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In the first version, an elastic interaction between the blocks is simulated within the framework of linear elasticity theory, and the model of elastic plastic interlayers is constructed to take into account the appearance of irreversible deformation of interlayers at short time intervals.
The elastic interaction of spherical particles is studied.
The elastic interaction and spatial correlation between β1 and β′ precipitates are also investigated.
This new method is derived based on the elastic interaction between line defects in solids (dislocations).
In general, the elastic interaction is in favor of fine domains.
The elastic interaction of deposited material with dislocations may result in deposit repulsion from the dislocated regions.
The long-range elastic interaction and elastic anisotropy significantly affect superlattice formation and may essentially limit void coarsening.
We analyze the anisotropic elastic interaction of a nucleating particle with an arbitrary pre-existing coherent microstructure.
The local-buckling-induced elastic interaction between two circular inclusions in a free-standing film is reported using numerical simulation.
We find that the particle shapes are perturbed by elastic interaction and local distributions of γ particles.
On this basis, the elastic interaction energy between the P-phase precipitates and a martenstic nucleus is calculated.
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