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Description
  • The paper presents computational simulation strategies of the slide bearing lubrication as a fluid-structural problem. Finite difference method is proposed for a solution of the fluid problem described by Reynolds differential equation and Finite Element Method is used for a solution of the structural problem. Bearing loads are calculated by the Virtual Engine model assembled and solved in Multibody System. The proposed approaches include temperature and pressure dependent viscosity and density of bearing lubricant. All the computational approaches are applied on a main bearing of modern in-line three-cylinder engine.
  • The paper presents computational simulation strategies of the slide bearing lubrication as a fluid-structural problem. Finite difference method is proposed for a solution of the fluid problem described by Reynolds differential equation and Finite Element Method is used for a solution of the structural problem. Bearing loads are calculated by the Virtual Engine model assembled and solved in Multibody System. The proposed approaches include temperature and pressure dependent viscosity and density of bearing lubricant. All the computational approaches are applied on a main bearing of modern in-line three-cylinder engine. (en)
Title
  • Analysis of Slide Bearing Computational Models Considering Elastic Deformations and Rough Surfaces
  • Analysis of Slide Bearing Computational Models Considering Elastic Deformations and Rough Surfaces (en)
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  • Analysis of Slide Bearing Computational Models Considering Elastic Deformations and Rough Surfaces
  • Analysis of Slide Bearing Computational Models Considering Elastic Deformations and Rough Surfaces (en)
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  • RIV/00216305:26210/14:PU109032!RIV15-MSM-26210___
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  • P(LO1202)
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  • 2765
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  • RIV/00216305:26210/14:PU109032
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  • Elastohydrodynamics, rough surface, stiffness matrix, coupled solver, viscosity (en)
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  • [5D2FDF755C23]
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  • Svratka
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  • Neuveden
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  • Engineering Mechanics 2014
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  • Drápal, Lubomír
  • Maršálek, Ondřej
  • Novotný, Pavel
  • Zubík, Martin
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number of pages
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  • Vysoké učení technické v Brně
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  • 978-80-214-4871-1
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  • 26210
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