Coupled Stokes-Darcy model with Beavers-Joseph interface boundary condition
By Yanzhao Cao, Max D. Gunzburger, Fei Hua, Xiaoming Wang. 2010
254 citations recorded by the source corpus.
Subfields: Computational Mechanics, Computational Theory and Mathematics, Environmental Engineering
View Paper: https://www.semanticscholar.org/paper/9c919d955e17f7a07a60c06683b9dcdf5bb96d81
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Mechanics
- Marco Discacciati
- Beatrice M. Riviere
- Flavio Cimolin
- Dong Sun
- Daozhi Han
- Ayçil Çesmelioglu
- Xiaoming Wang
- Vivette Girault
In Computational Theory and Mathematics
- Beatrice M. Riviere
- Vivette Girault
- Dong Sun
- Daozhi Han
- Xiaoming Wang
- Ayçil Çesmelioglu
- Marco Discacciati
- Flavio Cimolin
In Environmental Engineering
- Marco Discacciati
- Flavio Cimolin
- Beatrice M. Riviere
- Liyun Zuo
- Vivette Girault
- Yanren Hou
- Xiaoming Wang
- Dong Sun
Citations in the corpus
- A decoupling two‐grid algorithm for the mixed Stokes‐Darcy model with the Beavers‐Joseph interface condition (2014, background): “In [2], Cao and his/her coauthors proved that the mixed Stokes-Darcy model (2.”
- Analysis of the coupled Navier–Stokes/Biot problem (2017, background): “The steady-state case of this problem is analyzed mathematically in [20, 15, 2] and the time-dependent case in [13, 10, 11].”
- Two‐phase flows in karstic geometry (2014, methodology): “The last velocity interface boundary condition is exactly the Beavers-Joseph-Saffman-Jones interface boundary condition [10, 12, 14, 15, 60, 61, 62, 63, 64, 65] with the slip coefficient β equal to the Beavers-Joseph-Saffman-Jones coefficient αBJSJ .”
- A decoupling method with different subdomain time steps for the nonstationary stokes–darcy model (2013, methodology): “Y. Cao, M. Gunzburger, X. Hu, F. Hua, X. Wang, and W. Zhao, Finite element approximations for Stokes–Darcy flow with Beavers–Joseph interface conditions, SIAM J Numer Anal 47 (2010), 4239–4256.”
- Time-dependent coupling of Navier–Stokes and Darcy flows (2013, background): “in [8], of Kanschat and Rivière in [23], of Layton et al.”
- Navier–Stokes/Forchheimer models for filtration through porous media (2013, methodology): “If this assumption was 159 not satisfied, it would be possible to consider an unsteady model also in Ωp as 160 studied for example in [12].”
- Weak Galerkin method for the coupled Darcy-Stokes flow (2014, methodology): “The coupled system with the more general interface condition, the Beavers-Joseph condition, has been studied in [6, 7, 8].”