Accurate compact flowfield-dependent variation method for compressible Euler equations
Numerical simulations of compressible inviscid flows using fully implicit high order compact flowfielddependent variation (HOC-FDV) method has been developed. The third-order accurate in time flowfield-dependent variation (FDV) scheme is used for time discritization and the fourthorder compact Pade...
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iium-12902011-10-04T03:15:45Z http://irep.iium.edu.my/1290/ Accurate compact flowfield-dependent variation method for compressible Euler equations Elfaghi, Abdulhafid M. Asrar, Waqar Omar, Ashraf Ali E. TJ Mechanical engineering and machinery Numerical simulations of compressible inviscid flows using fully implicit high order compact flowfielddependent variation (HOC-FDV) method has been developed. The third-order accurate in time flowfield-dependent variation (FDV) scheme is used for time discritization and the fourthorder compact Pade scheme is used to approximate the first and second spatial derivatives. The solution procedure consists of a number of tri-diagonal matrix operations with considerable saving in computing time, and produces an efficient solver. The method has been tested and verified for two numerical examples, a flow over a channel flow with compression/expansion and a flow past NACA0012 airfoil. Good agreement with the analytical and other numerical solutions has been obtained in both cases. Numerical results show the validity and accuracy of the proposed method. 2009 Conference or Workshop Item PeerReviewed application/pdf en http://irep.iium.edu.my/1290/1/Accurate_Compact_Flowfield-Dependent_Variation_Method_for_Compressible_Euler_Equations.pdf Elfaghi, Abdulhafid M. and Asrar, Waqar and Omar, Ashraf Ali E. (2009) Accurate compact flowfield-dependent variation method for compressible Euler equations. In: International Conference on Applications and Design in Mechanical Engineering 2009 (iCADME 2009), 11 - 13 October 2009, Penang, Malaysia. |
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English |
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TJ Mechanical engineering and machinery |
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TJ Mechanical engineering and machinery Elfaghi, Abdulhafid M. Asrar, Waqar Omar, Ashraf Ali E. Accurate compact flowfield-dependent variation method for compressible Euler equations |
description |
Numerical simulations of compressible inviscid flows using fully implicit high order compact flowfielddependent variation (HOC-FDV) method has been developed. The third-order accurate in time flowfield-dependent variation (FDV) scheme is used for time discritization and the fourthorder compact Pade scheme is used to approximate the first and second spatial derivatives. The solution procedure consists of a number of tri-diagonal matrix operations with considerable saving in computing time, and produces an efficient solver. The method has been tested and verified for two numerical examples, a flow over a channel flow with compression/expansion and a flow past NACA0012 airfoil. Good agreement with the analytical and other numerical solutions has been obtained in both cases. Numerical results show the validity and accuracy of the proposed method. |
format |
Conference or Workshop Item |
author |
Elfaghi, Abdulhafid M. Asrar, Waqar Omar, Ashraf Ali E. |
author_facet |
Elfaghi, Abdulhafid M. Asrar, Waqar Omar, Ashraf Ali E. |
author_sort |
Elfaghi, Abdulhafid M. |
title |
Accurate compact flowfield-dependent variation method for compressible Euler equations |
title_short |
Accurate compact flowfield-dependent variation method for compressible Euler equations |
title_full |
Accurate compact flowfield-dependent variation method for compressible Euler equations |
title_fullStr |
Accurate compact flowfield-dependent variation method for compressible Euler equations |
title_full_unstemmed |
Accurate compact flowfield-dependent variation method for compressible Euler equations |
title_sort |
accurate compact flowfield-dependent variation method for compressible euler equations |
publishDate |
2009 |
url |
http://irep.iium.edu.my/1290/ http://irep.iium.edu.my/1290/1/Accurate_Compact_Flowfield-Dependent_Variation_Method_for_Compressible_Euler_Equations.pdf |
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2023-09-18T20:08:32Z |
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2023-09-18T20:08:32Z |
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1777407321647874048 |