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3D equilibrium shapes of periodically arranged anisotropic precipitates with elastic misfit

100%

Mueller R. , Eckert S. , Gross D.

Archives of Mechanics

2000

tom Vol. 52, nr 4-5

663-683

A numerical procedure for simulating the equilibrium shapes of precipitates in two-phase materials, such as Ni-base alloys, is presented. Assuming a periodic arrangement of precipitates, a unit cell is analyzed to take particle interaction in 3D into account. Using the concept of generalized driving forces as the source of morphological evolution, a necessary condition for an equilibrium shape is derived. In the derivation of the driving force, elastic strain energy arising from the elastic misfit of the two phases and interface energy is considered. Both phases are assumed to be linear elastic but anisotropic and different from each other. The periodic cell problem is numerically solved by the Boundary Element Method. Numerical simulation for material parameters which mimic Ni-base alloys shows the influence of particle size, stiffness ratio of the two phases, volume fraction and external load on the resulting equilibrium shapes.