Publication detail

Theoretical, Comoputational and Experimental Analysis of Taylor Vortices During Fluid Film Interaction with Structures

MALENOVSKÝ E. POCHYLÝ F.

Original Title

Theoretical, Comoputational and Experimental Analysis of Taylor Vortices During Fluid Film Interaction with Structures

Type

conference paper

Language

English

Original Abstract

This contribution is focused on the interaction of a rigid body with a thin fluid layer. Some technical applications are for example: long and short, cavitating or noncavitating journal bearings. The governing equations for this analysis are the Navier Stokes (NS) equation, and the continuity and boundary conditions. The theoretical basis of a new approach to the analysis of dynamic behavior of nonstationary motion in time and frequency domains is presented. This totally new approach is based on separating the shaft and liquid layer from each other. It is possible to establish, using this separation, a database of additional effects of fluid film for a single given shaft parameter, which can be the shaft center position. The Bézier body is used for approximating the geometrical configuration as well as the velocities and pressures. The governing equations for both the net method and method of control volumes are presented. Curvilinear co-ordinates are used for describing the geometrical configuration and perpendicular co-ordinates are used for solving velocities and pressures

Keywords

Navier-Stokes eq., Computational modeling, journal bearings

Authors

MALENOVSKÝ E. POCHYLÝ F.

RIV year

2003

Released

9. 9. 2003

Location

Žilina

ISBN

80-214-1296-8

Book

9 th. Internationale Conference on Numerical methods in Continuum Mechanics.NMCM 2003

Edition number

1

Pages from

1

Pages to

17

Pages count

17

BibTex

@inproceedings{BUT8438,
  author="Eduard {Malenovský} and František {Pochylý}",
  title="Theoretical, Comoputational and Experimental Analysis of Taylor Vortices During Fluid Film Interaction with Structures",
  booktitle="9 th. Internationale Conference on Numerical methods in Continuum Mechanics.NMCM 2003",
  year="2003",
  number="1",
  pages="17",
  address="Žilina",
  isbn="80-214-1296-8"
}