| Stabilized finite element methods for the generalized Oseen problem M Braack, E Burman, V John, G Lube Computer Methods in Applied Mechanics and Engineering 196 (4-6), 853-866, 2007 | 243 | 2007 |
| Stabilized finite element schemes with LBB-stable elements for incompressible flows T Gelhard, G Lube, MA Olshanskii, JH Starcke Journal of computational and applied mathematics 177 (2), 243-267, 2005 | 177 | 2005 |
| Grad–div stabilization and subgrid pressure models for the incompressible Navier–Stokes equations M Olshanskii, G Lube, T Heister, J Löwe Computer Methods in Applied Mechanics and Engineering 198 (49-52), 3975-3988, 2009 | 145 | 2009 |
| Anisotropic mesh refinement in stabilized Galerkin methods T Apel, G Lube Numerische Mathematik 74 (3), 261-282, 1996 | 106 | 1996 |
| Anisotropic mesh refinement for a singularly perturbed reaction diffusion model problem T Apel, G Lube Applied Numerical Mathematics 26 (4), 415-433, 1998 | 78 | 1998 |
| Stabilized finite element methods with shock capturing for advection–diffusion problems T Knopp, G Lube, G Rapin Computer methods in applied mechanics and engineering 191 (27-28), 2997-3013, 2002 | 75 | 2002 |
| Singularly perturbed differential equations H Goering, A Felgenhauer, G Lube, HG Roos, L Tobiska Akademie-Verlag, 1983 | 64 | 1983 |
| Residual-based stabilized higher-order FEM for advection-dominated problems G Lube, G Rapin Computer methods in applied mechanics and engineering 195 (33-36), 4124-4138, 2006 | 62 | 2006 |
| Stabilized Galerkin finite element methods for convection dominated and incompressible flow problems G Lube Banach Center Publications 29, 85-104, 1994 | 60 | 1994 |
| Stabilized finite element methods for singularly perturbed parabolic problems G Lube, D Weiss Applied Numerical Mathematics 17 (4), 431-459, 1995 | 56 | 1995 |
| Coupling of turbulent and non-turbulent flow regimes within pyroclastic density currents ECP Breard, G Lube, JR Jones, J Dufek, SJ Cronin, GA Valentine, ... Nature Geoscience 9 (10), 767-771, 2016 | 54 | 2016 |
| A modified streamline diffusion method for solving the stationary Navier-Stokes equation L Tobiska, G Lube Numerische Mathematik 59 (1), 13-29, 1991 | 54 | 1991 |
| Local projection FEM stabilization for the time‐dependent incompressible N avier–S tokes problem D Arndt, H Dallmann, G Lube Numerical Methods for Partial Differential Equations 31 (4), 1224-1250, 2015 | 52 | 2015 |
| Finite elements with local projection stabilization for incompressible flow problems M Braack, G Lube Journal of Computational Mathematics, 116-147, 2009 | 49 | 2009 |
| Inside pyroclastic density currents–uncovering the enigmatic flow structure and transport behaviour in large-scale experiments ECP Breard, G Lube Earth and Planetary Science Letters 458, 22-36, 2017 | 48 | 2017 |
| Local projection stabilization for advection–diffusion–reaction problems: One-level vs. two-level approach P Knobloch, G Lube Applied numerical mathematics 59 (12), 2891-2907, 2009 | 47 | 2009 |
| Towards computable flows and robust estimates for inf-sup stable FEM applied to the time-dependent incompressible Navier–Stokes equations PW Schroeder, C Lehrenfeld, A Linke, G Lube SeMA Journal 75 (4), 629-653, 2018 | 41 | 2018 |
| Analysis of a variational multiscale method for Large–Eddy simulation and its application to homogeneous isotropic turbulence L Röhe, G Lube Computer Methods in Applied Mechanics and Engineering 199 (37-40), 2331-2342, 2010 | 41 | 2010 |
| Divergence-free H (div)-FEM for time-dependent incompressible flows with applications to high Reynolds number vortex dynamics PW Schroeder, G Lube Journal of Scientific Computing 75 (2), 830-858, 2018 | 40 | 2018 |
| Residual-based stabilized higher-order FEM for a generalized Oseen problem G Lube, G Rapin Mathematical Models and Methods in Applied Sciences 16 (07), 949-966, 2006 | 40 | 2006 |
Daniel ArndtOak Ridge National LaboratoryVerified email at ornl.gov
