Differential and Integral Equations
- Differential Integral Equations
- Volume 31, Number 7/8 (2018), 595-620.
Homogenization of imperfect transmission problems: the case of weakly converging data
The aim of this paper is to describe the asymptotic behavior, as $\varepsilon\to 0$, of an elliptic problem with rapidly oscillating coefficients in an $\varepsilon$-periodic two component composite with an interfacial contact resistance on the interface, in the case of weakly converging data.
Differential Integral Equations, Volume 31, Number 7/8 (2018), 595-620.
First available in Project Euclid: 11 May 2018
Permanent link to this document
Mathematical Reviews number (MathSciNet)
Zentralblatt MATH identifier
Primary: 35B27: Homogenization; equations in media with periodic structure [See also 74Qxx, 76M50] 35J25: Boundary value problems for second-order elliptic equations 82B24: Interface problems; diffusion-limited aggregation
Faella, Luisa; Monsurrò, Sara; Perugia, Carmen. Homogenization of imperfect transmission problems: the case of weakly converging data. Differential Integral Equations 31 (2018), no. 7/8, 595--620. https://projecteuclid.org/euclid.die/1526004032