MD-DRM mass conservative interpolation for the solution of non-linear viscous flow problems

W. F. Florez; H. Power

MD-DRM mass conservative interpolation for the solution of non-linear viscous flow problems

W. F. Florez
, H. Power

Research output: Contribution to scientific journal › Conference and proceedings › peer-review

Abstract

In this paper we introduce a radial basis function interpolation scheme for the velocity field, that satisfies the continuity equation (mass conservative). The proposed method performs better than the classical interpolation used in the DRM approach to represent such field. The new scheme together with a subdomain variation of the dual reciprocity method allows better approximation of the nonlinear terms in the Navier-Stokes equations.

Original language	English
Pages (from-to)	319-328
Number of pages	10
Journal	International Series on Advances in Boundary Elements
Volume	10
State	Published - 2001
Event	Twenty-Third International Conference on the Boundary Element Method, BEM XXIII - Lemnos, Greece Duration: 7 May 2001 → 9 May 2001

Cite this

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title = "MD-DRM mass conservative interpolation for the solution of non-linear viscous flow problems",

abstract = "In this paper we introduce a radial basis function interpolation scheme for the velocity field, that satisfies the continuity equation (mass conservative). The proposed method performs better than the classical interpolation used in the DRM approach to represent such field. The new scheme together with a subdomain variation of the dual reciprocity method allows better approximation of the nonlinear terms in the Navier-Stokes equations.",

author = "Florez, \{W. F.\} and H. Power",

year = "2001",

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journal = "International Series on Advances in Boundary Elements",

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note = "Twenty-Third International Conference on the Boundary Element Method, BEM XXIII ; Conference date: 07-05-2001 Through 09-05-2001",

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AU - Florez, W. F.

AU - Power, H.

PY - 2001

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N2 - In this paper we introduce a radial basis function interpolation scheme for the velocity field, that satisfies the continuity equation (mass conservative). The proposed method performs better than the classical interpolation used in the DRM approach to represent such field. The new scheme together with a subdomain variation of the dual reciprocity method allows better approximation of the nonlinear terms in the Navier-Stokes equations.

AB - In this paper we introduce a radial basis function interpolation scheme for the velocity field, that satisfies the continuity equation (mass conservative). The proposed method performs better than the classical interpolation used in the DRM approach to represent such field. The new scheme together with a subdomain variation of the dual reciprocity method allows better approximation of the nonlinear terms in the Navier-Stokes equations.

UR - https://www.scopus.com/pages/publications/2942744549

M3 - Ponencia publicada en las memorias del evento con ISSN

AN - SCOPUS:2942744549

SN - 1460-1419

VL - 10

SP - 319

EP - 328

JO - International Series on Advances in Boundary Elements

JF - International Series on Advances in Boundary Elements

T2 - Twenty-Third International Conference on the Boundary Element Method, BEM XXIII

Y2 - 7 May 2001 through 9 May 2001

ER -

MD-DRM mass conservative interpolation for the solution of non-linear viscous flow problems

Abstract

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