Pages that link to "Item:Q4326865"
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The following pages link to Error Bounds for Fractional Step Methods for Conservation Laws with Source Terms (Q4326865):
Displaying 17 items.
- An error bound for the polygonal approximation of conservation laws with source terms (Q1352794) (← links)
- Unsplit schemes for hyperbolic conservation laws with source terms in one space dimension (Q1360436) (← links)
- A time-fractional step method for conservation law related obstacle problems (Q1604347) (← links)
- Bound-preserving modified exponential Runge-Kutta discontinuous Galerkin methods for scalar hyperbolic equations with stiff source terms (Q1637549) (← links)
- Second-order Godunov-type scheme for reactive flow calculations on moving meshes (Q1780615) (← links)
- A new finite volume approach for transport models and related applications with balancing source terms (Q2229051) (← links)
- Convergence rates for semi-discrete splitting approximations for degenerate parabolic equations with source teams (Q2568628) (← links)
- Transient \(L^1\) error estimates for well-balanced schemes on non-resonant scalar balance laws (Q2636653) (← links)
- Localization effects and measure source terms in numerical schemes for balance laws (Q2781210) (← links)
- Optimized high-order splitting methods for some classes of parabolic equations (Q2840621) (← links)
- Adaptive multiresolution discontinuous Galerkin schemes for conservation laws (Q2862523) (← links)
- On convergence of numerical schemes for hyperbolic conservation laws with stiff source terms (Q3127318) (← links)
- Error bounds of finite difference schemes for multi-dimensional scalar conservation laws with source terms (Q4238731) (← links)
- Convergence of relaxation schemes for hyperbolic conservation laws with stiff source terms (Q4240574) (← links)
- An entropy admissible time splitting scheme for a conservation law model of manufacturing system (Q5076435) (← links)
- Error estimators for the position of discontinuities in hyperbolic conservation laws with source terms which are solved using operator splitting (Q5933336) (← links)
- Practical splitting methods for the adaptive integration of nonlinear evolution equations. II: Comparisons of local error estimation and step-selection strategies for nonlinear Schrödinger and wave equations (Q6043311) (← links)
