Pages that link to "Item:Q364372"
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The following pages link to Optimized weighted essentially nonoscillatory third-order schemes for hyperbolic conservation laws (Q364372):
Displaying 14 items.
- High order weighted essentially non-oscillatory WENO-Z schemes for hyperbolic conservation laws (Q630416) (← links)
- Out-of-plane elastic waves in 2D models of solids: a case study for a nonlocal discretization scheme with reduced numerical dispersion (Q1666062) (← links)
- Optimizing computational high-order schemes in finite volume simulations using unstructured mesh and topological data structures (Q2008007) (← links)
- Three-level order-adaptive weighted essentially non-oscillatory schemes (Q2063313) (← links)
- Weighted essentially non-oscillatory stochastic Galerkin approximation for hyperbolic conservation laws (Q2125426) (← links)
- A new numerical approximation method for two-dimensional wave equation with Neumann damped boundary (Q2196141) (← links)
- An improved weighted essentially non-oscillatory scheme for hyperbolic conservation laws (Q2478495) (← links)
- Fifth-order weighted essentially non-oscillatory schemes with new Z-type nonlinear weights for hyperbolic conservation laws (Q2697784) (← links)
- Nonstandard finite difference methods: recent trends and further developments (Q2816621) (← links)
- Modified essentially nonoscillatory schemes based on exponential polynomial interpolation for hyperbolic conservation laws (Q2840382) (← links)
- Third-order nonoscillatory schemes for the Euler equations (Q3987075) (← links)
- An Eulerian–Lagrangian Weighted Essentially Nonoscillatory scheme for nonlinear conservation laws (Q5269902) (← links)
- Decatic B‐spline collocation scheme for approximate solution of Burgers' equation (Q6064553) (← links)
- A multiple‐relaxation‐time lattice Boltzmann model for Burgers equation (Q6137313) (← links)
