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Schöberl, Joachim - Spezialforschungsbereich SFB F013, Johannes Kepler Universität Linz
Multigrid Methods for a Parameter Dependent Problem
NETGEN An Advancing Front 2D/3DMesh Generator Based on Abstract Rules
Multigrid Methods for the 3D Simulation of Nonlinear MagnetoMechanical Systems
Algebraic Multigrid for Edge Elements \Lambda Stefan Reitzinger y Joachim Schoberl z
Minimizing quadratic functions over nonnegative cone with the rate of convergence and finite termination. #
Multigrid Methods for Anisotropic Edge Refinement \Lambda
Robust Multigrid Preconditioning for ParameterDependent Problems I
Robust Multigrid Methods for Parameter Dependent Problems
Multigrid Methods for a Class of Parameter Dependent Problem
Finite element methods with anisotropic meshes near edges Thomas Apel, Serge Nicaise, Joachim Schoberl
COMMUTING QUASIINTERPOLATION OPERATORS FOR MIXED FINITE ELEMENTS
1 SCIENTIFIC COMPUTING TOOLS FOR 3D MAGNETIC FIELD PROBLEMS
ALMOST OPTIMAL INTERIOR PENALTY DISCONTINUOUS APPROXIMATIONS OF SYMMETRIC ELLIPTIC PROBLEMS ON
A CASCADIC ALGORITHM FOR BOUNDED VARIATION REGULARIZATION \Lambda
Fifth World Congress on Computational Mechanics
Solving the Signorini Problem on the Basis of
Sch oberl, J Nonconforming Nodalvalue Discretization and
Efficient Contact Solvers Based on Domain Decomposition Techniques
A General Approach to Algebraic Multigrid Methods \Lambda
Nested Multigrid Methods for the Fast Numerical Computation of 3D Magnetic Fields
Algebraic Multigrid Method for Solving 3D Nonlinear Electrostatic and Magnetostatic Field
Fifth World Congress on Computational Mechanics
