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» A numerical method for fractal conservation laws
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JSCIC
2006
76views more  JSCIC 2006»
13 years 7 months ago
Staggered Finite Difference Schemes for Conservation Laws
In this work, we introduce new finite-difference shock-capturing central schemes on staggered grids. Staggered schemes may have better resolution of the corresponding unstaggered ...
Gabriella Puppo, Giovanni Russo
TAPIA
2005
ACM
14 years 1 months ago
Computation of nonclassical shocks using a spacetime discontinuous Galerkin method
We present a numerical study for two systems of conservation laws using a spacetime discontinuous Galerkin (SDG) method with causal spacetime triangulations and the piecewise cons...
Katarina Jegdic
CPHYSICS
2007
81views more  CPHYSICS 2007»
13 years 7 months ago
A low dissipation essentially non-oscillatory central scheme
Here we present a new, semidiscrete, central scheme for the numerical solution of one-dimensional systems of hyperbolic conservation laws. The method presented in this paper is an...
R. Kissmann, R. Grauer
MOC
2000
97views more  MOC 2000»
13 years 7 months ago
Convergence rates to the discrete travelling wave for relaxation schemes
Abstract. This paper is concerned with the asymptotic convergence of numerical solutions toward discrete travelling waves for a class of relaxation numerical schemes, approximating...
Hailiang Liu
JSCIC
2010
150views more  JSCIC 2010»
13 years 2 months ago
A Central Discontinuous Galerkin Method for Hamilton-Jacobi Equations
In this paper, a central discontinuous Galerkin method is proposed to solve for the viscosity solutions of Hamilton-Jacobi equations. Central discontinuous Galerkin methods were or...
Fengyan Li, Sergey Yakovlev