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Homogenization cases of heat transfer in structures with interfacial barriers

Dan Poliševski 1 Renata Bunoiu 2 Alina Stanescu 1
1 IMAR - "Simion Stoilow" Institute of Mathematics
2 IECL - Institut Élie Cartan de Lorraine
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.
Keywords : two-scale convergence first-order jump in-terface Homogenization heat conduction
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Journal articles
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https://hal.inria.fr/hal-01283642
Contributor : Renata Bunoiu <>
Submitted on : Saturday, March 5, 2016 - 8:26:12 PM
Last modification on : Tuesday, March 2, 2021 - 5:12:05 PM

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  • HAL Id : hal-01283642, version 1

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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, Société des Sciences mathématiques de Roumanie, 2015, 58(106) (4), pp.463-473. ⟨hal-01283642⟩

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