An Application of A Mesh refinement Method Based on the Law of Mass Conservation

Zhenquan Li; Rajnesh Lal

doi:10.1109/ICCIS.2010.61

An Application of A Mesh refinement Method Based on the Law of Mass Conservation

Zhenquan Li, Rajnesh Lal

Research output: Book chapter/Published conference paper › Conference paper › peer-review

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Abstract

The singular points and asymptote lines of velocity fields are important in analyzing the properties of the fields but normally difficult to identify. We have created mesh refinement methods which can find the points and lines, and verified by analytical velocity fields. This paper briefly shows characteristics of the method for two dimensions using the two-dimensional lid-driven cavity flow.

Original language	English
Title of host publication	ICCIS2010
Editors	Jun Zhang
Place of Publication	USA
Publisher	IEEE
Pages	226-229
Number of pages	4
ISBN (Electronic)	9780769542706
DOIs	https://doi.org/10.1109/ICCIS.2010.61
Publication status	Published - 2010
Event	IEEE International Conference on Computational and Information Sciences (ICCIS) - Chengdu, China, China Duration: 17 Dec 2010 → 19 Dec 2010

Conference

Conference	IEEE International Conference on Computational and Information Sciences (ICCIS)
Country/Territory	China
Period	17/12/10 → 19/12/10

Access to Document

10.1109/ICCIS.2010.61

24137 manuscriptAccepted author manuscript, 321 KB

1 Peer review responsibility, including review panel or committee

International Journal of Computer Mathematics (Journal)
Li, J. (Reviewer)
01 May 2022 → 30 Jun 2022
Activity: Publication peer-review and editorial work › Peer review responsibility, including review panel or committee

Cite this

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title = "An Application of A Mesh refinement Method Based on the Law of Mass Conservation",

abstract = "The singular points and asymptote lines of velocity fields are important in analyzing the properties of the fields but normally difficult to identify. We have created mesh refinement methods which can find the points and lines, and verified by analytical velocity fields. This paper briefly shows characteristics of the method for two dimensions using the two-dimensional lid-driven cavity flow.",

keywords = "Open access version available, Colocated finite volume method, Lid-driven cavity flow, Mesh refinement, Mess conservation",

author = "Zhenquan Li and Rajnesh Lal",

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editor = "Jun Zhang",

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AU - Lal, Rajnesh

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PY - 2010

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N2 - The singular points and asymptote lines of velocity fields are important in analyzing the properties of the fields but normally difficult to identify. We have created mesh refinement methods which can find the points and lines, and verified by analytical velocity fields. This paper briefly shows characteristics of the method for two dimensions using the two-dimensional lid-driven cavity flow.

AB - The singular points and asymptote lines of velocity fields are important in analyzing the properties of the fields but normally difficult to identify. We have created mesh refinement methods which can find the points and lines, and verified by analytical velocity fields. This paper briefly shows characteristics of the method for two dimensions using the two-dimensional lid-driven cavity flow.

KW - Open access version available

KW - Colocated finite volume method

KW - Lid-driven cavity flow

KW - Mesh refinement

KW - Mess conservation

U2 - 10.1109/ICCIS.2010.61

DO - 10.1109/ICCIS.2010.61

M3 - Conference paper

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EP - 229

BT - ICCIS2010

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PB - IEEE

CY - USA

T2 - IEEE International Conference on Computational and Information Sciences (ICCIS)

Y2 - 17 December 2010 through 19 December 2010

ER -

An Application of A Mesh refinement Method Based on the Law of Mass Conservation

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International Journal of Computer Mathematics (Journal)

Cite this