Mortar finite elements for heat transfer problems on sliding meshes
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Falletta, S.
Lamichhane, Bishnu
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Springer
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We consider a heat transfer problem with sliding bodies, where heat is generated on the interface due to friction. Neglecting the mechanical part, we assume that the pressure on the contact interface is a known function. Using mortar techniques with Lagrange multipliers, we show existence and uniqueness of the solution in the continuous setting. Moreover, two different mortar formulations are analyzed, and optimal a priori estimates are provided. Numerical results illustrate the flexibility of the approach.
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Calcolo: a quarterly on numerical analysis and theory of computation
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2037-12-31
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