the authors create the vibration response of the test structure?
To produce a sizable vibration response of the test structure, the authors collected the original data by vertically exciting the test structure using a magnetic shaker.
Q6. What is the definition of a shortest path routing model?
Consider a shortest path routing model [13], [16]; there is a path from sensor i to neighboring sensor node or the BS j: q = z0, z1 . . . zk.
Q7. How many integrated Imote2s are used on a test structure?
The authors employ 10 integrated Imote2s called SHM motes on a test structure (refer to Fig. G1 and Appendix G1 for more detail); an additional Imote2 is located 15 meters away as the BS mote, and a PC as a command center for the BS mote and data visualization.
Q8. What is the definition of a function denoted by ()?
A function denoted by ω() is defined by the quantify of how much the measurement correlation between sensor nodes in N and sensor nodes in F deviate from the correlation model.