DocumentCode :
2037916
Title :
Nonlinear two-dimensional modeling of a McPherson suspension for kinematics and dynamics simulation
Author :
Hurel, Jorge ; Mandow, Anthony ; García-Cerezo, Alfonso
Author_Institution :
Fac. de Ing. Mec. y Cienc. de la Production, ESPOL, Guayaquil, Ecuador
fYear :
2012
fDate :
25-27 March 2012
Firstpage :
1
Lastpage :
6
Abstract :
This paper proposes a systematic and comprehensive development of a nonlinear two-dimensional mathematical quarter-car model of the McPherson suspension. The model considers not only vertical motion of the sprung mass (chassis) but also rotation and translation for the unsprung mass (wheel assembly). Furthermore, this model includes the wheel mass and its inertia moment about the longitudinal axis. This work improves the conventional quarter-car model by incorporating both the suspension geometry and the tyre lateral stiffness, which allows analyzing variations in kinematic parameters, such as camber angle and track width. Besides, the paper offers an implementation of the model using Matlab-Simulink, whose dynamics and kinematics have been validated against a realistic two-dimensional model developed with the Adams View program.
Keywords :
automobiles; computational geometry; control engineering computing; elastic constants; mechanical engineering computing; springs (mechanical); suspensions (mechanical components); vehicle dynamics; wheels; Adams View program; Matlab-Simulink; McPherson suspension; camber angle; chassis; dynamics simulation; inertia moment; kinematic parameters; kinematics simulation; nonlinear 2D mathematical quarter-car model; sprung mass vertical motion; suspension geometry; track width; tyre lateral stiffness; unsprung mass rotation; unsprung mass translation; wheel assembly; wheel mass; Assembly; Joints; Mathematical model; Suspensions; Tires; Wheels; Zirconium;
fLanguage :
English
Publisher :
ieee
Conference_Titel :
Advanced Motion Control (AMC), 2012 12th IEEE International Workshop on
Conference_Location :
Sarajevo
Print_ISBN :
978-1-4577-1072-8
Electronic_ISBN :
978-1-4577-1071-1
Type :
conf
DOI :
10.1109/AMC.2012.6197009
Filename :
6197009
Link To Document :
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