Higher harmonic generation of guided waves at delaminations in laminated composite beams
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Citations
Second harmonic generation at fatigue cracks by low-frequency Lamb waves: experimental and numerical studies
Review of Structural Health Monitoring Methods Regarding a Multi-Sensor Approach for Damage Assessment of Metal and Composite Structures
Locating delaminations in laminated composite beams using nonlinear guided waves
Debonding detection in CFRP-retrofitted reinforced concrete structures using nonlinear Rayleigh wave
Time-domain spectral finite element method for analysis of torsional guided waves scattering and mode conversion by cracks in pipes
References
Review of guided-wave structural health monitoring
A Baseline and Vision of Ultrasonic Guided Wave Inspection Potential
Experimental characterization of fatigue damage in a nickel-base superalloy using nonlinear ultrasonic waves
Nonlinear acoustic interaction on contact interfaces and its use for nondestructive testing
Quantitative nondestructive evaluation
Related Papers (5)
Locating delaminations in laminated composite beams using nonlinear guided waves
Frequently Asked Questions (15)
Q2. What have the authors contributed in "Higher harmonic generation of guided waves at delaminations in laminated composite beams" ?
The nonlinearity considered in this study arises from the clapping of the sub-laminates in the delaminated region, which generates contact acoustic nonlinearity ( CAN ). The results show that the interaction between the fundamental asymmetric mode ( A0 ) of guided wave and a delamination generates CAN in the form of higher harmonics, which provides a good measure for identifying the existence of delaminations and determining their sizes in laminated composite beams. This new 1 School of Civil, Environmental & Mining Engineering, The University of Adelaide, SA, Australia 2 School of Mechanical and Manufacturing Engineering, University of New South Wales ( UNSW ), Sydney, Australia Corresponding author: * Ching-Tai Ng, School of Civil, Environmental & Mining Engineering, The University of Adelaide, SA, Australia Email: alex. ng @ adelaide. edu. au
Q3. What is the Rayleigh damping coefficient for the present composite material?
Considering that the Rayleighdamping coefficient for the present composite material is 1.128×10-8 rad/s at 140 KHz and the frequency proportional damping coefficient is inversely proportional to the square of frequency (Eq. 5), frequency has a significant influence on nonlinear wave amplitude.
Q4. What are some of the common indicators of acoustic nonlinearities?
Among these, higher order harmonic generation and frequency mixing have been commonly used as indicators of acoustic nonlinearities.
Q5. What is the main reason for the existence of defects in metallic structures?
It was concluded that sub-harmonics and higher harmonics are good indicators for the existence of defects in metallic structures.
Q6. What is the effect of the incompatible modes on the bending of the element?
The incompatible modes have added internal degrees of freedom that improve the representation of bending in the interior of the element.
Q7. What is the significance of the higher harmonics in composite beams?
The existence of higher harmonics is a good indication for contact type of defects in laminated composite beams and can be utilized for detecting delamination in composite laminates.
Q8. What is the direct enforcement condition in a steady-state analysis?
By applying the direct enforcement condition in variational formulation for a steady-state analysis [47], the authors get𝛿∏𝑐 = 𝛿𝑝ℎ + 𝑝𝛿ℎ (6)where 𝛿∏𝑐 is the contact virtual work contribution, p is the Lagrangian multiplier, and h is the overclosure.
Q9. How was the guided wave propagation in solids simulated?
Stewart et al. [44] recommended limiting the hourglass energy to less than 2% of the total energy to ensure the accuracy of predicting the guided wave propagation in solids and this was implemented in all FE models throughout this study.
Q10. Why is third harmonic not visible in time-frequency energy density spectrum plots?
Similar to time-frequency energy density spectrum plots of forward scattering waves, third harmonic is hardly visible in time-frequency energy density spectrum plots due to the small amplitude relative to the main reflected signal.
Q11. What is the effect of damping and propagation distance?
The studies on material damping and propagation distance indicate that the amplitude of second harmonic decreases when damping and propagation distance increase.
Q12. What are some examples of nonlinear acoustic phenomena?
Examples of these nonlinear acoustical phenomena include (a) higher harmonic generation, (b) sub-harmonic generation, (c) nonlinear resonance and (d) mix frequency response.
Q13. What is the effect of material damping on the magnitude of second harmonic?
In addition to the effect of material damping on the magnitude of second harmonic, the propagation distance also has a major effect on the magnitude of nonlinear waves.
Q14. What is the effect of delamination size on the strength of higher harmonic waves?
To investigate the effect of delamination size on the strength of higher harmonic wave, computational simulations are performed for a range of sizes and through-thickness positions of a single delamination.
Q15. What was the amplitude of second harmonic for all the models?
The models were analysed using different Rayleigh damping values and the amplitude of second harmonic was captured and compared for all models.