scientific article
From MaRDI portal
Publication:3747653
zbMath0608.65057MaRDI QIDQ3747653
Stanley J. Osher, Sukumar R. Chakravarthy
Publication date: 1986
Title: zbMATH Open Web Interface contents unavailable due to conflicting licenses.
numerical examplestotal variation diminishing schemehigh order accuracyTVD schemesfully discretesemi-discretenonlinear approximations
Hyperbolic conservation laws (35L65) Stability and convergence of numerical methods for initial value and initial-boundary value problems involving PDEs (65M12)
Related Items (25)
Shock capturing, level sets, and PDE based methods in computer vision and image processing: A review of Osher's contributions ⋮ High-resolution large time-step schemes for inviscid fluid flow ⋮ An estimation of point-wise approximation error using the set of numerical solutions ⋮ Essentially non-oscillatory and weighted essentially non-oscillatory schemes ⋮ On a posteriori estimation of the approximation error norm for an ensemble of independent solutions ⋮ Some results on uniformly high-order accurate essentially nonoscillatory schemes ⋮ High-resolution WENO schemes using local variation-based smoothness indicator ⋮ Multirate explicit Adams methods for time integration of conservation laws ⋮ О сравнении решений в задачах верификации ⋮ Entropy stable non-oscillatory fluxes: an optimized wedding of entropy conservative flux with non-oscillatory flux ⋮ Towards front-tracking based on conservation in two space dimensions. II: Tracking discontinuities in capturing fashion ⋮ Multigrid and Runge-Kutta time stepping applied to the uniformly non- oscillatory scheme for conservation laws ⋮ Explicit and implicit multidimensional compact high-resolution shock-capturing methods: Formulation ⋮ A class of non-oscillatory direct-space-time schemes for hyperbolic conservation laws ⋮ A treatment of discontinuities for finite difference methods ⋮ A historical oversight: Vladimir P. Kolgan and his high-resolution scheme ⋮ High resolution finite volume scheme for the quantum hydrodynamic equations ⋮ Linear high-resolution schemes for hyperbolic conservation laws: TVB numerical evidence ⋮ On the Convergence of Difference Approximations to Scalar Conservation Laws ⋮ Large Time Step TVD Schemes for Hyperbolic Conservation Laws ⋮ High order residual distribution for steady state problems for hyperbolic conservation laws ⋮ ENO adaptive method for solving one-dimensional conservation laws ⋮ Monotonicity preserving weighted essentially non-oscillatory schemes with increasingly high order of accuracy ⋮ Estimation of the distance between true and numerical solutions ⋮ Non-linear evolution using optimal fourth-order strong-stability-preserving Runge-Kutta methods
This page was built for publication: