Noncentered schemes and shock propagation problems

From MaRDI portal
Publication:1226926

DOI10.1016/0045-7930(74)90004-8zbMath0328.76051OpenAlexW2018342325MaRDI QIDQ1226926

Alain Lerat, Roger Peyret

Publication date: 1974

Published in: Computers and Fluids (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1016/0045-7930(74)90004-8




Related Items

Modified equation techniques for reactive-diffusive systems. I: Explicit, implicit and quasilinear methodsNonlinear fourth order Taylor expansion of lattice Boltzmann schemesGenuinely multi-dimensional explicit and implicit generalized Shapiro filters for weather forecasting, computational fluid dynamics and aeroacousticsUneven-order decentered Shapiro filters for boundary filteringHigh order modified differential equation of the Beam-Warming method. I. The dispersive featuresQuartic parameters for acoustic applications of lattice Boltzmann schemeA pseudospectral scheme for the numerical calculation of schocksSparse identification of truncation errorsSolving the equations for unsteady gas flow by two methodsTowards higher order lattice Boltzmann schemesEquivalent partial differential equations of a lattice Boltzmann schemeNew numerical methods for Burgers' equation based on semi-Lagrangian and modified equation approachesOn the correct numerical shock speedOn a superconvergent lattice Boltzmann boundary schemeGeometric structure of 2D weak shock wavesBoundary conditions for multistep finite-difference methods for time- dependent equationsOn the method of modified equations. VI: Asymptotic analysis of and asymptotic successive-corrections techniques for two-point, boundary-value problems in ODE'sHigh order modified differential equation of the beam-warming method. II: The dissipative featuresOn the method of modified equations. I: Asymptotic analysis of the Euler forward difference methodOn the method of modified equations. II: Numerical techniques based on the equivalent equation for the Euler forward difference methodDissipative Two-Four Methods for Time-Dependent Problems



Cites Work