Abstract
Three-dimensional problem on a slow quasi-stationary crack growth in materials exhibiting specific properties of gas emission in bulk is considered. The crack occupies arbitrary domain in plane in initial moment t. The connected diffusion-elasticity 3D problem is reduced to two 2D boundary integro-differential equations which then are solved numerically.
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References
Likhachev, Yu.I., Pupko, V.Ya. and Popov, V.V. (1982) Calculation Method for the Strength of Heat-Developing Nuclear Reactor Members, Gergoatomizdat, Moscow.
Barenblatt, G.I., Entov, V.M., and Salganic R.L. (1966) On the kinetics of crack propagation. Fracture condition and long-term strength. Mechanics of Solids, 6, 76–80.
Mishnaevsky, L. Jr (1994) A New Approach to the Determination of the Crack Velocity versus Crack Length Relation. Int. J. Fatigue Tract. Eng. Mater. Struct., 10, 1205–1212.
Balueva, A.V. (1993) Three-Dimensional Problem on Crack Kinetics under Gas Diffusion. Mechanics of Solids, 6, 123–131.
Slepyan, L.I. (1981) Mechanics of Cracks, Sudostroenie, Leningrad (1990) (in Russian).
Balueva, A.V. and Goldstein, R.V. (1992) Kinetic Propagation of Cracks in a Layer under Gas Diffusion, Mechanics of Solids, 2, 114–124.
Goldstein, R.V., Klein, I.S. and Eskin, G.I. (1973) Variational-Difference Method for Solving Some Integral and Integro-Differential Equations of 3-D Elasticity, Preprint N 33, Institute for Problems in Mechanics, USSR Academy of Sciences, Moscow.
Balueva, A.V. and Zazovsky, A.F.(1985) Elastic-Hydrodynamic Problem on Fluid Inflow into a Crack in a Porous Medium. Mechanics of Solids, 5, 157–166.
Balueva, A.V. and Dashevsky, I.N. (1994) Model of Internal Gas-filled Crack Growth in Materialas, Mechanics of Solids. 6, 113–118.
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© 1999 Kluwer Academic Publishers
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Balueva, A.V. (1999). Simulation of Slow Kinetic Fracture of Gas Emissionable Materials. In: Wang, R. (eds) IUTAM Symposium on Rheology of Bodies with Defects. Solid Mechanics and its Applications, vol 64. Springer, Dordrecht. https://doi.org/10.1007/0-306-46937-5_3
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DOI: https://doi.org/10.1007/0-306-46937-5_3
Publisher Name: Springer, Dordrecht
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