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Abstrakty
In this investigation, particular attention is paid to the generalized theory of fracture mechanics developed by Andrews and based on the spatial strain energy density distribution W in the case of an infinite lamina. A numerical analysis using a finite element method brings out some serious shortcomings in the fundamental equation of this theory when dealing with laboratory specimens of finite dimensions. It is proven that the J integral derived from this equation has no physical meaning. We have proposed an alternative expression of W which leads to a simplified J integral requiring measurements on one specimen only.
Czasopismo
Rocznik
Tom
Strony
29--45
Opis fizyczny
Bibliogr. 11 poz., rys., wykr.
Twórcy
autor
- Laboratoire de Mécanique et Matériaux, IUP de Brest , 6 av. V.Le Gorgeu, BP 809, 29285 Brest, France
autor
- Laboratoire De Mecanique De Lille (L.M.L.), U.R.A. - C.N.R.S. 1441
Bibliografia
- 1. J. R. RICE, Mathematical analysis in the mechanics of fracture, H. LIEBOWITZ [Ed.], Academic Press, 2, 191-311, London 1968.
- 2. N. MING WANG, Finite element analysis of cut growth in sheets of highly elastic materials, Int. J. of Structures, Pergamon Press, 9, 1211-1223, 1973.
- 3. R. M. V. PIDAPARTI, T. Y. YANG and W. SOEDEL, A plane stress finite element method for prediction of rubber fracture, Int. J. of Fracture, 39, 255-268, 1989.
- 4. E. H. ANDREWS, A generalised theory of fracture mechanics, J. Mater. Sci., 9, 887-894, 1974.
- 5. H. GHFIRI, M. NAIT ABDELAZIZ and G. MESMACQUE, Experimental determination of Jon rubbery materials: influence of finite dimensions, Engng. Fracture Mechanics, 44, 681-689, 1993.
- 6. N. An HociNE, M. NAIT ABDELAZIZ, H. GHFIRI and G. MESMACQUE, Evaluation of the en ergy parameter J on rubber-like materials: comparison between experimental and numerical results, Engng. Fracture Mech., 55, 6, 919-933, 1996.
- 7. N. AIT HOCINE, M. NAIT ABDELAZIZ and G. MESMACQUE, Experimental and numerical investigation on single specimen methods of determination of J in rubber materials, Int. J. of Fracture, 94, 321-338, 1998.
- 8. M. H. SHAROBEAM and J.D. LANDES, The load criterion and methodology in ductile fracture mechanics, Int. J. of Fracture, 47, 81-104, 1991.
- 9. J. A. BEGLEY and J.D. LANDES, The J integral as a fracture criterion, in fracture toughness, ASTM STP, 514, 1-23, 1972.
- 10. V. D. WATWOOD, The finite element method for prediction of crack behaviour, Nucl. Engng. Des., 11, 323-332, 1969.
- 11. H. L. OH, Mechanics of crack growth, ASTM STP, 590, 104-114, 1976.
Typ dokumentu
Bibliografia
Identyfikator YADDA
bwmeta1.element.baztech-article-BPB2-0004-0041