An alternating direction (ADI) method for a self-acting rectangular gas bearing

R.W. de Vries

doi:10.1007/BF01535499

An alternating direction (ADI) method for a self-acting rectangular gas bearing

R.W. de Vries

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Abstract

The stationary Reynolds equation is solved over a rectangular region. The problem is linearized by Picard linearization. The ADI method is used to solve the resulting set of linear equations. A set of parameters is introduced to speed up convergence as well for the Picard linearization as for the ADI method. A comparison is made with Booy-Coleman's method. Results are given for bearing numbers 10 to 1000.

Original language	Undefined
Pages (from-to)	71-79
Journal	Journal of engineering mathematics
Volume	9
Issue number	1
DOIs	https://doi.org/10.1007/BF01535499
Publication status	Published - 1975

Keywords

IR-85473

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10.1007/BF01535499

Vries75alternating

Cite this

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title = "An alternating direction (ADI) method for a self-acting rectangular gas bearing",

abstract = "The stationary Reynolds equation is solved over a rectangular region. The problem is linearized by Picard linearization. The ADI method is used to solve the resulting set of linear equations. A set of parameters is introduced to speed up convergence as well for the Picard linearization as for the ADI method. A comparison is made with Booy-Coleman's method. Results are given for bearing numbers 10 to 1000.",

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AB - The stationary Reynolds equation is solved over a rectangular region. The problem is linearized by Picard linearization. The ADI method is used to solve the resulting set of linear equations. A set of parameters is introduced to speed up convergence as well for the Picard linearization as for the ADI method. A comparison is made with Booy-Coleman's method. Results are given for bearing numbers 10 to 1000.

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JO - Journal of engineering mathematics

JF - Journal of engineering mathematics

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