Rigid Circular Inclusion Squeezed by Semi-Infinite Elastic Planes
Source abstract
Abstract
A solution to the 2-D problem of a rigid circular inclusion squeezed by two semi-infinite elastic planes is presented. The size of the contact zone and the length of the opened area as a function of the applied stress, material properties and radius of the inclusion are calculated. The results demonstrate a strong non-linearity of the solution.
Source: openaire · Quality: candidate unverified · Source record ↗
Research context
OpenAlex topics: Metal Forming Simulation Techniques · Mechanical Behavior of Composites · Contact Mechanics and Variational Inequalities
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
References (7)
Show source-provided references
1. Codrington J., Kotousov A.: A distributed dislocation model for plasticity-induced fatigue crack closure in plates of finite thickness. International Journal of Fracture 144, 285–295 (2007)10.1007/s10704-007-9100-7 ↗
2. Kotousov, A. and Codrington, J., Chapter 5: Application of Refined Plate Theory to Fracture and Fatigue. In book: Structural Failure Analysis and Prediction Methods for Aerospace Vehicles and Structures, Editor: Ho, S-Y., Bentham Science Publishers, pp. 90 – 103.
3. Kotousov A.: Fracture in plates of finite thickness. International Journal of Solids and Structures 44, 8259–8273 (2007)10.1016/j.ijsolstr.2007.06.011 ↗
4. Lonwengrub M., Srivastav R.P.: Effect of rigid inclusions in Griffith cracks. SIAM Journal on Applied Mathematics 18, 887–893 (1970)10.1137/0118081 ↗
5. Maiti M.: On the Equilibrium of a Griffith Crack Opened by a Rigid Inclusion. SIAM Journal on Applied Mathematics 38, 209–214 (1980)10.1137/0138018 ↗
6. Sneddon I.N.: Fourier Transforms. McGraw-Hill, New York (1951)
7. Tricomi F.G.: Integral Equations. Wiley-Interscience, New York (1957)