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An Interval Analysis and Optimization Method for Generated Axial Force of Automotive Drive Shaft Systems
Technical Paper
2020-01-0918
ISSN: 0148-7191, e-ISSN: 2688-3627
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English
Abstract
To study the generated axial force (GAF) of the drive shaft system more accurately and effectively, this paper introduces the interval uncertainty into the research focusing on the GAF. Firstly, an interval uncertainty model for calculating the GAF is proposed based on the Chebyshev polynomials and an analytical model of the GAF. The input torque, the articulation angle, the rotation angle of the drive shaft system, the pitch circle radius (PCR) of the tripod joint and the friction coefficient are regarded as interval variables. Secondly, the upper and lower bounds of the proposed GAF model under interval uncertainty parameters are calculated quickly with the vertex method. Then the interval uncertainty optimization of the GAF under uncertainty parameters is performed. The upper bound of the response interval of the GAF is taken as the optimization object. Finally, the proposed model is verified by experiments, while the interval uncertainty analysis and optimization of the GAF are carried out through a numerical example.
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Citation
Feng, H. and Rakheja, S., "An Interval Analysis and Optimization Method for Generated Axial Force of Automotive Drive Shaft Systems," SAE Technical Paper 2020-01-0918, 2020, https://doi.org/10.4271/2020-01-0918.Data Sets - Support Documents
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References
- Lee , C.H. and Polycarpou , A.A. Experimental Investigation of Tripod Constant Velocity (CV) Joint Friction SAE Technical Paper 2006-01-0582 2006 https://doi.org/10.4271/2006-01-0582
- Jo , G.H. , Kim , S.H. , Kim , D.W. , and Chu , C.N. Estimation of Generated Axial Force Considering Rolling-Sliding Friction in Tripod Type Constant Velocity Joint Tribology Transactions 61 5 889 900 2018 2018 10.1080/10402004.2018.1439209
- Serveto , S. , Mariot , J.P. , and Diaby , M. Modelling and Measuring the Axial Force Generated by Tripod Joint of Automotive Drive-Shaft Multibody System Dynamics 19 3 209 226 2008 10.1007/s11044-007-9091-1
- Lim , Y.H. , Song , M.E. , Lee , W.H. , Cho , H.J. et al. Multibody Dynamics Analysis of the Drive-Shaft Coupling of the Ball and Tripod Types of Constant Velocity Joints Multibody System Dynamics 22 2 145 162 2009 10.1007/s11044-009-9155-5
- Cai , Q.C. , Lee , K.H. , Song , W.L. , Lee , C.H. et al. Simplified Dynamics Model for Axial Force in Tripod Constant Velocity Joint International Journal of Automotive Technology 13 5 751 757 2012 10.1007/s12239-012-0074-8
- Moore , R.E. Internal Analysis Englewood Cliff Prentice-Hall 1966
- Lü , H. and Yu , D. Brake Squeal Reduction of Vehicle Disc Brake System with Interval Parameters by Uncertainty Optimization Journal of Sound and Vibration 333 26 7313 7325 2014 10.1016/j.jsv.2014.08.027
- Wu , J. , Luo , Z. , Zhang , Y. , and Zhang , N. An Interval Uncertainty Optimization Method for Vehicle Suspensions Using Chebyshev Metamodels Applied Mathematical Modelling 38 15-16 3706 3723 2014 10.1016/j.apm.2014.02.012
- Yin , S.W. , Yu , D.J. , Huang , Y. , Yin , H. et al. Hybrid Chebyshev Interval Finite-Element and Statistical Energy Analysis Method for Midfrequency Analysis of Built-up System with Interval Uncertainties Journal of Engineering Mechanics 142 10 2016 10.1061/(ASCE)EM.1943-7889.0001131
- Dong , W. and Shah , H.C. Vertex Method for Computing Functions of Fuzzy Variables Fuzzy Sets and Systems 24 1 65 78 1987 10.1016/0165-0114(87)90114-X