@article {42567,
	title = {Parameter-robust methods for the Biot{\textendash}Stokes interfacial coupling without Lagrange multipliers},
	journal = {Journal of Computational Physics},
	volume = {467},
	year = {2022},
	month = {Jan-10-2022},
	pages = {111464},
	publisher = { Elsevier},
	issn = {00219991},
	doi = {10.1016/j.jcp.2022.111464},
	author = {Wietse M. {Boon} and Hornkj{\o}l, Martin and Kuchta, Miroslav and Mardal, Kent-Andre and Ruiz-Baier, Ricardo}
}
@article {42757,
	title = {Robust Monolithic Solvers for the Stokes--Darcy Problem with the Darcy Equation in Primal Form},
	journal = {SIAM Journal on Scientific Computing},
	volume = {4426},
	year = {2022},
	month = {Jan-08-2022},
	pages = {B1148 - B1174},
	publisher = {SIAM},
	issn = {1064-8275},
	doi = {10.1137/21M1452974},
	url = {https://epubs.siam.org/doi/10.1137/21M1452974},
	author = {Wietse M. {Boon} and Koch, Timo and Kuchta, Miroslav and Mardal, Kent-Andre}
}
@article {28207,
	title = {Robust Preconditioners for Perturbed Saddle-Point Problems and Conservative Discretizations of Biot{\textquoteright}s Equations Utilizing Total Pressure},
	journal = {SIAM Journal on Scientific Computing},
	volume = {43},
	year = {2021},
	month = {Jan-01-2021},
	pages = {B961 - B983},
	publisher = {SIAM},
	issn = {1064-8275},
	doi = {10.1137/20M1379708},
	url = {https://epubs.siam.org/doi/10.1137/20M1379708https://epubs.siam.org/doi/pdf/10.1137/20M1379708},
	author = {Wietse M. {Boon} and Kuchta, Miroslav and Mardal, Kent-Andre and Ruiz-Baier, Ricardo}
}
@article {27770,
	title = {Mixed-Dimensional Auxiliary Space Preconditioners},
	journal = {SIAM Journal on Scientific Computing},
	volume = {42},
	year = {2020},
	month = {10/2020},
	pages = {A3367 - A3396},
	publisher = {SIAM},
	abstract = {This work introduces nodal auxiliary space preconditioners for discretizations of mixed-dimensional partial differential equations. We first consider the continuous setting and generalize the regular decomposition to this setting. With the use of conforming mixed finite element spaces, we then expand these results to the discrete case and obtain a decomposition in terms of nodal Lagrange elements. In turn, nodal preconditioners are proposed analogous to the auxiliary space preconditioners of Hiptmair and Xu [SIAM J. Numer. Anal., 45 (2007), pp. 2483--2509]. Numerical experiments show the performance of this preconditioner in the context of flow in fractured porous media.},
	issn = {1064-8275},
	doi = {10.1137/19M1292618},
	url = {https://epubs.siam.org/doi/pdf/10.1137/19M1292618},
	author = {Budisa, Ana and Wietse M. {Boon} and Hu, Xiaozhe}
}
