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Mathematics

D-Index
38
Citations
10361
World Ranking
2281
National Ranking
141

Overview

Lutz Tobiska is affiliated with Otto-von-Guericke University Magdeburg in Germany. Their academic profile includes involvement in various research topics and areas connected to their field of study.

While specific details about their recent publications, co-authors, or book publications are not provided, Tobiska's research presence is identified primarily through their association with a reputable academic institution.

There is no recorded data on recent papers or publication venues for Tobiska, nor are there listed frequent co-authors or book publishers connected to their work.

No awards or recognitions have been documented in the available information.

Due to limited explicit data, it is not possible to outline detailed main fields or subfields of study or to expand on main topics connected to their research.

This profile reflects an overview based strictly on the available information without extrapolation or assumptions about their scholarly contributions or thematic focus areas.

Best Publications

  • Robust Numerical Methods for Singularly Perturbed Differential Equations: Convection-Diffusion-Reaction and Flow Problems

    Hans-Görg Roos;M. Stynes;L. Tobiska

  • Numerical Methods for Singularly Perturbed Differential Equations

    Hans-Görg Roos;Martin Stynes;Lutz Tobiska

  • Quantitative benchmark computations of two-dimensional bubble dynamics

    S Hysing;S Turek;D Kuzmin;N Parolini

  • Numerical methods for singularly perturbed differential equations : convection-diffusion and flow problems

    Hans-Görg Roos;M. Stynes;L. Tobiska

  • Superconvergence and extrapolation of non-conforming low order finite elements applied to the Poisson equation

    Qun Lin;Lutz Tobiska;Aihui Zhou

  • A unified convergence analysis for local projection stabilisations applied to the Oseen problem

    Gunar Matthies;Piotr Skrzypacz;Lutz Tobiska

  • A Two-Level Method with Backtracking for the Navier--Stokes Equations

    W. Layton;L. Tobiska

  • Analysis of a streamline diffusion finite element method for the Stokes and Navier-Stokes equations

    Lutz Tobiska;Rüdiger Verfürth

  • The SDFEM for a Convection-Diffusion Problem with a Boundary Layer: Optimal Error Analysis and Enhancement of Accuracy

    Martin Stynes;Lutz Tobiska

  • On spurious velocities in incompressible flow problems with interfaces

    Sashikumaar Ganesan;Gunar Matthies;Lutz Tobiska

  • The surface topography of a magnetic fluid: a quantitative comparison between experiment and numerical simulation

    Christian Gollwitzer;Gunar Matthies;Reinhard Richter;Ingo Rehberg

  • Nonconforming streamline-diffusion-finite-element-methods for convection-diffusion problems

    V John;Jml Jos Maubach;L Tobiska

  • ROBUST ARBITRARY ORDER MIXED FINITE ELEMENT METHODS FOR THE INCOMPRESSIBLE STOKES EQUATIONS WITH PRESSURE INDEPENDENT VELOCITY ERRORS

    Alexander Linke;Gunar Matthies;Lutz Tobiska

  • Numerical performance of smoothers in coupled multigrid methods for the parallel solution of the incompressible Navier–Stokes equations

    Volker John;Lutz Tobiska

  • Simulations of Population Balance Systems with One Internal Coordinate using Finite Element Methods

    Volker John;Teodora Mitkova;Michael Roland;Kai Sundmacher;Kai Sundmacher

  • An accurate finite element scheme with moving meshes for computing 3D‐axisymmetric interface flows

    Sashikumaar Ganesan;Lutz Tobiska

  • A coupled arbitrary Lagrangian-Eulerian and Lagrangian method for computation of free surface flows with insoluble surfactants

    Sashikumaar Ganesan;Lutz Tobiska

  • Local projection stabilization of equal order interpolation applied to the Stokes problem

    Sashikumaar Ganesan;Gunar Matthies;Lutz Tobiska

  • Arbitrary Lagrangian-Eulerian finite-element method for computation of two-phase flows with soluble surfactants

    Sashikumaar Ganesan;Lutz Tobiska

  • A finite difference analysis of a streamline diffusion method on a Shishkin mesh

    Martin Stynes;Lutz Tobiska

  • Ordinary Differential Equations

    Hans-Görg Roos;Martin Stynes;Lutz Tobiska

Frequent Co-Authors

Martin Stynes
Martin Stynes Beijing Computational Science Research Center
Volker John
Volker John Freie Universität Berlin
Andreas Seidel-Morgenstern
Andreas Seidel-Morgenstern Max Planck Society
Kai Sundmacher
Kai Sundmacher Max Planck Institute for Dynamics of Complex Technical Systems
Rüdiger Verfürth
Rüdiger Verfürth Ruhr University Bochum
William Layton
William Layton University of Pittsburgh
Evangelos Tsotsas
Evangelos Tsotsas Otto-von-Guericke University Magdeburg
Erik Burman
Erik Burman University College London
Traian Iliescu
Traian Iliescu Virginia Tech

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