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A novel space-time generalized FDM for dynamic coupled thermoelasticity problems in heterogeneous plates

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Summary: In a wide variety of fields, the effects of mechanical loads and changing temperature conditions on elastic media are reflected in the theory of thermoelasticity. The uncoupled quasistatic thermoelasticity is often used in engineering for typical materials, simplifying the coupled theory by neglecting the effects of deformations onto temperature distribution and mechanical inertia effects. The Boundary Element Method is utilized to solve these equations numerically in three dimensions, and the generalised Convolution Quadrature method is applied for solving problems with non-uniform time steps in thermoelasticity.

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