Traction control system with function of suppression of wheels self-oscillation in traction mode
https://doi.org/10.51187/0135-3152-2023-3-44-56
Abstract
Introduction (problem statement and relevance). Currently, the number of operated passenger vehicles with individual electric propulsion of driving wheels is increasing. Such design is characterized by a short kinematic chain of mechanical transmission with low moment of inertia and damping. At the same time, electric motors can ensure high torque with its rapid change already at the beginning of driving, which can contribute to occurrence of increased tyre slipping and skidding. In this case, self-oscillation processes can emerge in the drive system, and that will affect operational properties when, as the slipping speed increases, the friction force in the contact patch is reduced thus causing higher loads in the drive.
The purpose of the study is to develop a driving wheel spin (slip) monitoring method with a self-oscillation suppression function.
Methodology and research methods. The simulation of processes of formation of self-oscillation phenomena in the wheel and road contact interaction area has been performed in the Matlab Simulink software suite. The method of actual (field) testing on the vehicle with individual electric propulsion of driving wheels has been applied.
Scientific novelty and results. The paper introduces the driving wheel slip monitoring method with the self-oscillation suppression function consisting in motional energy removal from the system. Application of the system with the specified property reduces the peak values (amplitudes) of oscillations of wheel angular velocities by 27.8% and torques by 66.7%.
The practical significance of the study lies in the possibility to use the research results in development of traction control systems with the self-oscillation suppression function.
About the Author
A. V. KlimovRussian Federation
Klimov A.V. – PhD (Eng), head of the electrified vehicles service
Moscow 121205
References
1. [Characteristics of the electric bus KAMAZ 6282]. Available at: https://kamaz.ru/upload/bus/%D0%AD%D0%BB%D0%B5%D0%BA%D1%82%D1%80%D0%BE%D0%B1%D1%83%D1%81%20KAMAZ-6282.pdf (accessed 15 October 2022). (In Russian)
2. Shin K., Brennan M.J., Oh J.-E., Harris C.J. Analysis of disk brake noise using a two-degrees-of-freedom model. Journal of Sound and Vibration, 2002, vol. 254, no. 5, pp. 837–848.
3. Kotiev G.O., Padalkin B.V., Kartashov A.B., Diakov A.S. Designs and development of Russian scientific schools in the field of cross-country ground vehicles building. ARPN Journal of Engineering and Applied Sciences, 2017, no. 12 (4), pp. 1064–1071.
4. Ergin A.A., Kolomejtseva M.B., Kotiev G.O. Antiblocking control system of the brake drive of automobile wheel. Pribory i Sistemy Upravleniya, 2004, no. 9, pp. 11–13.
5. Soliman M.A., Kaldas M.S. An Investigation of anti-lock braking system for automobiles. SAE International by Warwick University, 2016, May 05.
6. Sun Ch., Pei X. Development of ABS ECU with hard ware-inthe-Loop simulation based on Labcar system. SAE International by Warwick University, 2016, May 05.
7. Sabbioni E., Cheli F., D’Alessandro V. Politecnico di Milano Analysis of ABS/ESP Control Logics Using a HIL Test Bench. SAE International by Warwick University, 2016, May 05.
8. Hart P.M. Review of Heavy Vehicle Braking Systems Requirements (PBS Requirements), Draft Report, 24 April 2003.
9. Marshek K.M., Guderman II J.F., Jonson M.J. Performance of Anti-Lock Braking System Equipped Passenger Vehicles Part I: Braking as a Function of Brake Pedal Application Force. SAE 2002 World Congress Detroit, Michigan, March 4–7, 2002.
10. Kruchinin P.A., Magomedov M.Kh., Novozhilov I.V. [Mathematical model of an automobile wheel in anti-lock modes of motion]. Izvestiya RAN, seriya MTT, 2001, no. 6, pp. 63–69. (In Russian)
11. Awrejcewiez J., Dzyubak L., Grehori C. Estimation of chaotic and regular (stick-slip and ship-slip) oscillations exhibited by coupled oscillations with dry friction. Nonlinear Dynamics, 2005, vol. 42, no. 2, pp. 383–394.
12. Pascal M. Dynamics and stability of a two degrees of freedom oscillator with an elastic stop. Journal of Computational and Nonlinear Dynamics, 2006, vol. 1, no. 1, pp. 94–102.
13. Shin K., Brennan M.J., Oh J.-E., Harris C.J. Analysis of disk brake noise using a two-degrees-of-freedom model. Journal of Sound and Vibration, 2002, vol. 254, no. 5, pp. 837–848.
14. Kuznetsov A.P., Kuznetsov S.P., Ryskin N.M. [Nonlinear vibrations]. Moscow, Fizmatlit Publ., 2002. 292 p. (In Russian)
15. Kryukov B.I. [Forced oscillations of essentially non-linear systems]. Moscow, Mashinostroenie Publ., 1984. 216 p. (In Russian)
16. Nekorkin V.I. [Forced oscillations of essentially non-linear systems. Textbook]. Nizhny Novgorod, Nizhegorodskiy universitet Publ., 2011. 233 p. (In Russian)
17. [Vibrations in Engineering. Handbook in 6 vol. Ed. advice: Chelomey V.N.]. Moscow, Mashinostroenie Publ., 1979. [V. 2. Oscillations of Nonlinear Mechanical Systems. Ed. by Blechman I.I.]. 1979. 351 p. (In Russian)
18. Gorelov V.V., Zhileykin M.M., Lovtsov A.N., Shinkarenko V.A. [Control law with the function of active safety systems for electromechanical transmissions of multi-axle wheeled vehicles]. Izvestiya vysshikh uchebnykh zavedeniy. Mashinostroenie, 2013, no. 9, pp. 56–66. (In Russian)
19. Zhileykin M.M., Zhurkin M.M. [Algorithm of anti-lock braking system with anti-skid function for twoaxle cars with one driving axle]. Izvestiya MGTU MAMI, 2020, no. 1 (43), pp. 51–56. (In Russian)
20. Zhileykin M.M., Kotiev G.O. [Vehicle systems modeling: tutorial]. Moscow, BMSTU Publ., 2020. 239 p. ISBN: 978-5-7038-5351-1. (In Russian)
Review
For citations:
Klimov A.V. Traction control system with function of suppression of wheels self-oscillation in traction mode. Trudy NAMI. 2023;(3):44-56. (In Russ.) https://doi.org/10.51187/0135-3152-2023-3-44-56