On a Simple Representation of a Fiber-Matrix Interface with Initially Closed Cracks in 3D Stability Analysis
Source abstract
Abstract
A simple model of a fiber-matrix interface with cracks in 3D stability analysis is discussed, in which a fiber-matrix interface is considered as a cylindrical surface with the possibility of sliding without friction. Due to 3D problem formulation the micromechanical modeling accounts explicitly for all six conditions at the interface in contrast to 2D and simpler models.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Mechanical Behavior of Composites · Adhesion, Friction, and Surface Interactions · Dynamics and Control of Mechanical Systems
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References (7)
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1. Biot, M.A. (1959). Folding of a layered viscoelastic medium derived from an exact stability theory of a continuum under initial stress. Quarterly of Applied Mathematics XVII, 185–204.10.1090/qam/106609 ↗
2. Guz A.N. (Edit.) (1992). Micromechanics of composite materials: Focus on Ukrainian research. Applied Mechanics Reviews, 45(2), 13–101.
3. Guynn E.G., Bradley W.L., Ochoa O.O. (1992). A parametric study of variables that affect fiber microbuckling initiation in composite laminates: Part 1-Analyses. Journal of Composite Materials 26(11), 1594–1616.10.1177/002199839202601103 ↗
4. Allix O., Ladevé P., Vittecoq E. (1994). Modelling and identification of the mechanical behavior of composite laminates in compression. Composites science and technology 51(1), 35–42.10.1016/0266-3538(94)90154-6 ↗
5. Guz A.N., Lapusta Y.N. (1999). Three-dimensional problems of the near-surface instability of fiber composites in compression (model of a piecewise-uniform medium) (Survey). International Applied Mechanics 35(7), 641–670.10.1007/BF02682203 ↗
6. Lapusta Y., Wagner W. (1999). On a role fiber-matrix interfaces in the context of near-surface stability analysis of composite materials. Proc. of the Twelfth International Conference on Composite Materials, Paris, France, July 5th-9th 1999 (CD-ROM).
7. Guz A.N. (1999). Fundamentals of the Three-Dimensional Theory of Stability of Deformable Bodies, Springer.10.1007/978-3-540-69633-9 ↗