A Review of Health Monitoring and Model Updating of Vibration Dissipation Systems in Structures
Abstract
:1. Introduction
- (1)
- Accelerometers: To detect vibrations or movements.
- (2)
- Installation Points: To place sensors strategically in critical areas (e.g., joints, supports, load-bearing elements).
- (3)
- Data Acquisition System: To set up hardware and software for continuous or periodic data collection.
- (4)
- Signal Processing: To filter and process raw data for clarity and accuracy.
- (5)
- Condition Assessment and Maintenance Recommendations: To categorize the structure’s health (e.g., good, at-risk, critical) and then propose repairs, reinforcements, or component replacements.
- (1)
- Time-series data, often under ambient excitation (e.g., wind, traffic, or seismic activity), are collected.
- (2)
- The collected time-series data are organized into a structured matrix called the Hankel matrix; this matrix represents the dynamic behavior of the system. Modal parameters are extracted through these matrices.
2. Structural Vibration Dissipation Systems
3. The Effect of the Damaged Damper on the Frequency of Structures
4. Health Monitoring of Structures Using Frequency Domain Response
5. Health Monitoring and Model Updating of Vibration Dissipation Systems in Structures
6. Damages Detection in Structural Systems
7. Health Monitoring with Satellite
8. Conclusions
- (1)
- The results of the literature review clarified that based on comparing identified outputs with experimental results, HDRB had a significant performance in terms of higher stiffness, damping ratio, and energy dissipation.
- (2)
- In addition, by comparing analytical and actual test results it is obvious that damage occurred because of existing differences in values of modal parameters between outputs.
- (3)
- Researchers concluded that the base isolator has an effective performance in the building versus ground motions considering structural health monitoring which reported responses and deformations.
- (4)
- However, the amount of acceleration response in top floors was high due to the torsional building parameters, so after the strong shock, because of the stiffness reduction in rubber, the first modes’ natural frequencies were low for a period of time.
- (5)
- Moreover, since the flexibility of the isolation system increased under strong vibration, damping increased due to the existence of deformation in shear at rubber, while the frequency of structure decreased. As the frequencies of both dynamic load and the building’s torsional modes were coincident, the amplification occurred.
- (6)
- Also, measured results showed that the maximum seismic response was related to the last story and its acceleration was almost 250% of earthquake acceleration. Authors believe that by adding damping devices upstairs, the vibration dissipating process will be increased.
- (7)
- Satellite data, especially through methods like DInSAR, has proven effective in detecting structural damage and evaluating damping device performance, making it a valuable tool for health monitoring by identifying structural changes caused by environmental factors such as vibrations and seismic events.
Author Contributions
Funding
Institutional Review Board Statement
Informed Consent Statement
Data Availability Statement
Acknowledgments
Conflicts of Interest
References
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Technique | Purpose | Open-Source Tools/Libraries | Algorithms | Applications |
---|---|---|---|---|
Frequency Domain Decomposition (FDD) | Identify natural frequencies and mode shapes | MATLAB Toolboxes (OpenModal), Python (SciPy) | Singular Value Decomposition (SVD), FFT (Fast Fourier Transform) | Bridges, buildings, and offshore platforms |
Stochastic Subspace Identification (SSI) | Extract modal parameters (frequencies, damping, mode shapes) | MATLAB Toolboxes (OpenModal) | State-space modeling | High-rise buildings, wind turbines |
Wavelet Transform Analysis | Detect localized anomalies or non-stationary signals | PyWavelets, WaveletComp | Continuous Wavelet Transform (CWT), Discrete Wavelet Transform (DWT) | Wind turbine blades, bridge cables |
Modal Assurance Criterion (MAC) | Compare and validate mode shapes | MATLAB Toolboxes (OpenModal) | Correlation-based comparison | Modal shape validation in bridges and dams |
Time Series Analysis | Predict and analyze trends in vibration data | Python (SciPy) | Auto-Regressive (AR) models | Time-varying systems like machinery or turbines |
Peak-Picking Method | Quick estimation of natural frequencies | Python (NumPy, SciPy) | Peak detection in FFT | Preliminary analysis of simple systems |
Energy-Based Methods | Evaluate changes in vibration energy | Python (Librosa, SciPy) | Short-Time Fourier Transform (STFT), Hilbert Transform | Machinery fault detection, seismic monitoring |
Machine Learning Approaches | Pattern recognition and damage classification | Python (TensorFlow, PyTorch) | Neural networks, Support Vector Machines (SVM), Random Forests | Damage detection in complex structures |
Frequency Response Functions (FRF) | Analyze structural response to dynamic loads | OpenSees, MATLAB Signal Processing Toolbox | Transfer function analysis | Earthquake response monitoring in buildings |
Dynamic Time Warping (DTW) | Compare time-series signals for anomalies | Python | Elastic matching algorithms | Monitoring systems with repeated operational cycles |
Advantages | ||
Aspect | FDD | SSI |
Simplicity | Easy to implement and interpret. | Provides detailed results, including natural frequencies, mode shapes, and damping ratios. |
Computational Efficiency | Fast and less resource-intensive compared to SSI. | Handles large datasets and can process complex systems accurately. |
Visualization | Peaks in the frequency spectrum are straightforward to identify. | Stabilization diagrams enable precise validation of modal parameters. |
Suitability for Ambient Vibration | Effective for ambient vibration monitoring where excitation forces are unknown. | Well-suited for ambient vibration monitoring, even under challenging conditions. |
Applications | Ideal for preliminary modal analysis and quick frequency identification tasks. | Suitable for detailed modal analysis and systems with closely spaced modes or time-varying properties. |
Disadvantages | ||
Aspect | FDD | SSI |
Damping Ratios | Cannot estimate damping ratios directly (requires Enhanced FDD for damping estimation). | Provides damping ratios directly but requires more computational effort. |
Accuracy in Complex Systems | Struggles to resolve closely spaced modes or modes in high-noise environments. | Resolves closely spaced modes effectively but may require careful selection of model order. |
Noise Sensitivity | Susceptible to significant noise in the frequency domain, potentially masking peaks. | Less sensitive to noise but relies on preprocessing and appropriate parameter selection for best results. |
Mode Tracking | Does not explicitly track time-varying properties or systems under dynamic changes. | Can handle time-varying systems with appropriate modifications, making it more versatile for real-time monitoring. |
Ease of Use | Simpler to implement but provides less comprehensive modal information. | Requires expertise for interpretation, particularly for stabilization diagrams and system matrix computations. |
Visualization Challenges | Overlapping peaks in the frequency spectrum may make mode differentiation challenging. | Stabilization diagrams can be difficult to interpret for users without experience. |
Applications to Nonlinear Systems | Less effective for nonlinear or time-varying systems. | While primarily designed for linear systems, it can adapt to nonlinear or time-varying conditions with suitable modifications. |
Similarities | ||
Aspect | FDD | SSI |
Purpose | Both methods are used to extract modal parameters that extensively used in SHM applications for buildings, bridges, wind turbines, and other large-scale infrastructure. | |
Output-Only Techniques | Both can work effectively with ambient vibration data (without requiring knowledge of excitation forces.) | |
Non-Destructive | Both methods are non-invasive and allow for continuous monitoring without altering the structure or requiring a controlled excitation source. | |
Applicable to Complex Systems | Both can handle multi-degree-of-freedom (MDOF) systems and structures with multiple modes. | |
Noise Robustness | Both techniques are robust against moderate noise levels and can differentiate noise from true modal signals. | |
Sensor Data Use | Both rely on data collected from sensors like accelerometers, strain gauges, or displacement sensors placed on the structure. | |
Stability Checks | Both use tools to validate modal results, such as stabilization diagrams in SSI or peak analysis in FDD. | |
Differences | ||
Aspect | FDD | SSI |
Operating Domain | Operates in the frequency domain, using the Power Spectral Density (PSD) matrix of the response. | Operates in the time domain, directly using time-series response data. |
Input Requirement | Relies on response data with ambient excitation (assumes excitation is broadband or white noise). | Uses response data without assumptions about excitation type, though ambient excitation is typical. |
Accuracy and Resolution | Good for identifying natural frequencies and mode shapes; less accurate for damping ratios. | High accuracy for natural frequencies, damping ratios, and mode shapes, even for closely spaced modes. |
Computational Demand | Computationally efficient and quicker due to fewer data processing steps. | Computationally intensive, especially for large datasets or high model orders. |
Suitability for Linear Systems | Best suited for linear, time-invariant systems under steady conditions. | Handles linear systems and can adapt to time-varying systems with proper modifications. |
Closely Spaced Modes | Struggles to resolve closely spaced modes if peaks overlap in the frequency spectrum. | Accurately resolves closely spaced modes using advanced decomposition techniques. |
Data Preprocessing | Requires preprocessing to compute the PSD matrix and filter noise. | Time-domain signals are processed directly; preprocessing focuses on noise reduction. |
Visualization | Produces a singular value spectrum with peaks at natural frequencies. | Produces stabilization diagrams, showing stable poles across different model orders. |
Methods | Modal Analysis | Model Updating | Non-Destructive Testing (NDT) | Structural Health Monitoring (SHM) |
---|---|---|---|---|
Description | Based on how the modal parameters (frequency, mode shapes, and damping) of damaged and un-damaged structures differ from one another. | Modal parameters are extracted using a finite element computational method. Finite element model results are compared with the experimental results. | Through the use of wave parameters, damage within a structure can be identified by tracking how various wave types interact with the regarded building. | By vibration-based damage identification, any damage to a structure will change its mass, energy dissipation, or stiffness, which will change the structure’s measured dynamic response. |
Applications | High degree of accuracy. | Easily applicable in the real world. | Improve visual inspection to detect damage via manual operation. | Even in situations when the precise position of the damage is unknown or inaccessible, both damage locations and damage extents can be determined by vibration-based approaches. |
Drawbacks | Susceptible to signal noise being present. Uncertainties brought on by variable environmental changes and inconsistent boundary conditions. | Need a thorough comprehension of the structure parameters as well as an excellent computational effort. | Be appropriate just for evaluating damage in local areas. Unapplicable in complex structures. damage location should be known. | It is essential that the structure’s material properties be available precisely. In super-tall structures and complicated structures identification results show low accuracy in determining damage location and damage values. |
Methodology | FDD-SSI-EFDD-rFDD-MIMO | Optimization algorithm like Genetic Algorithm—Ensemble method— Artificial neural network— Bayesian model updating. | Thermography— Electromagnetic methods-Global positioning system (GPS) | Fourier transform-Wavelet transform-Hilbert– Huang transform |
Future recommendation | As it is only appropriate for damage localization and detection; damage quantification can be performed through further research. | It is important to choose the model updating parameters carefully, to estimate and determine structure’s dynamic parameters precisely. | Stochastic modeling of loading circumstances is typically impossible because of the short time event of NDT. More work is required to improve the resilience of the technique. | It is necessary to conduct additional research to tackle the challenges of implementing vibration-based damage detection techniques, especially for high-rise and complex structures. Such as optimizing the sensors’ placement for precise structural damage forecasts. |
Reference | Applied Monitoring Method | Structure | Type of Software and Analysis | Monitoring Results | Specification |
---|---|---|---|---|---|
Tariq Amin Chaudhary, M et al. (2000) [61] | SSI | Base-isolated bridge in Japan | Finite element software SAP2000 v8—Modal Analysis | Because of the excellent subsoil conditions, column stiffness dominates sub-structure stiffness, and the influence of SSI is negligible in this bridge. | The high amplitude of excitation has a significant impact on rubber’s parameters, thus the effect of small amplitudes is a challenge to be considered. |
Siringoringo, D., Fujino, Y. (2017) [2] | MIMO | Cable-stayed bridge in Japan | Finite element software SAP2000 v16—Time History Analysis | The performance of the seismic isolation system, response nonlinearity, and structural pounding Determined. | Supplying unknown parameters like transverse structural pounding which are required for retrofitting following intense events. |
Tarozzi, M. et al. (2020) [3] | FDD-SSI | Composite bridge | Finite element software STRAND 7.x—Modal Analysis | The results of numerical calculations and the tests are extremely in good agreement. | The evolution of modal shapes and damping ratios obtained by altering the order of bolted cover plate removal is the subject of ongoing investigations. |
Bandara, R. et al. (2014) [13] | Artificial neural network | 2-story building | ANSYS Workbench 14.x—Transient analysis | Damage identification with real building data with high accuracy. | The capability of the proposed method in noise filtering. |
Xie, B. et al. (2019) [14] | Wavelet transform | Steel Frame | D-viewer 4.x | Based on the findings, the errors are about 5% and the acceleration responses recorded by the cell phones closely resemble those of the conventional sensors. | The feasibility of tracking a building structure’s reaction via smartphones. |
Kildashti, K. et al. (2020) [15] | Ambient vibration test | Cable bridge | Finite element software ABAQUS (6.18) | Without using bridge response measurements, damage to the cables may be successfully detected, localized, and assessed. | Various parameters efficiency on the suggested approach’s effectiveness is thoroughly examined. |
Nagayama, T. et al. (2005) [16] | Ambient vibration test | Suspension Bridge | Finite element software SAP 2000 v10 | The approach is capable of accurately identifying the features of both upper and lower modes, as well as of successfully detecting structural property changes. | It is not necessary to make assumptions about the structural damping or stiffness beforehand, to identify structural parameters. |
Pioldi, F. et al. (2015) [17] | Ambient vibration test—FDD—rFDD | 10-storey frame | Finite element software SAP 2000 v15-MATLAB R2012a | Results of both proposed rFDD algorithm and a classical FDD method compared. | A developed rFDD method is applicable even in structures equipped with high damping values. |
Pan, Y. et al. (2020) [20] | Ambient vibration test—Finite element model updating | Super tall building | Finite element software ABAQUS (6.18) | Dynamic properties of the tall tower extracted through AV test and after that the simplified FE model proposed for model updating assessment. | The developed simplified FE model is fast computational tool with high accuracy. The finite element model updating technique is quite sensitive to chosen parameters. |
Tan, R.Y., Weng, I.W., (1996) [62] | Modal Analysis | 4-story isolated building | Mathematical model | Hysteretic nonlinear isolation system identified. | Calculation process minimized. |
Okada, K. et al. (2009) [7] | non-destructive testing (NDT) | 6-story isolated building | Finite element software SAP 2000 v11 | Seismic-isolated structure monitored using series of sensors. | Safe and secure hardware and software earthquake early warning system. |
Matsuda, K. et al. (2012) [63] | Modal Analysis | 20-story isolated building | Finite element software SAP 2000 v14 | Modal properties identified. | Vibration period and damping ratio are considered in the process of identification. |
Astroza, R. et al. (2021) [64] | Ambient vibration test— SSI | 5-story base-isolated building | Finite element software SAP 2000 v21-MATLAB R2020b | Natural frequencies and effective damping ratios identified. | Mullin’s effect (softening) and amplitude dependency in identification. |
Methodology | Principle | Key Features | Advantages | Disadvantages | Applications |
---|---|---|---|---|---|
Visual Inspection | Manual identification of visible damage or deterioration | Simple, cost-effective | Immediate results, no specialized equipment required | Subjective, requires expertise, not applicable for internal damage | Bridges, buildings, aircraft inspections |
Acoustic Emission (AE) | Detects stress waves produced by crack growth or material failure | High sensitivity to active damage | Early damage detection, real-time monitoring | Complex signal interpretation, sensitive to noise | Pressure vessels, pipelines |
Vibration-Based Methods | Analyzes changes in natural frequencies, mode shapes, or damping | Global damage identification, non-invasive | Effective for large structures, suitable for long-term monitoring | Requires baseline data, may not detect minor local damage | Bridges, turbines, offshore platforms |
Ultrasonic Testing (UT) | High-frequency sound waves used to detect internal flaws | Precise detection of internal defects | Accurate, applicable to a wide range of materials | Requires access to both sides of the material, surface prep | Aircraft components, welding, composites |
Thermography | Detects heat distribution anomalies caused by damage | Non-contact method, suitable for large areas | Rapid scanning, detects subsurface defects | Limited depth of penetration, sensitive to environmental conditions | Concrete structures, composites |
Magnetic Particle Testing (MPT) | Detects surface and near-surface defects in ferromagnetic materials | Simple and effective for magnetic materials | High sensitivity to surface cracks | Limited to ferromagnetic materials, requires surface prep | Welding, pipelines |
Modal Analysis (e.g., FDD, SSI) | Monitors dynamic properties of structures to detect changes | Global structural assessment, non-invasive | Effective for large-scale systems, long-term monitoring | Requires advanced equipment and expertise | Bridges, skyscrapers |
Wavelet Transform Analysis | Detects localized anomalies in time-frequency domain | High resolution for non-stationary signals | Effective for damage localization | Requires extensive computational resources | Wind turbines, cables |
Machine Learning (ML) Models | Uses algorithms to classify or predict damage from data | Can process large datasets, adaptable | Highly accurate with sufficient training data | Requires labeled datasets and computational resources | Any structure with sensor data |
Fiber Optic Sensors (FOS) | Detects strain or temperature changes using fiber optic technology | High sensitivity, distributed sensing | Lightweight, immune to electromagnetic interference | High initial cost, requires expertise | Bridges, tunnels, aerospace |
Aspect | Anomaly Detection | Damage Detection | Damage Localization | Residual Life Estimation |
---|---|---|---|---|
Objective | Identify deviations from expected behavior or patterns | Determine the presence of damage in a structure | Pinpoint the exact location of the damage | Predict the remaining usable life of a structure |
Scope | General abnormalities, not specific to structural damage | Structural changes due to cracks, corrosion, etc. | Spatial identification of damage | Time-based assessment for maintenance or replacement |
Key Techniques | Statistical analysis, machine learning, signal analysis | Modal analysis, vibration-based methods, AE | Ultrasonic testing, thermography, wave propagation | Fatigue analysis, material degradation models |
Input Data | Sensor outputs, system performance metrics | Structural response, modal properties, strain data | High-resolution inspection data, wave propagation | Historical usage, environmental factors, load data |
Complexity | Moderate | Moderate to High | High | Very High |
Accuracy | Identifies patterns but may have false positives | High for detecting significant damage | Highly accurate for localized damage | Depends on model assumptions and input data |
Tools | Machine learning libraries, statistical analysis tools | Accelerometers, strain gauges, fiber optic sensors | Ultrasonic scanners, thermographic cameras | Finite element analysis (FEA), ML-based prediction tools |
Advantages | Early warning of potential issues | Non-invasive, effective for global assessments | Precise damage location, aids targeted maintenance | Supports proactive planning, reduces maintenance costs |
Disadvantages | Limited to general anomalies, not specific to damage | May require baseline data for comparison | Requires detailed inspection, may be costly | Complex calculations, sensitive to input inaccuracies |
Applications | Monitoring structural health, identifying unusual events | Bridge monitoring, aircraft maintenance | Locating cracks in pipelines, turbines | Lifespan prediction of bridges, aircraft components |
Aspect | Researchers | Contributions |
---|---|---|
Anomaly Detection | Azimi, M. et al. (2020) [82] | Due to the inefficiency in traditional SHM methods, which rely on manual feature extraction and are not well-suited for large-scale, real-world applications, the use of deep learning (DL) approaches to identify anomalies in structural behavior, through vibration-based data analysis, was reviewed. The results proved DL techniques, such as Convolutional Neural Networks (CNNs), significantly enhanced the capabilities of SHM systems by providing faster and more reliable results for damage detection, localization, and life estimation [82]. |
Zhang, Z., Sun, Ch. (2020) [83] | A physics-guided neural network (PGNN) method used to analyze deviations in structural responses and detect anomalies through model-based predictions [83]. | |
Qu, Ch. et al. (2023) [84] | Proposed a novel approach using data migration techniques between different bridges to balance datasets, which helps improve the performance of anomaly detection models. This approach is crucial for handling the data imbalance often found in real-world monitoring systems, where anomalies are rare [84]. | |
Samudra, Sh. et al. (2023) [85] | A machine learning-based framework was developed to enhance anomaly detection in acceleration data gathered from real-world bridge structures. The key challenge addressed was the presence of anomalies, such as noise, drift, or outliers, in SHM data, which can mislead assessments of the structure’s health [85]. | |
Kim, S., Mukhiddinov, M. (2023) [86] | They addressed the challenge of sensor anomalies, which can arise due to environmental conditions, sensor failures, or damage, complicating the analysis of real-time data from civil structures like bridges. Their solution involved using a convolutional neural network (CNN) to detect these anomalies in time-series vibration signals, a common data type in SHM [86]. | |
Damage Detection | Jia, J., Li, Y. (2023) [87] | Reviewed the development of the Structural Health Monitoring Digital Twin (SHMDT) method, which is capable of real-time damage detection, while highlighting the need for better generalization of DL models and more robust datasets to address complex real-world conditions [87]. |
Zhang, Z., Sun, Ch. (2020) [83] | Detected damage by integrating measured data and physics-based models to identify discrepancies in structural parameters [83]. | |
Huang, Q. et al. (2012) [88] | The study discussed a method for system identification and damage detection in buildings equipped with semi-active friction dampers. The authors employed frequency response functions (FRF) for model updating and stiffness parameter identification, which helps detect damage by comparing the original and damaged states of the building. The study shows that this method effectively detects and quantifies structural damage, even in the presence of measurement noise, making it a valuable tool for real-world applications in damage detection for buildings with dampers [88]. | |
Guo, L. et al. (2022) [89] | The challenge of assessing seismic damage in buildings equipped with isolation systems, which are designed to mitigate earthquake forces but complicate traditional damage detection methods, was addressed. They introduced a substructure method that separates the building structure from the foundation to allow for more accurate damage detection during seismic events. This method models the building and isolation system separately, enabling a clearer assessment of damage in both components [89]. | |
Damage Detection, Damage Localization, Residual Life Estimation | Brownjohn, J. et al. (2011) [90] | Explored the role of vibration-based monitoring in structural health. They identified challenges such as noise in real-world data, environmental factors, and difficulties in interpreting complex vibration data. Various monitoring techniques and highlighted advancements in damage detection, localization, and residual life estimation were reviewed [90]. |
Damage Localization, Residual Life Estimation | Rabi, R. et al. (2024) [91] | Various vibration-based techniques were examined for their effectiveness in identifying damage locations and predicting the remaining service life of bridges. The findings reveal that when integrated with advanced computational tools, these techniques significantly enhance the precision of damage localization and provide robust lifetime predictions, although challenges persist in adapting them to large-scale and complex structures [91]. |
Zacharakis, I., Giagopoulos, D. (2022) [92] | This study utilized finite element (FE) modeling combined with a particle swarm optimization (PSO) algorithm to enhance vibration-based damage detection. By optimizing FE models, it effectively localized and quantified structural damage, even under noise and nonlinearities, using examples like composite beams. The approach demonstrates strong potential for SHM and lifetime prediction by assessing stiffness and dynamic property changes over time [92]. | |
Zhang, M. et al. (2023) [93] | The study focused on damage identification in seismic-isolated structures using a Convolutional AutoEncoder (CAE) network and vibration monitoring data. The challenge was accurately detecting and localizing damage in systems with seismic isolation, where complex dynamics can interfere with traditional methods. The researchers utilized the CAE network to analyze vibration data, effectively identifying damage patterns and changes in structural properties. This approach enhanced damage localization by detecting anomalies in dynamic characteristics, and it also provided insights into lifetime prediction and predictive maintenance of seismic-isolated structures [93]. | |
Mita, A., Yoshimoto, R. (2003) [94] | The study utilized the subspace identification approach to address challenges in assessing damage in base-isolated buildings, overcoming limitations of traditional methods. It successfully localized damage and evaluated its long-term effects on structural performance, demonstrating the potential of advanced techniques for precise structural health monitoring [94]. |
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Godarzi, N.; Hejazi, F. A Review of Health Monitoring and Model Updating of Vibration Dissipation Systems in Structures. CivilEng 2025, 6, 3. https://doi.org/10.3390/civileng6010003
Godarzi N, Hejazi F. A Review of Health Monitoring and Model Updating of Vibration Dissipation Systems in Structures. CivilEng. 2025; 6(1):3. https://doi.org/10.3390/civileng6010003
Chicago/Turabian StyleGodarzi, Neda, and Farzad Hejazi. 2025. "A Review of Health Monitoring and Model Updating of Vibration Dissipation Systems in Structures" CivilEng 6, no. 1: 3. https://doi.org/10.3390/civileng6010003
APA StyleGodarzi, N., & Hejazi, F. (2025). A Review of Health Monitoring and Model Updating of Vibration Dissipation Systems in Structures. CivilEng, 6(1), 3. https://doi.org/10.3390/civileng6010003