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Robert Nürnberg
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2020 – today
- 2024
- [j36]Harald Garcke
, Robert Nürnberg
Arbitrary Lagrangian-Eulerian finite element approximations for axisymmetric two-phase flow. Comput. Math. Appl. 155: 209-223 (2024) - [j35]Tokuhiro Eto
A structure-preserving finite element method for the multi-phase Mullins-Sekerka problem with triple junctions. Numerische Mathematik 156(4): 1479-1509 (2024) - [i25]Klaus Deckelnick, Robert Nürnberg:
Finite element schemes with tangential motion for fourth order geometric curve evolutions in arbitrary codimension. CoRR abs/2402.16799 (2024) - [i24]Harald Garcke, Robert Nürnberg:
A finite element method for anisotropic crystal growth on surfaces. CoRR abs/2403.14206 (2024) - [i23]Harald Garcke, Robert Nürnberg, Dennis Trautwein:
Parametric finite element approximation of two-phase Navier-Stokes flow with viscoelasticity. CoRR abs/2406.13566 (2024) - [i22]Harald Garcke, Robert Nürnberg, Quan Zhao:
A variational front-tracking method for multiphase flow with triple junctions. CoRR abs/2407.18529 (2024) - [i21]Klaus Deckelnick, Robert Nürnberg:
On the numerical approximation of hyperbolic mean curvature flows for surfaces. CoRR abs/2410.17719 (2024) - 2023
- [j34]Harald Garcke, Robert Nürnberg
Structure-preserving discretizations of two-phase Navier-Stokes flow using fitted and unfitted approaches. J. Comput. Phys. 489: 112276 (2023) - [j33]Robert Nürnberg:
A structure preserving front tracking finite element method for the Mullins-Sekerka problem. J. Num. Math. 31(2): 137- (2023) - [j32]Harald Garcke, Patrik Knopf, Robert Nürnberg
A Diffuse-Interface Approach for Solid-State Dewetting with Anisotropic Surface Energies. J. Nonlinear Sci. 33(2): 34 (2023) - [j31]Harald Garcke, Robert Nürnberg, Quan Zhao
Unfitted Finite Element Methods for Axisymmetric Two-Phase Flow. J. Sci. Comput. 97(1): 14 (2023) - [j30]Klaus Deckelnick, Robert Nürnberg
Discrete Hyperbolic Curvature Flow in the Plane. SIAM J. Numer. Anal. 61(4): 1835-1857 (2023) - [i20]Harald Garcke, Robert Nürnberg, Quan Zhao:
Unfitted finite element methods for axisymmetric two-phase flow. CoRR abs/2303.03085 (2023) - [i19]Harald Garcke, Robert Nürnberg, Quan Zhao:
Arbitrary Lagrangian-Eulerian finite element approximations for axisymmetric two-phase flow. CoRR abs/2305.19434 (2023) - [i18]Tokuhiro Eto, Harald Garcke, Robert Nürnberg:
A structure-preserving finite element method for the multi-phase Mullins-Sekerka problem with triple junctions. CoRR abs/2309.11948 (2023) - [i17]Klaus Deckelnick, Robert Nürnberg:
Discrete anisotropic curve shortening flow in higher codimension. CoRR abs/2310.02138 (2023) - 2022
- [j29]Weizhu Bao, Harald Garcke, Robert Nürnberg
Volume-preserving parametric finite element methods for axisymmetric geometric evolution equations. J. Comput. Phys. 460: 111180 (2022) - [i16]Weizhu Bao, Harald Garcke, Robert Nürnberg, Quan Zhao:
A structure-preserving finite element approximation of surface diffusion for curve networks and surface clusters. CoRR abs/2202.06775 (2022) - [i15]Klaus Deckelnick, Robert Nürnberg:
Discrete hyperbolic curvature flow in the plane. CoRR abs/2204.12878 (2022) - [i14]Klaus Deckelnick, Robert Nürnberg:
An unconditionally stable finite element scheme for anisotropic curve shortening flow. CoRR abs/2209.06565 (2022) - [i13]Laura Carini, Max Jensen, Robert Nürnberg:
Deep learning for gradient flows using the Brezis-Ekeland principle. CoRR abs/2209.14115 (2022) - [i12]Harald Garcke, Patrik Knopf, Robert Nürnberg, Quan Zhao:
A diffuse-interface approach for solid-state dewetting with anisotropic surface energies. CoRR abs/2210.01698 (2022) - [i11]Harald Garcke, Robert Nürnberg, Quan Zhao:
Structure-preserving discretizations of two-phase Navier-Stokes flow using fitted and unfitted approaches. CoRR abs/2212.08398 (2022) - 2021
- [j28]Dimitra Antonopoulou, Lubomír Bañas, Robert Nürnberg
Numerical approximation of the stochastic Cahn-Hilliard equation near the sharp interface limit. Numerische Mathematik 147(3): 505-551 (2021) - [j27]Harald Garcke, Robert Nürnberg
Numerical approximation of boundary value problems for curvature flow and elastic flow in Riemannian manifolds. Numerische Mathematik 149(2): 375-415 (2021) - [j26]Klaus Deckelnick, Robert Nürnberg
Error Analysis for a Finite Difference Scheme for Axisymmetric Mean Curvature Flow of Genus-0 Surfaces. SIAM J. Numer. Anal. 59(5): 2698-2721 (2021) - [i10]Klaus Deckelnick, Robert Nürnberg:
A novel finite element approximation of anisotropic curve shortening flow. CoRR abs/2110.04605 (2021) - [i9]Weizhu Bao, Harald Garcke, Robert Nürnberg, Quan Zhao:
Volume-preserving parametric finite element methods for axisymmetric geometric evolution equations. CoRR abs/2111.13565 (2021) - [i8]Robert Nürnberg:
A structure preserving front tracking finite element method for the Mullins-Sekerka problem. CoRR abs/2111.15418 (2021) - 2020
- [i7]Harald Garcke, Robert Nürnberg:
Structure preserving discretisations of gradient flows for axisymmetric two-phase biomembranes. CoRR abs/2003.03127 (2020) - [i6]Joe Eyles, Robert Nürnberg, Vanessa Styles:
Finite element approximation of a phase field model for tumour growth. CoRR abs/2009.03126 (2020) - [i5]Klaus Deckelnick, Robert Nürnberg:
Error analysis for a finite difference scheme for axisymmetric mean curvature flow of genus-0 surfaces. CoRR abs/2010.09666 (2020) - [i4]Harald Garcke, Robert Nürnberg:
Numerical approximation of boundary value problems for curvature flow and elastic flow in Riemannian manifolds. CoRR abs/2012.02707 (2020)
2010 – 2019
- 2019
- [j25]John W. Barrett
Finite element methods for fourth order axisymmetric geometric evolution equations. J. Comput. Phys. 376: 733-766 (2019) - [j24]John W. Barrett
Variational discretization of axisymmetric curvature flows. Numerische Mathematik 141(3): 791-837 (2019) - [j23]John W. Barrett
Stable Discretizations of Elastic Flow in Riemannian Manifolds. SIAM J. Numer. Anal. 57(4): 1987-2018 (2019) - [j22]Willy Dörfler, Robert Nürnberg
Discrete Gradient Flows for General Curvature Energies. SIAM J. Sci. Comput. 41(3): A2012-A2036 (2019) - [i3]Marco Agnese, Robert Nürnberg:
Fitted front tracking methods for two-phase incompressible Navier-Stokes flow: Eulerian and ALE finite element discretizations. CoRR abs/1910.14327 (2019) - [i2]John W. Barrett, Harald Garcke, Robert Nürnberg:
Stable approximations for axisymmetric Willmore flow for closed and open surfaces. CoRR abs/1911.01132 (2019) - [i1]John W. Barrett, Klaus Deckelnick, Robert Nürnberg:
A finite element error analysis for axisymmetric mean curvature flow. CoRR abs/1911.05398 (2019) - 2017
- [j21]John W. Barrett
Finite element approximation for the dynamics of asymmetric fluidic biomembranes. Math. Comput. 86(305): 1037-1069 (2017) - 2016
- [j20]John W. Barrett
A stable numerical method for the dynamics of fluidic membranes. Numerische Mathematik 134(4): 783-822 (2016) - [j19]John W. Barrett
Computational Parametric Willmore Flow with Spontaneous Curvature and Area Difference Elasticity Effects. SIAM J. Numer. Anal. 54(3): 1732-1762 (2016) - 2015
- [j18]John W. Barrett
Stable finite element approximations of two-phase flow with soluble surfactant. J. Comput. Phys. 297: 530-564 (2015) - [j17]John W. Barrett
A Stable Parametric Finite Element Discretization of Two-Phase Navier-Stokes Flow. J. Sci. Comput. 63(1): 78-117 (2015) - 2014
- [j16]Robert Nürnberg
An unfitted finite element method for the numerical approximation of void electromigration. J. Comput. Appl. Math. 270: 531-544 (2014) - 2013
- [j15]Lubomír Bañas, Amy Novick-Cohen, Robert Nürnberg
The degenerate and non-degenerate deep quench obstacle problem: A numerical comparison. Networks Heterog. Media 8(1): 37-64 (2013) - 2012
- [j14]John W. Barrett
Parametric approximation of isotropic and anisotropic elastic flow for closed and open curves. Numerische Mathematik 120(3): 489-542 (2012) - 2010
- [j13]John W. Barrett
On stable parametric finite element methods for the Stefan problem and the Mullins-Sekerka problem with applications to dendritic growth. J. Comput. Phys. 229(18): 6270-6299 (2010)
2000 – 2009
- 2009
- [j12]Lubomír Bañas, Robert Nürnberg
A multigrid method for the Cahn-Hilliard equation with obstacle potential. Appl. Math. Comput. 213(2): 290-303 (2009) - 2008
- [j11]John W. Barrett
On the parametric finite element approximation of evolving hypersurfaces in R3. J. Comput. Phys. 227(9): 4281-4307 (2008) - [j10]Lubomír Bañas, Robert Nürnberg
Finite Element Approximation of a Three Dimensional Phase Field Model for Void Electromigration. J. Sci. Comput. 37(2): 202-232 (2008) - [j9]John W. Barrett
A variational formulation of anisotropic geometric evolution equations in higher dimensions. Numerische Mathematik 109(1): 1-44 (2008) - [j8]John W. Barrett
Parametric Approximation of Willmore Flow and Related Geometric Evolution Equations. SIAM J. Sci. Comput. 31(1): 225-253 (2008) - 2007
- [j7]John W. Barrett
A parametric finite element method for fourth order geometric evolution equations. J. Comput. Phys. 222(1): 441-467 (2007) - [j6]John W. Barrett
On the Variational Approximation of Combined Second and Fourth Order Geometric Evolution Equations. SIAM J. Sci. Comput. 29(3): 1006-1041 (2007) - 2006
- [j5]John W. Barrett, Harald Garcke
Finite element approximation of a phase field model for surface diffusion of voids in a stressed solid. Math. Comput. 75(253): 7-41 (2006) - [j4]John W. Barrett
Finite Element Approximation of Soluble Surfactant Spreading on a Thin Film. SIAM J. Numer. Anal. 44(3): 1218-1247 (2006) - 2004
- [j3]John W. Barrett
Finite element approximation of a sixth order nonlinear degenerate parabolic equation. Numerische Mathematik 96(3): 401-434 (2004) - [j2]John W. Barrett
Finite Element Approximation of a Phase Field Model for Void Electromigration. SIAM J. Numer. Anal. 42(2): 738-772 (2004) - 2003
- [j1]John W. Barrett
Finite Element Approximation of Surfactant Spreading on a Thin Film. SIAM J. Numer. Anal. 41(4): 1427-1464 (2003)
Coauthor Index
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last updated on 2024-11-28 20:33 CET by the dblp team
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