An efficient edge-based level set finite element method for free surface flow problems

SUMMARY We present an efficient technique for the solution of free surface flow problems using level set and a parallel edge‐based finite element method. An unstructured semi‐explicit solution scheme is proposed. A custom data structure, obtained by blending node‐based and edge‐based approaches is p...

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Bibliographic Details
Published in:International journal for numerical methods in fluids Vol. 71; no. 6; pp. 687 - 716
Main Authors: Rossi, R., Larese, A., Dadvand, P., Oñate, E.
Format: Journal Article Publication
Language:English
Published: Bognor Regis Blackwell Publishing Ltd 28-02-2013
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Summary:SUMMARY We present an efficient technique for the solution of free surface flow problems using level set and a parallel edge‐based finite element method. An unstructured semi‐explicit solution scheme is proposed. A custom data structure, obtained by blending node‐based and edge‐based approaches is presented so to allow a good parallel performance. In addition to standard velocity extrapolation (for the convection of the level set function), an explicit extrapolation of the pressure field is performed in order to impose both the pressure boundary condition and the volume conservation. The latter is also improved with a modification of the divergence free constrain. The method is shown to allow an efficient solution of both simple benchmark cases and complex industrial examples. Copyright © 2012 John Wiley & Sons, Ltd. We present an efficient method for the solution of free surface flow problems using level set and a parallel edge‐based finite element method. The main new features are the technique used for the imposition of the pressure on the free surface and the proposal of an efficient volume‐ correction approach.
Bibliography:istex:30F81E1B065649DBE9A94A286DB7CB0A703B5CA2
ark:/67375/WNG-RR1TTD91-X
ArticleID:FLD3680
ObjectType-Article-1
SourceType-Scholarly Journals-1
ObjectType-Feature-2
content type line 23
ISSN:0271-2091
1097-0363
DOI:10.1002/fld.3680