ANALYSIS OF STOKES' FLOW BY A HYBRID METHOD.

C. Bratianu; S. N. Atluri; L. A. Ying

ANALYSIS OF STOKES' FLOW BY A HYBRID METHOD.

C. Bratianu, S. N. Atluri, L. A. Ying

Mechanical Engineering

Research output: Chapter in Book/Report/Conference proceeding › Conference contribution › peer-review

Abstract

This paper presents a hybrid finite element method based on assumed deviatoric fluid stresses in the element volume and continuous velocity fields at the element boundaries. The deviatoric stress and hydrostatic pressure field have to satisfy a priori, the momentum equations. The generality and the advantage of the present method are discussed, and its versatility is demonstrated through a few numerical experiments. Convergence and stability considerations are also included.

Original language	English
Title of host publication	Finite Elements in Fluids
Publisher	John Wiley & Sons
Pages	27-43
Number of pages	17
ISBN (Print)	0471903965
State	Published - 1984

Publication series

Name	Finite Elements in Fluids
Volume	5

Cite this

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title = "ANALYSIS OF STOKES' FLOW BY A HYBRID METHOD.",

abstract = "This paper presents a hybrid finite element method based on assumed deviatoric fluid stresses in the element volume and continuous velocity fields at the element boundaries. The deviatoric stress and hydrostatic pressure field have to satisfy a priori, the momentum equations. The generality and the advantage of the present method are discussed, and its versatility is demonstrated through a few numerical experiments. Convergence and stability considerations are also included.",

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AU - Ying, L. A.

PY - 1984

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N2 - This paper presents a hybrid finite element method based on assumed deviatoric fluid stresses in the element volume and continuous velocity fields at the element boundaries. The deviatoric stress and hydrostatic pressure field have to satisfy a priori, the momentum equations. The generality and the advantage of the present method are discussed, and its versatility is demonstrated through a few numerical experiments. Convergence and stability considerations are also included.

AB - This paper presents a hybrid finite element method based on assumed deviatoric fluid stresses in the element volume and continuous velocity fields at the element boundaries. The deviatoric stress and hydrostatic pressure field have to satisfy a priori, the momentum equations. The generality and the advantage of the present method are discussed, and its versatility is demonstrated through a few numerical experiments. Convergence and stability considerations are also included.

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M3 - Conference contribution

AN - SCOPUS:0021665571

SN - 0471903965

T3 - Finite Elements in Fluids

SP - 27

EP - 43

BT - Finite Elements in Fluids

PB - John Wiley & Sons

ER -

ANALYSIS OF STOKES' FLOW BY A HYBRID METHOD.

Abstract

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