Add to ORKGii In this paper we describe the construction, analysis, and application of ENO ( Essentially Non-Oscillatory) schemes for hyperbolic conservation laws. ENO schemes are high order accurate finite difference schemes designed for problems with piecewise smooth solutions containing discontinuities. ENO schemes have been quite successful in applications, especially for problems containing both shocks and complicated smooth solution structures, such as compressible turbulence simulations and aeroacoustics
This paper describes a new Hybrid Adaptive ENO scheme for partial differential equation in conservat...
In this paper, we generalize the high order well-balanced finite difference weighted essentially non...
Hamilton-Jacobi (H-J) equations are frequently encountered in applications, e.g. in con-trol theory ...
An essentially nonoscillatory (ENO) formulation is described for hyperbolic systems of conservation ...
In this work the essentially non-oscillatory schemes (ENO) and the weighted essentially non-oscillat...
In these lecture notes we describe the construction, analysis, and application of ENO (Essentially N...
In recent years, a class of numerical schemes for solving hyperbolic partial differential equations ...
In recent years, a class of numerical schemes for solving hyperbolic partial differential equations ...
Essentially nonoscillatory (ENO) and weighted ENO (WENO) methods on equidistant Cartesian grids are ...
Solution to systems of hyperbolic conservation laws may be discontinuous. Example of such systems ar...
We develop in this article an improved version of the fth-order weighted essentially non-oscillatory...
We present a novel family of arbitrary high order accurate central Weighted ENO (CWENO) finite volum...
We present a novel family of arbitrary high order accurate central Weighted ENO (CWENO) finite volum...
In the computation of discontinuous solutions of hyperbolic conservation laws, TVD (total-variation-...
Essentially nonoscillatory (ENO) and weighted ENO (WENO) methods on equidistant Cartesian grids are ...
This paper describes a new Hybrid Adaptive ENO scheme for partial differential equation in conservat...
In this paper, we generalize the high order well-balanced finite difference weighted essentially non...
Hamilton-Jacobi (H-J) equations are frequently encountered in applications, e.g. in con-trol theory ...
An essentially nonoscillatory (ENO) formulation is described for hyperbolic systems of conservation ...
In this work the essentially non-oscillatory schemes (ENO) and the weighted essentially non-oscillat...
In these lecture notes we describe the construction, analysis, and application of ENO (Essentially N...
In recent years, a class of numerical schemes for solving hyperbolic partial differential equations ...
In recent years, a class of numerical schemes for solving hyperbolic partial differential equations ...
Essentially nonoscillatory (ENO) and weighted ENO (WENO) methods on equidistant Cartesian grids are ...
Solution to systems of hyperbolic conservation laws may be discontinuous. Example of such systems ar...
We develop in this article an improved version of the fth-order weighted essentially non-oscillatory...
We present a novel family of arbitrary high order accurate central Weighted ENO (CWENO) finite volum...
We present a novel family of arbitrary high order accurate central Weighted ENO (CWENO) finite volum...
In the computation of discontinuous solutions of hyperbolic conservation laws, TVD (total-variation-...
Essentially nonoscillatory (ENO) and weighted ENO (WENO) methods on equidistant Cartesian grids are ...
This paper describes a new Hybrid Adaptive ENO scheme for partial differential equation in conservat...
In this paper, we generalize the high order well-balanced finite difference weighted essentially non...
Hamilton-Jacobi (H-J) equations are frequently encountered in applications, e.g. in con-trol theory ...