Bolted bearing connections are one of the most important connections in some industrial structures, and manufacturers are always looking for a quick calculation model for a safe design. In this context, all the analytical and numerical models reduce the global study to the study of the most critical sector. Therefore, the main inputs for these models are the maximal equivalent contact load and the corresponding contact angle. Thus, a load distribution calculation model that takes all the important parameters, such as the stiffness of the supporting structure and the variation in the contact angle, into consideration is needed. This paper presents a 3D finite element (FE) simplified analysis of load distribution and contact angle variation in a slewing ball bearing. The key element of this methodology, which is based on the Hertz theory, is modeling the rolling elements under compression by nonlinear traction springs between the centers of curvature of the raceways. The contact zones are modeled by rigid shells to avoid numerical singularities. Each raceway curvature center is coupled to the corresponding contact zone by rigid shells. The main contribution of this method is not only the evaluation of the contact loads with a relatively reduced calculation time but also the variation in the contact angle from the deformed coordinates of the curvature centers. Results are presented for several loading cases: axial loading, turnover moment, and a combined loading of axial force and turnover moment. The influence of the most important parameters such as the contact angle, the stiffness of the bearings, and the supporting structure is discussed. Finally, a preliminary experimental validation is conducted on a standard ball bearing. The results presented in this paper seem encouraging. The FE study shows an important influence of several parameters and a good correlation with experimental results. Consequently, this model can be extended to other types of slewing bearings such as roller bearings. Moreover, it can be implemented in complex industrial structures such as cranes and lifting devices to determine the corresponding load distributions and contact angles and, consequently, the most critical sector.
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e-mail: alain.daidie@insa-toulouse.fr
e-mail: zouhair.chaib@insa-toulouse.fr
e-mail: antoine.ghosn@insa-toulouse.fr
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August 2008
Research Papers
3D Simplified Finite Elements Analysis of Load and Contact Angle in a Slewing Ball Bearing
Alain Daidié,
Alain Daidié
INSA, UPS, Laboratoire de Génie Mécanique de Toulouse,
e-mail: alain.daidie@insa-toulouse.fr
Université de Toulouse
, 135 Avenue de Rangueil, 31077 Toulouse Cedex 04, France
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Zouhair Chaib,
Zouhair Chaib
INSA, UPS, Laboratoire de Génie Mécanique de Toulouse,
e-mail: zouhair.chaib@insa-toulouse.fr
Université de Toulouse
, 135 Avenue de Rangueil, 31077 Toulouse Cedex 04, France
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Antoine Ghosn
Antoine Ghosn
INSA, UPS, Laboratoire de Génie Mécanique de Toulouse,
e-mail: antoine.ghosn@insa-toulouse.fr
Université de Toulouse
, 135 Avenue de Rangueil, 31077 Toulouse Cedex 04, France
Search for other works by this author on:
Alain Daidié
INSA, UPS, Laboratoire de Génie Mécanique de Toulouse,
Université de Toulouse
, 135 Avenue de Rangueil, 31077 Toulouse Cedex 04, Francee-mail: alain.daidie@insa-toulouse.fr
Zouhair Chaib
INSA, UPS, Laboratoire de Génie Mécanique de Toulouse,
Université de Toulouse
, 135 Avenue de Rangueil, 31077 Toulouse Cedex 04, Francee-mail: zouhair.chaib@insa-toulouse.fr
Antoine Ghosn
INSA, UPS, Laboratoire de Génie Mécanique de Toulouse,
Université de Toulouse
, 135 Avenue de Rangueil, 31077 Toulouse Cedex 04, Francee-mail: antoine.ghosn@insa-toulouse.fr
J. Mech. Des. Aug 2008, 130(8): 082601 (8 pages)
Published Online: July 10, 2008
Article history
Received:
June 25, 2007
Revised:
January 7, 2008
Published:
July 10, 2008
Citation
Daidié, A., Chaib, Z., and Ghosn, A. (July 10, 2008). "3D Simplified Finite Elements Analysis of Load and Contact Angle in a Slewing Ball Bearing." ASME. J. Mech. Des. August 2008; 130(8): 082601. https://doi.org/10.1115/1.2918915
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