Crossref Citations
This article has been cited by the following publications. This list is generated based on data provided by
Crossref.
Bonito, Andrea
Cascón, J. Manuel
Morin, Pedro
and
Nochetto, Ricardo H.
2013.
Analysis and Numerics of Partial Differential Equations.
Vol. 4,
Issue. ,
p.
257.
Bonito, Andrea
and
Pasciak, Joseph E.
2013.
Numerical Solution of Partial Differential Equations: Theory, Algorithms, and Their Applications.
Vol. 45,
Issue. ,
p.
69.
Bonito, Andrea
Kyza, Irene
and
Nochetto, Ricardo H.
2013.
Time-Discrete Higher-Order ALE Formulations: Stability.
SIAM Journal on Numerical Analysis,
Vol. 51,
Issue. 1,
p.
577.
Peco, C.
Rosolen, A.
and
Arroyo, M.
2013.
An adaptive meshfree method for phase-field models of biomembranes. Part II: A Lagrangian approach for membranes in viscous fluids.
Journal of Computational Physics,
Vol. 249,
Issue. ,
p.
320.
Tasso, Italo V.
and
Buscaglia, Gustavo C.
2013.
A finite element method for viscous membranes.
Computer Methods in Applied Mechanics and Engineering,
Vol. 255,
Issue. ,
p.
226.
Aland, Sebastian
Egerer, Sabine
Lowengrub, John
and
Voigt, Axel
2014.
Diffuse interface models of locally inextensible vesicles in a viscous fluid.
Journal of Computational Physics,
Vol. 277,
Issue. ,
p.
32.
Bonito, Andrea
Kyza, Irene
and
Nochetto, Ricardo H.
2014.
Recent Developments in Discontinuous Galerkin Finite Element Methods for Partial Differential Equations.
Vol. 157,
Issue. ,
p.
223.
Colciago, C.M.
Deparis, S.
and
Quarteroni, A.
2014.
Comparisons between reduced order models and full 3D models for fluid–structure interaction problems in haemodynamics.
Journal of Computational and Applied Mathematics,
Vol. 265,
Issue. ,
p.
120.
Marth, Wieland
and
Voigt, Axel
2014.
Signaling networks and cell motility: a computational approach using a phase field description.
Journal of Mathematical Biology,
Vol. 69,
Issue. 1,
p.
91.
Gross, Sven
Olshanskii, Maxim A.
and
Reusken, Arnold
2015.
A trace finite element method for a class of coupled bulk-interface transport problems.
ESAIM: Mathematical Modelling and Numerical Analysis,
Vol. 49,
Issue. 5,
p.
1303.
Chernyshenko, Alexey Y.
and
Olshanskii, Maxim A.
2015.
An adaptive octree finite element method for PDEs posed on surfaces.
Computer Methods in Applied Mechanics and Engineering,
Vol. 291,
Issue. ,
p.
146.
Pantz, Olivier
and
Trabelsi, Karim
2015.
Derivation of nonlinear shell models combining shear and flexure: application to biological membranes.
Mathematics and Mechanics of Complex Systems,
Vol. 3,
Issue. 2,
p.
101.
Heintz, A.
2015.
A numerical method for simulation dynamics of incompressible lipid membranes in viscous fluid.
Journal of Computational and Applied Mathematics,
Vol. 289,
Issue. ,
p.
87.
Rodrigues, Diego S.
Ausas, Roberto F.
Mut, Fernando
and
Buscaglia, Gustavo C.
2015.
A semi-implicit finite element method for viscous lipid membranes.
Journal of Computational Physics,
Vol. 298,
Issue. ,
p.
565.
Dedè, Luca
and
Quarteroni, Alfio
2015.
Isogeometric Analysis for second order Partial Differential Equations on surfaces.
Computer Methods in Applied Mechanics and Engineering,
Vol. 284,
Issue. ,
p.
807.
Bartezzaghi, Andrea
Dedè, Luca
and
Quarteroni, Alfio
2015.
Isogeometric Analysis of high order Partial Differential Equations on surfaces.
Computer Methods in Applied Mechanics and Engineering,
Vol. 295,
Issue. ,
p.
446.
Bharmoria, Pankaj
Trivedi, Tushar J.
Pabbathi, Ashok
Samanta, Anunay
and
Kumar, Arvind
2015.
Ionic liquid-induced all-α to α + β conformational transition in cytochrome c with improved peroxidase activity in aqueous medium.
Physical Chemistry Chemical Physics,
Vol. 17,
Issue. 15,
p.
10189.
Barrett, John W.
Garcke, Harald
and
Nürnberg, Robert
2016.
A stable numerical method for the dynamics of fluidic membranes.
Numerische Mathematik,
Vol. 134,
Issue. 4,
p.
783.
Bartezzaghi, Andrea
Dedè, Luca
and
Quarteroni, Alfio
2016.
Isogeometric Analysis of geometric Partial Differential Equations.
Computer Methods in Applied Mechanics and Engineering,
Vol. 311,
Issue. ,
p.
625.
Laadhari, Aymen
Saramito, Pierre
and
Misbah, Chaouqi
2016.
An adaptive finite element method for the modeling of the equilibrium of red blood cells.
International Journal for Numerical Methods in Fluids,
Vol. 80,
Issue. 7,
p.
397.