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Hyperbolic Problems: Theory, Numerics, Applications
Seventh International Conference in Zürich, February 1998 Volume I
herausgegeben von Rolf Jeltsch und Michael FeyInhaltsverzeichnis
- Discrete Kinetic Schemes for Systems of Conservation Laws.
- A Mixed Finite Volume/Finite Element Method for 2-dimensional Compressible Navier-Stokes Equations on Unstructured Grids.
- Large Time Stability of Propagating Phase Boundaries.
- Convergence of Meshless Methods for Conservation Laws Applications to Euler equations.
- Multi-dimensional Stability of Propagating Phase Boundaries.
- Travelling Wave Solutions of a Convective Diffusive System with First and Second Order Terms in Nonconservation Form.
- High Order Central Schemes for Hyperbolic Systems of Conservation Laws.
- A Simple Algorithm to Improve the Accuracy of TVD-MUSCL Schemes.
- Hyperbolic Initial Boundary Value Problems on the Stability of Strong Discontinuities in Continuum Mechanics.
- On Hyperbolic Integro-differential von Kármán Equations for Viscoelastic Plates.
- Courant’s Problems and Their Extensions.
- Old and New Hyperbolic Approaches in General Relativity.
- Differentiability with Respect to Initial Data for a Scalar Conservation Law.
- Evolution Behavior of Transverse Shocks in a Nonlinear Elastic Layer.
- A Naive Riemann Solver to Compute a Non-conservative Hyperbolic System.
- Compactness and Asymptotic Behavior of Entropy Solutions without Locally Bounded Variation for Hyperbolic Conservation Laws.
- Non-symmetric Conical Supersonic Flow.
- On the Preconditioning of Finite Volume Schemes.
- A Priori Error Estimates for Nonlinear Scalar Conservation Laws.
- Traveling Waves for Combustion in Porous Media.
- Evolution of a Cusp-like Singularity in a Vortex Patch.
- A Bow Shock Flow Containing (Almost) All Types of (‘Exotic’) MHD Discontinuities.
- Application of Kinetic Schemes to All Types of Meshes.
- On the Regularity of Solutions of the Compressible Isentropic Navier-Stokes Equations.
- EntropyInequality for High Order Discontinuous Galerkin Approximation of Euler Equations.
- Asymptotic Equations for Weakly Nonlinear Elastic Waves in a Cubic Crystal.
- Computing Strong Shocks in Ultrarelativistic Flows: A Robust Alternative.
- A Free Boundary Problem for an Elastic-Plastic Flow Model.
- Numerical Errors Downstream of Slightly Viscous Shocks.
- Multiphase Computations in Geometrical Optics.
- Degenerate Convection-Diffusion Equations and Implicit Monotone Difference Schemes.
- On the Numerical Solution of Multi-dimensional Non-linear Systems of Conservation Laws.
- 3D Radiative Transfer Under Conditions of Non-local Thermodynamic Equilibrium: A Contribution to the Numerical Solution.
- Flow Simulations on Cartesian Grids Involving Complex Moving Geometries.
- Comparisons of Cell Centered and Cell Vertex Finite Volume Methods for Internal Flow Problems.
- Numerical Methods for Viscous Profiles of Non-classical Shock Waves.
- On the Asymptotic Behavior of Solutions of Certain Multi-D Viscous Systems of Conservation Laws.
- Stability of General Shock profiles — a Novel Weight Function for the Non-convex Case.
- Global Correctness of Cauchy Problem for Nonlinear Conservation Laws Systems and one Example for the Gas Dynamics.
- Asymptotics for Hyperbolic Equations with a Skew-symmetric Perturbation.
- Decomposition of the Elastic-plastic Wave Equation into Advection Equations.
- Adaptive Finite Volume Schemes for Conservation Laws Based on Local Multiresolution Techniques.
- Existence of Global Smooth Solutions to Euler Equations for an Isentropic Perfect Gas.
- Adaptive Mesh Refinement for Singular Structures in Incompressible Hydro- and Magnetohydrodynamic Flows.
- Adaptive Sparse Grids for Hyperbolic Conservation Laws.
- Numerical Results for the Flux Identification in a Systemof Conservation Laws.
- Adaptive Mesh Coarsening in CFD.
- Adaptive Grid Methods for Reactive Flows.
- The Riemann Problem of a System for a Phase Transition Problem.
- Computation of High-speed Flow Using Non-Oscillatory Scheme.
- Nonlinear MHD Processes in the Sun’s Atmosphere.
- The Relaxation Approximation to Hyperbolic System of Conservation Laws.
- A Front Tracking Method for Conservation Laws with Boundary Conditions.