Interfacial diffusion relaxation of internal stresses in solids |
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Authors: | M. Grinfeld |
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Affiliation: | (1) Department of Mathematics, Rutgers University, 08903 New Brunswick, NJ |
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Abstract: | ![]() The relaxation of internal stresses due to interfacial diffusion in a two-phase solid is studied theoretically with the help of the onsageristic approach of irreversible thermodynamics. In this note we derive an expression for the rate at which internal stresses associated with misfit caused by bonding a flat surface of one material to a rough surface of another. The two phases are treated as isotropic clastic substances. It is assumed that the components of only of the solids are capable of leaving their positions of migrating along the interface. The driving force for this process is minimization of total energy-clastic plus interfacial energy. We show that the time constant for relaxing these stresses is proportional to the cube of the wavelength of the roughness. |
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Keywords: | Grain boundaries surface diffusion elasticity capillarity stress relaxation |
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