Abstract
The in-wheel-motor (IWM) drive system has some interesting
features, such as the vibration of this structure at low velocity. An
explanation of this phenomenon is given in this paper by considering
the dynamics performance of the in-wheel motor drive system under small slip ratio conditions. Firstly, a frequency response function
(FRF) is deduced for the drive system that is composed of a dynamic
tire model and a simplified motor model. Furthermore, an equation between the resonance velocity with the parameters of the drive
system is obtained by combining the resonance frequency of this
drive system with the fundamental frequency of the motor. The correctness of the equation is demonstrated through simulations and
experimental tests on different road surfaces. The impact of different
parameters on the vibration can be explained by this equation, which can give the engineer some instructions to design a control method to
avoid this feature.
Introduction
Nowadays the electric vehicle is becoming the mainstream of future
clean automotive technology with broad prospect, because of the
depletion of fossil fuel resources and environment contamination
problems caused by massive using of traditional vehicles equipped with internal combustion engine. Among the various configurations
of the electric vehicle (including fuel cell vehicle), undoubtedly the
in-wheel-motor (IWM) drive system will be an important key technology in the near future.[ 1] Besides the advantages that allow to
flexible layout and roomy interior spaces by eliminating the mechanical parts connection of the driveline, the direct electric drive system also occupies the potentials of enhancing vehicle dynamics
performances due to IWMs have the capability of quick and accurate
torque vectoring control under various driving conditions. Therefore, development of in-wheel motor systems has become a popular topic of research in recent years. [ 2, 3] With further in-depth studies, some
special phenomena are observed, such as the vibration of this
structure at low velocity. [4] To explain these phenomena, studies on
the modeling of in-wheel motor system should be made.
Since the motor and tire in wheel drive system are highly
electromechanically coupled, many published researches regarding the in-wheel-motored EV control based on the simplified rigid wheel
dynamics models. [ 5] As a result, the different dynamic properties
caused by different parameters of the wheel and tire cannot be
sufficiently captured when the rigid wheel assumption is adopted.
Particularly in case when the vehicle starts from stop, deviation
introduced by transient tire dynamics may significantly affect the wheel performance, due to the fundamental frequency of the motor
sweeping from the low to high level. [ 6]
In this paper, an equation was proposed to explain the rolling speed vibration phenomenon of the in-wheel-motor, and the dynamic
characteristics about resonance frequency and resonance velocity were illustrated. Firstly a relaxation-length-based dynamic tire model
and a simplified motor model were introduced to establish the drive
system. Its frequency response function (FRF) and the resonance frequency (FR) were deduced to analyze the wheel dynamics in the
frequency domains. Combining the FR with the fundamental
frequency of the motor, the equation of the resonance velocity was obtained, which can explain the impact of different parameters on the
vibration. This proposed equation was verified by simulation. Also,
the impact of longitudinal stiffness on the vibration is demonstrated by real vehicle test, which showed the correctness of the equation.An Explanation of the In-Wheel Motor Drive System’s
Vibration at Low Velocity Using Motor-Wheel Frequency Characteristics2016-01-1673
Published 04/05/2016
Long Chen, Shuwei Zhang, and Mingyuan Bian
Tsinghua Univ.
Yugong Luo
Tsinghua Univ., CICEV
Keqiang Li
Tsinghua Univ.
CITATION: Chen, L., Zhang, S., Bian,
SAE_2016-01-1673_An Explanation of the In-Wheel Motor Drive System’s Vibration at Low Velocity Using Motor-Wheel Frequency Characteristics
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