Application of boundary integral method to elastoplastic analysis of V-notched beams
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OpenAlex topics: Numerical methods in engineering · Fatigue and fracture mechanics · Composite Structure Analysis and Optimization
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References (10)
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1. O. L. Bowie, Rectangular Tensile Sheet with Symmetric Edge Cracks, Appl. Mech., 86, 2 (1964) 208?212.10.1115/1.3629588 ↗
2. B. Gross, Some Plane Problem Elastostatic Solutions for Plates Having a V-Notch, Ph. D. Thesis, Case Western Reserve Univ., (1970).
3. D.J. Hays, Some Applications of Elastic-Plastic Analysis to Fracture Mechanics, Ph. D. Thesis, Imperial College of Science and Technology, Univ. London (1970).
4. A. Mendelson, Boundary Integral Methods in Elasticity and Plasticity, NASA TN-D-7418 (1973).
5. W. Rzasnicki, A. Mendelson and L. U. Albers, Application of Boundary Integral Method to Elastic Analysis of V-Notched Beams, NASA TN-F-7424 (1973).
6. J. L. Swedlow and T. A. Cruse, Formulation of Boundary Integral Equations for Three-Dimensional-Elasto-Plastic Flow, Int. J. Solids Structures, 7 (1971) 1673?1683.10.1016/0020-7683(71)90006-0 ↗
7. J. L. Swedlow, M. L. Williams and W. H. Yang, Elasto-Plastic Stresses and Strains in Cracked Plates, Proceedings of the 1 st International Conference on Fracture, Sandai, Japan (1965).
8. A. Mendelson, Plasticity: Theory and Application. MacMillan Co. (1968).
9. W. Rzasnicki, Plane Elasto-Plastic Analysis of V-Notched Plate Under Bending by Boundary Integral Equation Method, Ph. D. Thesis, Univ. Toledo, Ohio (1973).
10. R. T. Bubsey and M. H. Jones, Private Communications. NASA Lewis Research Center, Cleveland, Ohio, Nov. (1972).