most citedA decoupled staggered scheme for the shallow water equations

2 citations · 2 across the 2 of their papers we have counts for

collaborators

3 papers

math.NA2019

Conservativity and Weak Consistency of a Class of Staggered Finite Volume Methods for the Euler Equations

R. Herbin, J. -C. Latché, S. Minjeaud +1

We address a class of schemes for the Euler equations with the following features: the space discretization is staggered, possible upwinding is performed with respect to the materi…

math.NA2019

Consistent Internal Energy Based Schemes for the Compressible Euler Equations

R. Herbin, T. Gallouët, J. -C Latché +1

Numerical schemes for the solution of the Euler equations have recently been developed, which involve the discretisation of the internal energy equation, with corrective terms to e…

math.NA2019★ 2 cited

A decoupled staggered scheme for the shallow water equations

Raphaèle Herbin, Jean-Claude Latché, Youssouf Nasseri +1

We present a first order scheme based on a staggered grid for the shallow water equations with topography in two space dimensions, which enjoys several properties: positivity of th…