Activities per year
Abstract
The linear crack between two dissimilar elastic isotropic half-spaces under normal harmonic shear loading is considered taking the crack's faces contact interaction and friction into account. The problem is solved by the boundary integral equations method and the components of the solution are represented by the Fourier series. The numerical convergence of the method is analysed. The results are validated through the comparison with the classical model solutions obtained for the static problems with and without friction. The effects of material properties and values of the friction coefficient on the distribution of the stress intensity factors (normal opening and transverse shear modes) are presented and analysed.
Original language | English |
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Article number | 107041 |
Number of pages | 9 |
Journal | International Journal of Mechanical Sciences |
Volume | 217 |
Early online date | 25 Dec 2021 |
DOIs | |
Publication status | Published - 1 Mar 2022 |
Event | Virtual International Conference on Engineering Vibrations 2020 - Online Duration: 14 Dec 2020 → 16 Dec 2020 https://icoev.org/icoev2020 |
Keywords
- Interface crack
- Boundary Integrals
- Harmonic shear
- Crack closure and friction
- STRESS INTENSITY FACTORS
- PENNY-SHAPED CRACK
- INTEGRAL-EQUATIONS
- DYNAMIC-ANALYSIS
- CONTACT
- BIMATERIAL
- IMPACT
- ELASTODYNAMICS
- MECHANICS
- SOLIDS
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Dive into the research topics of 'Linear interface crack under harmonic shear: Effects of crack's faces closure and friction'. Together they form a unique fingerprint.Activities
- 2 Presentation
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Interface cracks under harmonic shear: effects of cracks' closure and friction
Oleksandr Menshykov (Speaker) & Vasyl Menshykov (Contributor)
8 Mar 2021 → 9 Mar 2021Activity: Disseminating Research › Presentation
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Interface cracks under harmonic shear: effects of contact and friction
Oleksandr Menshykov (Speaker), Vasyl Menshykov (Contributor) & Igor Guz (Contributor)
14 Dec 2020 → 16 Dec 2020Activity: Disseminating Research › Presentation