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Abstract : The paper study the asymptotic behaviour of the heat transfer in a bounded domain formed by two interwoven connected components separated by an interface on which the heat flux is continuous and the temperature subjects to a first-order jump condition. The macroscopic laws and their effective coefficients are obtained by means of the two-scale convergence technique of the periodic homogenization theory for several orders of magnitude of the conductivities and of the jump transmission coefficient.
https://hal.inria.fr/hal-01283642
Contributeur : Renata Bunoiu
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Soumis le : samedi 5 mars 2016 - 20:26:12
Dernière modification le : mercredi 19 septembre 2018 - 14:35:28
Dan Poliševski, Renata Bunoiu, Alina Stanescu. Homogenization cases of heat transfer in structures with interfacial barriers. bulletin mathématique de la société des sciences mathématiques de Roumanie, 2015, 58(106) (4), pp.463-473. 〈hal-01283642〉
