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20172023
most citedStrategies to cure numerical shock instability in HLLEM Riemann solver

51 citations · 69 across the 7 of their papers we have counts for

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physics.comp-ph2020★ 9 cited

A Novel Reinitialization Scheme for Conservative Level Set Method

S. Parameswaran, J. C. Mandal

Existing artificial compression based reinitialization scheme for conservative level set method has a few drawbacks, like distortion of fluid-fluid interface, unphysical patch form…

physics.comp-ph2019★ 3 cited

Modified HLLC-VOF solver for incompressible two-phase fluid flows

Sourabh P. Bhat, J. C. Mandal

A modified HLLC-type contact preserving Riemann solver for incompressible two-phase flows using the artificial compressibility formulation is presented. Here, the density is omitte…

physics.comp-ph2018★ 51 cited

Strategies to cure numerical shock instability in HLLEM Riemann solver

Sangeeth Simon, J. C. Mandal

The HLLEM scheme is a popular contact and shear preserving approximate Riemann solver for cheap and accurate computation of high speed gasdynamical flows. Unfortunately this scheme…

physics.comp-ph2018★ 2 cited

A Cure for numerical shock instability in HLLC Riemann solver using antidiffusion control

Simon Sangeeth, J. C Mandal

Various forms of numerical shock instabilities are known to plague many contact and shear preserving approximate Riemann solvers, including the popular Harten-Lax-van Leer with Con…

physics.comp-ph2018★ 4 cited

A simple cure for numerical shock instability in HLLC Riemann solver

Simon Sangeeth, J. C Mandal

The Harten-Lax-van Leer with contact (HLLC) scheme is known to be plagued by various forms of numerical shock instabilities. In this paper, we propose a new framework for developin…