Numerical Calculations of the GRP Scheme for Nonconservative Ideal Fluid Mechanics Equations Relying on Parallel Calculation of Multifluid Grids

In order to solve the numerical method of nonconservative ideal hydrodynamics equations, the viscous perturbation technique for solving nonconservative hydrodynamics equations is improved and tested by solving the Riemann problem. The calculation of nonconservative ideal fluid mechanics is based on...

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Main Authors: Huijing Zhan, Mingze Wu
Format: Article
Language:English
Published: Wiley 2021-01-01
Series:Advances in Multimedia
Online Access:http://dx.doi.org/10.1155/2021/5118005
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author Huijing Zhan
Mingze Wu
author_facet Huijing Zhan
Mingze Wu
author_sort Huijing Zhan
collection DOAJ
description In order to solve the numerical method of nonconservative ideal hydrodynamics equations, the viscous perturbation technique for solving nonconservative hydrodynamics equations is improved and tested by solving the Riemann problem. The calculation of nonconservative ideal fluid mechanics is based on the GRP format. This article aims at the calculation method of nonconservative ideal fluid mechanics in the GRP format. Riemann and the corresponding periodic vortex are processed. The multifluid network processing method in the article is compared with the current method. The result can prove that this format can be used to solve the nonconservative ideal fluid dynamics equation of multiple values in the GRP format group, its computing power is strong, and the result of the solution is accurate.
format Article
id doaj-art-f2b4366a3b8d474c8c33b455419b896a
institution Kabale University
issn 1687-5699
language English
publishDate 2021-01-01
publisher Wiley
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series Advances in Multimedia
spelling doaj-art-f2b4366a3b8d474c8c33b455419b896a2025-02-03T01:26:53ZengWileyAdvances in Multimedia1687-56992021-01-01202110.1155/2021/5118005Numerical Calculations of the GRP Scheme for Nonconservative Ideal Fluid Mechanics Equations Relying on Parallel Calculation of Multifluid GridsHuijing Zhan0Mingze Wu1School of Mathematics and PhysicsZhejiang Shuren UniversityIn order to solve the numerical method of nonconservative ideal hydrodynamics equations, the viscous perturbation technique for solving nonconservative hydrodynamics equations is improved and tested by solving the Riemann problem. The calculation of nonconservative ideal fluid mechanics is based on the GRP format. This article aims at the calculation method of nonconservative ideal fluid mechanics in the GRP format. Riemann and the corresponding periodic vortex are processed. The multifluid network processing method in the article is compared with the current method. The result can prove that this format can be used to solve the nonconservative ideal fluid dynamics equation of multiple values in the GRP format group, its computing power is strong, and the result of the solution is accurate.http://dx.doi.org/10.1155/2021/5118005
spellingShingle Huijing Zhan
Mingze Wu
Numerical Calculations of the GRP Scheme for Nonconservative Ideal Fluid Mechanics Equations Relying on Parallel Calculation of Multifluid Grids
Advances in Multimedia
title Numerical Calculations of the GRP Scheme for Nonconservative Ideal Fluid Mechanics Equations Relying on Parallel Calculation of Multifluid Grids
title_full Numerical Calculations of the GRP Scheme for Nonconservative Ideal Fluid Mechanics Equations Relying on Parallel Calculation of Multifluid Grids
title_fullStr Numerical Calculations of the GRP Scheme for Nonconservative Ideal Fluid Mechanics Equations Relying on Parallel Calculation of Multifluid Grids
title_full_unstemmed Numerical Calculations of the GRP Scheme for Nonconservative Ideal Fluid Mechanics Equations Relying on Parallel Calculation of Multifluid Grids
title_short Numerical Calculations of the GRP Scheme for Nonconservative Ideal Fluid Mechanics Equations Relying on Parallel Calculation of Multifluid Grids
title_sort numerical calculations of the grp scheme for nonconservative ideal fluid mechanics equations relying on parallel calculation of multifluid grids
url http://dx.doi.org/10.1155/2021/5118005
work_keys_str_mv AT huijingzhan numericalcalculationsofthegrpschemefornonconservativeidealfluidmechanicsequationsrelyingonparallelcalculationofmultifluidgrids
AT mingzewu numericalcalculationsofthegrpschemefornonconservativeidealfluidmechanicsequationsrelyingonparallelcalculationofmultifluidgrids