Next Article in Journal
Experimental Study on Estimation of Water Content and Chloride Ion Content of Concrete by Sub-Terahertz Wave
Previous Article in Journal
Non-Destructive Testing of CFRP DCB Specimens Using Active Thermography
 
 
Font Type:
Arial Georgia Verdana
Font Size:
Aa Aa Aa
Line Spacing:
Column Width:
Background:
Abstract

Defect Detection in Composite Wind Turbine Blade Sandwich Panels Using Dispersion Characteristics of Stress Waves †

1
Department of Civil and Construction Engineering, Chaoyang University of Technology, Taichung City 413310, Taiwan
2
Industrial Technology Research Institute, Hsinchu 31057, Taiwan
*
Authors to whom correspondence should be addressed.
Presented at the 18th International Workshop on Advanced Infrared Technology and Applications (AITA 2025), Kobe, Japan, 15–19 September 2025.
Proceedings 2025, 129(1), 26; https://doi.org/10.3390/proceedings2025129026
Published: 12 September 2025

Abstract

To detect delamination and internal void defects within sandwich composite materials, such as those used in wind turbine blades, this study employs a Remote Impact Test (RIT), analyzing the dispersion characteristics of the generated stress waves. RITs were conducted on specimens that varied in both thickness and defect type. Time–frequency spectrograms and dispersion curves were then obtained using two time–frequency analysis techniques: wavelet analysis and reassigned spectrograms (derived from Short–Time Fourier Transformation). The accuracy of defect identification is demonstrably improved through the cross–examination of the findings from these methods.

1. Research Motivation and Methodology

As global reliance on wind energy grows, robust wind turbine operation is essential, with blade integrity being crucial. These composite blades face extreme stresses, leading to hard–to–detect internal defects like delamination, voids, and cracks. Such hidden flaws can drastically reduce efficiency, performance, and lifespan, causing costly repairs and potential catastrophic failures. Therefore, advanced Non–Destructive Testing (NDT) methods are vital for early, reliable subsurface defect detection. This research aims to develop and validate an improved NDT technique to enhance wind turbine blade safety and reliability, thus bolstering sustainable renewable energy. In this study, guided waves are generated using an impact hammer capable of sensing the impact time. An accelerometer is placed at a distance to record the vertical stress wave acceleration. The presence of delamination defects in the composite plates is detected through time–frequency spectrograms derived from wavelet analysis, as well as dispersion curves obtained from short–time Fourier transform (STFT) and the reassigned spectrogram method.

2. Experimental Specimens

The test samples consisted of seven 40 × 40 cm sandwich composite plates. Specimens from Industrial Technology Research Institute in Taiwan. The internal structure featured a foam core bonded with epoxy resin, sandwiched between upper and lower fiberglass layers. The fiberglass layers were oriented at 90 degrees to each other and stacked in four layers. The surface of each specimen was coated by protective paint. The specimen thickness varied depending on the number of foam layers: one, two, or three layers, with each foam layer being 20 mm thick, as shown in Figure 1. Two types of artificial defects were introduced: the first involved saw cuts at the specimen’s edge to simulate delamination cracks located either just below the top layer or at the center of the foam core, as illustrated in Figure 1a,b. The second type involved creating central void defects of varying lateral dimensions by removing the core material in the center, as shown in Figure 1c. Table 1 summarizes the specimen IDs, thicknesses, and defect types. Table 1 includes the specifications of each composite panel.

3. Experimental Method

Equipment Setup: IEPE (Integrated Electronics Piezo–Electric)

A small impact hammer (Self-developed/Taiwan) embedded with piezoelectric material capable of recording the exact time of impact was used to generate stress waves. An accelerometer was placed at a farther location along a horizontally planned measurement line. This test configuration was named Remote Impact Test (RIT). The received stress wave signals were converted into time–domain waveforms using an AD card. In this experiment, the distance between the impact hammer and the receiver was set to 0.15 m. The data acquisition frequency was 400 kHz, with a total of 8192 data points recorded. The total recording time was 3.276 × 10−3 s. Figure 2 shows the experimental process.

4. Experimental Results

For the single–layer composite panel S1, Figure 3 displays RIT waveforms for both intact and damaged (SCU) conditions. Damage is identified by changes in oscillating frequencies and amplitudes. Specifically, Figure 3b shows that delamination shifts vibrations from high to low frequencies, indicating guided waves within the delaminated section. This is followed by a high–amplitude, very low–frequency oscillation, representing the flexural vibration of the upper delaminated layer, contrasting with the intact case (Figure 3a). This observation underpins our two subsequent analyses.
The first analysis applied a wavelet transform with a Morlet window [1] to Figure 3’s waveforms, generating the time–frequency spectrograms in Figure 4. High–amplitude responses in Figure 4b exhibit lower frequencies and occur later than those in Figure 4a. Initially (under 0.5 ms), a broadband response signifies guided waves arriving above the saw–cut layer.
The second analysis involved suppressing Figure 3’s waveforms beyond 0.75 ms (Figure 5a,d) to enhance their initial segment. These modified waveforms were then transformed using Short–Time Fourier Transform (STFT) [2] and the reassigned method [3] to produce dispersion diagrams (Figure 5b,e). From these, dispersion curves (velocity vs. wavelength) were derived by identifying peak amplitudes within successive 50 m/s wave velocity intervals, as seen in Figure 5c,d.
We established a baseline using the average dispersion curve from all intact specimens of the same thickness. Then, Dynamic Time Warping (DTW) [4] quantified the similarity between defective curves and this baseline across various velocity ranges to pinpoint the most effective range for distinguishing intact from defective conditions.
Figure 6a and Figure 6b display DTW boxplots for the intact S1–G and damaged S1–SCU sections, respectively. For the intact areas (Figure 6a), the third quartile of the DTW values remained below 0.2. In contrast, for the SCU section (Figure 6b), the first quartile consistently exceeded 0.45 across the 200–500 m/s, 200–550 m/s, and 200–600 m/s ranges. This indicates that these specific velocity ranges provide the most effective distinction between the intact and damaged areas.

5. Conclusions

The time–frequency spectrograms derived from wavelet transform reveal L–shaped features and delayed low–frequency responses in damaged regions. Furthermore, dispersion curves obtained through Short–Time Fourier Transform (STFT) and the reassigned method effectively illustrate the relationship between wave velocity and wavelength, enabling the identification of various defect types and positions. Comparative analysis across specimens with different thicknesses and defect configurations confirms that in the wavelength range below 0.1 m, solid and defective plates show clear differences in wave speed distribution. Additionally, the method proved capable of detecting central voids with diameters exceeding 50 mm. The integration of Dynamic Time Warping (DTW) to quantify the similarity between dispersion curves further enhances the precision of defect assessment. Statistical analysis of DTW results indicates that for specimens with a thickness of 20 mm, the wave velocity range between 200 and 400 m/s provides the most effective distinction between intact and damaged conditions. This range exhibits the smallest boxplot spread, indicating the best identification performance. For the 40 mm thick SCU specimen, damage could be identified within the wave velocity range of 200 to 400 m/s. In contrast, the 40 mm thick CV–2 and CV–5 specimen did not show a clear indication of damage. while the CV–10 specimen showed detectable damage within the 200 to 400 m/s range. Finally, for the 60 mm thick SCU specimen, damage was distinguishable within the wave velocity range of 200 to 400 m/s.

Author Contributions

Conceptualization, C.-C.C.; methodology, C.-C.C. and Y.-C.L.; software, C.-C.C. and Y.-C.L.; validation, C.-Y.L.; formal analysis, C.-Y.L.; investigation, C.-C.C. and C.-Y.L.; data curation, C.-Y.L.; writing-original draft, C.-Y.L.; writing—review and editing, C.-C.C. and Y.-C.L., Specimen manufacturing, J.-C.C. All authors have read and agreed to the published version of the manuscript.

Funding

This research received no external funding.

Institutional Review Board Statement

Not applicable.

Informed Consent Statement

Not applicable.

Data Availability Statement

The data that support the findings of this study are available from the corresponding author upon reasonable request.

Conflicts of Interest

The authors declare no conflict of interest.

References

  1. Grossmann, A.; Morlet, J. Decomposition of Hardy functions into square integrable wavelets of constant shape. SIAM J. Math. Anal. 1984, 15, 723–736. [Google Scholar] [CrossRef]
  2. Allen, J.B. Short term spectral analysis, synthesis, and modification by discrete Fourier transform. IEEE Trans. Acoust. Speech Signal Process. 1977, 25, 235–238. [Google Scholar] [CrossRef]
  3. Auger, F.; Flandrin, P. Improving the readability of time–frequency and time–scale representations by the reassignment method. IEEE Trans. Signal Process. 1995, 43, 1068–1089. [Google Scholar] [CrossRef]
  4. Sakoe, H.; Chiba, S. Dynamic programming algorithm optimization for spoken word recognition. IEEE Trans. Acoust. Speech Signal Process. 1978, 26, 43–49. [Google Scholar] [CrossRef]
Figure 1. Damage types in composite sandwich panels: (a) saw–cut at the upper edge layer (SCU); (b) saw–cut at the middle of the edge (SCC); (c) centrally located hollow defect (CV–2, CV–5, CV–15).
Figure 1. Damage types in composite sandwich panels: (a) saw–cut at the upper edge layer (SCU); (b) saw–cut at the middle of the edge (SCC); (c) centrally located hollow defect (CV–2, CV–5, CV–15).
Proceedings 129 00026 g001
Figure 2. Actual impact testing setup, including a computer(Acer, New Taipei City, Taiwan), an impact hammer, an accelerometer(Dytran 3035BG, Chatsworth, CA, USA), an amplifier(Dytran 4105C, Chatsworth, CA, USA), and an A/D conversion card (PicoScope 4626, St Neots, UK).
Figure 2. Actual impact testing setup, including a computer(Acer, New Taipei City, Taiwan), an impact hammer, an accelerometer(Dytran 3035BG, Chatsworth, CA, USA), an amplifier(Dytran 4105C, Chatsworth, CA, USA), and an A/D conversion card (PicoScope 4626, St Neots, UK).
Proceedings 129 00026 g002
Figure 3. Waveform for specimen S1 as an example: (a) S1–G–T20 (intact); (b) S1–D–T20 (with SCU).
Figure 3. Waveform for specimen S1 as an example: (a) S1–G–T20 (intact); (b) S1–D–T20 (with SCU).
Proceedings 129 00026 g003
Figure 4. Time–frequency obtained by wavelet analysis specimen S1 as an example: (a) S1–G–T20 (intact); (b) S1–D–T20 (with SCU).
Figure 4. Time–frequency obtained by wavelet analysis specimen S1 as an example: (a) S1–G–T20 (intact); (b) S1–D–T20 (with SCU).
Proceedings 129 00026 g004
Figure 5. Representative results for specimen S1: (a) truncated displacement waveform; (b) dispersion spectrogram; (c) dispersion curve for S1–G–T20; (d) truncated displacement waveform for S1–D–T20; (e) dispersion spectrogram for S1–D–T20; and (f) dispersion curve for S1–D–T20.
Figure 5. Representative results for specimen S1: (a) truncated displacement waveform; (b) dispersion spectrogram; (c) dispersion curve for S1–G–T20; (d) truncated displacement waveform for S1–D–T20; (e) dispersion spectrogram for S1–D–T20; and (f) dispersion curve for S1–D–T20.
Proceedings 129 00026 g005
Figure 6. DTW data analysis results: (a) Boxplot comparison of the results of intact specimens S1–G–T20; (b) Boxplot comparison of the results in defective specimen S1–D–T20–SCU.
Figure 6. DTW data analysis results: (a) Boxplot comparison of the results of intact specimens S1–G–T20; (b) Boxplot comparison of the results in defective specimen S1–D–T20–SCU.
Proceedings 129 00026 g006
Table 1. Identification and Specifications of Composite Panels.
Table 1. Identification and Specifications of Composite Panels.
Specimen ID (S)S1S2–1S2–2S3S4S5S6S7
Specimen Thickness T (mm)2040406040404040
Defect Type and LocationSCUSCUSCCSCUSCUCV–2CV–5CV–10
Disclaimer/Publisher’s Note: The statements, opinions and data contained in all publications are solely those of the individual author(s) and contributor(s) and not of MDPI and/or the editor(s). MDPI and/or the editor(s) disclaim responsibility for any injury to people or property resulting from any ideas, methods, instructions or products referred to in the content.

Share and Cite

MDPI and ACS Style

Lin, C.-Y.; Cheng, C.-C.; Lin, Y.-C.; Chen, J.-C. Defect Detection in Composite Wind Turbine Blade Sandwich Panels Using Dispersion Characteristics of Stress Waves. Proceedings 2025, 129, 26. https://doi.org/10.3390/proceedings2025129026

AMA Style

Lin C-Y, Cheng C-C, Lin Y-C, Chen J-C. Defect Detection in Composite Wind Turbine Blade Sandwich Panels Using Dispersion Characteristics of Stress Waves. Proceedings. 2025; 129(1):26. https://doi.org/10.3390/proceedings2025129026

Chicago/Turabian Style

Lin, Chen-Yi, Chia-Chi Cheng, Yung-Chiang Lin, and Jien-Chen Chen. 2025. "Defect Detection in Composite Wind Turbine Blade Sandwich Panels Using Dispersion Characteristics of Stress Waves" Proceedings 129, no. 1: 26. https://doi.org/10.3390/proceedings2025129026

APA Style

Lin, C.-Y., Cheng, C.-C., Lin, Y.-C., & Chen, J.-C. (2025). Defect Detection in Composite Wind Turbine Blade Sandwich Panels Using Dispersion Characteristics of Stress Waves. Proceedings, 129(1), 26. https://doi.org/10.3390/proceedings2025129026

Article Metrics

Back to TopTop