Structural Health Monitoring Techniques
Structural health monitoring is the practice of continuously or periodically measuring how buildings, bridges, and other infrastructure respond to loads and environmental conditions in order to detect damage before it becomes dangerous. Sensors—increasingly deployed as low-power wireless networks—record vibrations and other signals that engineers analyze using techniques ranging from classical modal identification and model updating to Bayesian inference and deep learning, each aimed at pinpointing where, how severely, and sometimes why a structure has been compromised. A central challenge is separating genuine damage signatures from the confounding effects of temperature, humidity, and traffic variability, which can mimic or mask structural change. Active research is pushing toward more reliable real-time detection in noisy environments, better ways to quantify uncertainty in damage assessments, and methods that remain valid when structures behave nonlinearly.
- Works
- 127,791
- Total citations
- 1,411,246
- Keywords
- Vibration-based Damage IdentificationWireless SensorsModal IdentificationStructural Damage DetectionModel UpdatingBayesian System Identification
Top papers in Structural Health Monitoring Techniques
Ordered by total citation count.
- A Tutorial on Support Vector Machines for Pattern Recognition↗ 16,393
- Describing the uncertainties in experimental results↗ 9,397
- ENSEMBLE EMPIRICAL MODE DECOMPOSITION: A NOISE-ASSISTED DATA ANALYSIS METHOD↗ 8,537
- Variational Mode Decomposition↗ 8,416
- Least-squares frequency analysis of unequally spaced data↗ 5,653
- Practical Issues in Structural Modeling↗ 5,596
- Principal component analysis in linear systems: Controllability, observability, and model reduction↗ 5,254
- Two decades of array signal processing research: the parametric approach↗ 4,636
- Incremental dynamic analysis↗ 4,087
- Linear prediction: A tutorial review↗ 4,009
- Engineering seismic risk analysis↗ 3,724
- Orthogonal least squares learning algorithm for radial basis function networks↗ 3,358
Active researchers
Top authors in this area, ranked by h-index.