A numerically consistent multiphase poiseuille flow computation by a new particle method
Recently, there is a rising interest in simulating fluid flow by using particle methods, which are mesh-free. However, the viscous stresses (or diffusion term) appeared in fluid flow governing equations are commonly expressed as the second-order derivatives of flow velocities, which are usually disc...
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my.uniten.dspace-222742023-05-29T13:59:58Z A numerically consistent multiphase poiseuille flow computation by a new particle method Ng K.C. Hwang Y.H. Sheu T.W.H. Yusoff M.Z. 55310814500 7402311620 13302578200 7003976733 Recently, there is a rising interest in simulating fluid flow by using particle methods, which are mesh-free. However, the viscous stresses (or diffusion term) appeared in fluid flow governing equations are commonly expressed as the second-order derivatives of flow velocities, which are usually discretized by an inconsistent numerical approach in a particle-based method. In this work, a consistent method in discretizing the diffusion term is implemented in our particle-based fluid flow solver (namely the Moving Particle Pressure Mesh (MPPM) method). The new solver is then used to solve a multiphase Poiseuille flow problem. The error is decreasing while the grid is refined, showing the consistency of our current numerical implementation. � 2015, Penerbit UTM Press. All rights reserved. Final 2023-05-29T05:59:58Z 2023-05-29T05:59:58Z 2015 Article 10.11113/jt.v76.5629 2-s2.0-84943226175 https://www.scopus.com/inward/record.uri?eid=2-s2.0-84943226175&doi=10.11113%2fjt.v76.5629&partnerID=40&md5=887ace2b3597d42f463ac398ffdea13e https://irepository.uniten.edu.my/handle/123456789/22274 76 8 83 87 Penerbit UTM Press Scopus |
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Recently, there is a rising interest in simulating fluid flow by using particle methods, which are mesh-free. However, the viscous stresses (or diffusion term) appeared in fluid flow governing equations are commonly expressed as the second-order derivatives of flow velocities, which are usually discretized by an inconsistent numerical approach in a particle-based method. In this work, a consistent method in discretizing the diffusion term is implemented in our particle-based fluid flow solver (namely the Moving Particle Pressure Mesh (MPPM) method). The new solver is then used to solve a multiphase Poiseuille flow problem. The error is decreasing while the grid is refined, showing the consistency of our current numerical implementation. � 2015, Penerbit UTM Press. All rights reserved. |
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55310814500 Ng K.C. Hwang Y.H. Sheu T.W.H. Yusoff M.Z. |
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Ng K.C. Hwang Y.H. Sheu T.W.H. Yusoff M.Z. |
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Ng K.C. Hwang Y.H. Sheu T.W.H. Yusoff M.Z. A numerically consistent multiphase poiseuille flow computation by a new particle method |
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Ng K.C. |
title |
A numerically consistent multiphase poiseuille flow computation by a new particle method |
title_short |
A numerically consistent multiphase poiseuille flow computation by a new particle method |
title_full |
A numerically consistent multiphase poiseuille flow computation by a new particle method |
title_fullStr |
A numerically consistent multiphase poiseuille flow computation by a new particle method |
title_full_unstemmed |
A numerically consistent multiphase poiseuille flow computation by a new particle method |
title_sort |
numerically consistent multiphase poiseuille flow computation by a new particle method |
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Penerbit UTM Press |
publishDate |
2023 |
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1806428124100952064 |
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13.214268 |