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Using two-dimensional Papkovich Neuber potentials and the theory of surface/interface elasticity, the elastic field in the elastic half-plane is obtained.
Through simple numerical examples, it is shown that the surface elasticity has an important influence on the elastic field in the half-space.
Either way, they define an elastic field of activity.
The elastic field in the thin film is then verified with the finite element (FE) results.
Then the elastic field in both coating and substrate is analyzed and verified with the FE results.
We also discuss other possibilities of manipulating the phase patterns by engineering the elastic field.
Full elastic field can be obtained by substituting these harmonic functions into the general solution.
In this paper, the elastic field is studied in a composite cylinder made of heterogeneous coatings.
An efficient iterative Fourier spectral method is applied to solve the elastic field.
We apply an elastic field to the substrate to guide the self-assembly process.
The surface stresses in the two phases are different, causing an elastic field in the substrate.
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