Abstract
We study the quasi-static behavior of a magneto-electro-thermo-elastic composite constituted by a thin magneto-electro-thermo-elastic plate-like layer inserted between two generic magneto-electro-thermo-elastic bodies by means of an asymptotic analysis. After defining a small dimensionless parameter \(\varepsilon\), which will tend to zero, we characterize two different limit models and their associated limit problems, the so-called weak and strong magneto-electro-thermo-elastic interface models, respectively. Moreover, we identify the non classical magneto-electro-thermo-elastic transmission conditions at the interface between the two three-dimensional bodies and we prove a weak convergence result.
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