1983
DOI: 10.1137/1025002
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On Upstream Differencing and Godunov-Type Schemes for Hyperbolic Conservation Laws

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Cited by 2,938 publications
(1,762 citation statements)
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“…From these reconstructed variables, we can then compute the fluxes F L and F R . The approximate Riemann problem on each face is then solved by computing the HLL flux [86] …”
Section: Evolution Of the Metricmentioning
confidence: 99%
“…From these reconstructed variables, we can then compute the fluxes F L and F R . The approximate Riemann problem on each face is then solved by computing the HLL flux [86] …”
Section: Evolution Of the Metricmentioning
confidence: 99%
“…This formulation, used together with the Harten-Lax-van Leer approximate Riemann solver (Harten et al 1983), conserves the divergence-free condition ∇ · B = 0. The method is a second order, unsplit, time-marching algorithm scheme controlled by the Courant-Friedrich-Levy parameter initially set to C cfl = 0.1.…”
Section: Boundary Conditions and Numerical Schemementioning
confidence: 99%
“…We use the HLL (Harten, Lax, and van Leer) approximate Riemann solver [52]. The HLL solver is one of the simplest shock-capturing schemes as it does not require knowledge of the eigenvectors of the system.…”
Section: B the Riemann Solver Stepmentioning
confidence: 99%