The Effect of Frequency in the Problem of Interface Crack Under Harmonic Loading
Source abstract
Abstract
The influence of the frequency of harmonic loading on displacements and tractions at the penny-shaped interface crack between two dissimilar elastic materials is studied. The problem is solved by the boundary integral equations method.
The source flagged this abstract for review. Check formulas and completeness against the original publication.
Source: expertdata · Quality: needs review · Source record ↗
Source flags: short_text
Source flags: short_text
Research context
OpenAlex topics: Elasticity and Wave Propagation · Geotechnical and Geomechanical Engineering · Numerical methods in engineering
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (8)
Show source-provided references
1. Daniel I.M. and Ishai O. (1994) Engineering Mechanics of Composite Materials. New York-Oxford, Oxford University Press, 395p
2. Guz A.N., Zozulya V.V. (2002) Elastodynamic unilateral contact problems with friction for bodies with cracks. International Applied Mechanics 38(8): 895–93210.1023/A:1021266113662 ↗
3. Guz I.A., Menshykov O.V., Menshykov V.A. (2006) Application of boundary integral equations to elastodynamics of an interface crack. International Journal of Fracture 140: 277–28410.1007/s10704-006-0108-1 ↗
4. Kilic B., Madenci E. (2007) Hypersingular integral equations for the solution of penny-shaped interface crack problems. Journal of Mechanics of Materials and Structures 2(4):729–75110.2140/jomms.2007.2.729 ↗
5. Martin P.A., Rizzo F.J., Gonzalves I.R. (1989) On hypersingular boundary integral equations for certain problems in mechanics. Mechanics Research Communications 16: 65–7110.1016/0093-6413(89)90013-X ↗
6. Menshykov O.V.; Menshykova M.V., Wendland W.L. (2005) On use of the Galerkin method to solve the fracture mechanics problem for a linear crack under normal loading. International Applied Mechanics 41(11): 1324–132910.1007/s10778-006-0039-6 ↗
7. Mossakovskii V.I., Rybka M.T. (1964) Generalization of the Griffith-Sneddon criterion for the case of a nonhomogeneous body. Journal of Applied Mathematics and Mechanics 28(6): 1277–128610.1016/0021-8928(64)90039-5 ↗
8. Zhang Ch. and Gross D. (1998) On wave motion in elastic solids with cracks. Southampton, Computational Mechanics Publications, 248p