Author:
Zubova M. N.,Shaposhnikova T. A.
Publisher
Springer Science and Business Media LLC
Subject
Applied Mathematics,General Mathematics,Statistics and Probability
Reference11 articles.
1. J. I. Diaz, D. Gómez-Castro, T. A. Shaposhnikova, and M. N. Zubova, “A nonlocal memory strange term arising in the critical scale homogenization of diffusion equations with dynamic boundary condition,” Electron. J. Differ. Equ. 2019, Paper No. 77 (2019).
2. M. N. Zubova and T. A. Shaposhnikova, “Homogenization limit for the diffusion equation in a domain, perforated along (n − 1)-dimensional manifold with dynamic conditions on the boundary of the perforations: Critical case,” Dokl. Math. 99, No. 3, 245–251 (2019).
3. A. Brillard, D. Gómez, M. Lobo, E. Pérez, and T. A. Shaposhnikova, “Boundary homogenization in perforated domains for adsorption problems with an advection term,” Appl. Anal. 95, No. 7, 1517–1533 (2016).
4. J. I. Diaz, D. Gómez-Castro, A. V. Podolskiy, and T. A. Shaposhniova, “Homogenization of a net of periodic critically scaled boundary obstacles related to reverse osmosis “nanocomposite” membranes,” Adv. Nonlinear Anal. 9, 193–227 (2020).
5. J. I. Diaz, D. Gómez-Castro, and T. A. Shaposhniova, Nanocomposite Reaction-Diffusion Processes: Anomalous Improved Homogenization, De Gruyter, Berlin (2021).
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