International Peer-Reviewed JournalOpen AccessISSN 2456-8880
irejournals@gmail.com+91-7433024337

Home / Current Issue / Paper 1701714

1701714 Vol 3 · Issue 4 Download Paper

MODELLING OF AUTOMOBILE BRAKE PAD WEAR

Ogbeide S. O., Ph.D ANWULE LIBERTY

Subject area: Science,Engineering and Technology  ·  Area of research: Mechanical Engineering

Abstract

In the optimization of wear resistance of automotive brake pads, the braking temperature as a result of contact surface of the disc and the pads of a friction brake during its operation has significant impact on brake performance. An interaction between a brake disc and brake pads of automobile brake is characterized by a number of dry contact phenomena; these phenomena are influenced by brake operation conditions (applied pressure, speed and brake interface temperature) and material characteristics of friction couple at a given time. The temperature measurement techniques, which are always available under laboratory test conditions at different radial distance enable obtaining relatively accurate values of temperature at the friction surface using thermo couples. However, measuring the sliding surface temperature at different radial distance during the entire lifetime of the brake pads is very necessary due to the demanding operating conditions of the brakes. Therefore, an appropriate mathematical model was developed in order to enable estimate of the sliding surface temperature between the brake disc and brake pads throughout the entire duration of brake application. This is achieve by infinite element method using the results of the of temperature measurement at different radial and axial distance within the brake pad and its processing, by means of an originally developed mathematical model which aided the analysis of results and validation of the mathematical model. The finite element analysis is simplified by utilizing the inherent symmetry of disc brake and applying symmetric boundary conditions. The finite element analysis results presented herein illustrate that the brake pads temperature varies at different radial distance. While making comparison of temperature at different radial distance of the pad and disc ,the maximum and minimum values and the difference between them were: pad highest surface temperature was 8800C and the lowest surface temperature value was 700?C, the difference of temperature was 130?C. Considering the wearing rate in radial and axial distance when the rate of wear rises most in radial direction, the temperature occurring on the surface and the temperature difference between two surfaces also rises. At a time of 1.5 to 2.5 sec maximum heat was generated and the temperature of pad and disc rises. Above 2.5 however, convection heat lost set in, this is as a result of nature trying to obey Newton?s law of cooling which reduced the temperature in the interval 2.5 to 4 sec. Disc surface temperature in the radial interval 75-85 mm, where the disc is exposed to air flow is relatively low. But in the interval 85-105 mm, where the disc is in contact with friction linings, the temperature increased because in the case of uniform pressure distribution, heat generation grows in the radial distance. It was finally observed that if the thickness of the pad is reduced due to excessive wear, influence of heat into the pad and caliper assembly increases and the risk of brake fluid vaporization will increase leading to brake temperature rise. Therefore, it was recommended that the material with low thermal conductivity for the pad and caliper components be used and to build a test rig for real braking system to study the heat dissipation experimentally so that the analysis result obtained from finite element method can be validated.

Keywords

Modeling, Automobile, Brake Pad, Braking Temperature, Wear

References

[1] Herbert Frood (1897), Investigation of cotton- based Material Impregnated with Butimen Solutions.

[2] Talati, F. and Jalalifar, S. (2008). Investigation of Heat Transfer Phenoomena in a ventilated disk brake rotor with straight radial rounded vanes. Journal of Applied Science, Vol. 8, No. 20, P 3583-3590.

[3] Boz, M. and Kurt, A. (2007). The Effect of AL2O3 on the Friction Performance of Automotive Brake Friction Materials. J. Tribo. Int., 40 : 1161 -11169.

[4] Jared Feist, (2014). Finite Element Modeling of Brake Pad Materials Performance. Rensselaer Polytechnic Institute Harford, Connecticut.

[5] SAE International J430, Surface Vehicle Standard (2000). Automotive Gray Iron Casting.

[6] Gao and Lin (2002). The Determination of the contact temperature distribution on the working surface of a brake.

[7] Naji et al, (2002). Mathematical Model to describe the thermal behaviour of a brake system.

[8] Cho et al ( 2003). Performance of a brake system depends on the interaction of rotor with frction materials at their sliding interfaces.

[9] Eriksson and Bergman (2000). Investigations into the effect of different ingredients on brake pad performance.

[10] Cheonan Daero et al (2015).Analyses of Structure and Heat Transfer for Brake Pad and Shoe Models .Advanced Science and Technology Letters Vol.108 (Mechanical Engineering 2015), pp.19-23 http://dx.

[11] Huajiang Ouyang (2005). Numerical Analysis of Automotive Disc Brake Squeal, Int. J. Vehicle Noise and Vibration, Vol. 1, Nos. 3/4, 2005 207. Fax: 0044 151 79 44848 E -mail: h.ouyang@liverpool.ac.uk.

[12] Er. N. B. Shinde1et al (2015). C.A.D. & F.E.M. Analysis of Disc Brake System, International Journal Of Engineering And Computer Science ISSN:2319-7242 Volume 4 Issue 3 March 2015, Page No. 10697-10706.

[13] Shahril K.et al (2012). Temperature Analysis of Automotive Modeling Parts. International Conference on Metallurgical, Manufacturing and Mechanical Engineering (ICMMME'2012) December 26-27, 2012 Dubai (UAE)

[14] Eltoukhy, M.; Asfour, S.; Almakky, M. & Huang, C. (2006). Thermoelastic Instability in Disk Brakes: Simulation of the Heat Generation Problem, Proceedings of the COMSOL Users Conference,

[15] Boston Inoue, H. (1986). Analysis of brake judder caused by thermal deformation of brake discs, SAE Technical Paper Series, no. 865131.

[16] Jacobsson, H. (2003). Aspects of Disc Brake Judder, Proceedings of the Institution of Mechanical Engineers, Journal of Automobile Engineering, 217, 419-430

[17] Jang, J.Y. & Khonsari, M.M. (2003). A generalized thermoelastic instability analysis, Proceedings of the royal society, A459, 309-329.

[18] Abdelahamid, M. K. (1997). Brake judder analysis: Case studies, SAE, Technical Paper Series, no. 972027.

[19] Anderson, E., et al. (1990). Hot spotting in automotive friction systems, Wear, v. 135, pp. 319–337.

[20] Barber, J.R. (1967). The influence of thermal expansion on the friction and wear process, Wear, 10, 155–159.

[21] Faramarz Talati and Salman Jalalifar (2009). Analysis of heat conduction in a disk brake system.Heat Mass Transfer (2009) 45:1047–1059

[22] Tianku Fu, (2000).Modeling and Performance Analysis of ABS Systems with Nonlinear Control. A Thesis in The Department of Mechanical Engineering, Concordia University Montreal, Quebec, Canada.

[23] Anurag Dey (2015). Thermal Analysis of Disk Brake in order to study the Brake Fluid Vaporization Phenomenon of a Formula SAE Car.

[24] Rabia M. Et al (2013). Experimental Studies of Automotive Disc Brake Noise and Vibration. International Journal of Modern Engineering Research (IJMER) www.ijmer.com Vol.3, Issue.1, Jan-Feb. 2013 pp-199-203, ISSN: 2249-6645.

[25] F. N. Onyeneke( 2014). Production of Motor Vehicle Brake Pad Using Local Materials (Perriwinkle and Coconut Shell).The International Journal Of Engineering And Science (IJES) Volume 3, Pages 17-24 ISSN (e): 2319 – 1813 ISSN (p): 2319 – 1805.www.theijes.com

How to cite this paper

Ogbeide S. O., Ph.D, ANWULE LIBERTY "MODELLING OF AUTOMOBILE BRAKE PAD WEAR" Iconic Research And Engineering Journals Volume 3 Issue 4 2019 Page 227-239
Ogbeide S. O., Ph.D, ANWULE LIBERTY "MODELLING OF AUTOMOBILE BRAKE PAD WEAR" Iconic Research And Engineering Journals, vol. 3, no. 4, Oct. 2019
Ogbeide S. O., Ph.D, ANWULE LIBERTY (2019). MODELLING OF AUTOMOBILE BRAKE PAD WEAR. Iconic Research And Engineering Journals, 3(4).
Ogbeide S. O., Ph.D, ANWULE LIBERTY "MODELLING OF AUTOMOBILE BRAKE PAD WEAR" Iconic Research And Engineering Journals, vol. 3, no. 4, Oct. 2019.
@article{1701714,
      author = {Ogbeide S. O., Ph.D, ANWULE LIBERTY},
      title = {MODELLING OF AUTOMOBILE BRAKE PAD WEAR},
      journal = {Iconic Research And Engineering Journals},
      year = {2019},
      volume = {3},
      number = {4},
      pages = {227-239},
      issn = {2456-8880},
      url = {https://www.irejournals.com/formatedpaper/1701714.pdf},
      abstract = {In the optimization of wear resistance of automotive brake pads, the braking temperature as a result of contact surface of the disc and the pads of a friction brake during its operation has significant impact on brake performance. An interaction between a brake disc and brake pads of automobile brake is characterized by a number of dry contact phenomena; these phenomena are influenced by brake operation conditions (applied pressure, speed and brake interface temperature) and material characteristics of friction couple at a given time. The temperature measurement techniques, which are always available under laboratory test conditions at different radial distance enable obtaining relatively accurate values of temperature at the friction surface using thermo couples. However, measuring the sliding surface temperature at different radial distance during the entire lifetime of the brake pads is very necessary due to the demanding operating conditions of the brakes. Therefore, an appropriate mathematical model was developed in order to enable estimate of the sliding surface temperature between the brake disc and brake pads throughout the entire duration of brake application. This is achieve by infinite element method using the results of the  of  temperature measurement at different radial and axial distance within the brake pad and its processing, by means of an originally developed mathematical model which aided the analysis of results and validation of the mathematical model. The finite element analysis is simplified by utilizing the inherent symmetry of disc brake and applying symmetric boundary conditions. The finite element analysis results presented herein illustrate that the brake pads temperature varies at different radial distance. While making comparison of temperature at different radial distance of the pad and disc ,the maximum and minimum values and the difference between them were: pad  highest surface temperature was 8800C and the lowest surface temperature value was 700?C, the difference of temperature was 130?C. Considering the wearing rate in radial and axial distance when the rate of wear rises most in radial direction, the temperature occurring on the surface and the temperature difference between two surfaces also rises. At a time of 1.5 to 2.5 sec maximum heat was generated and the temperature of pad and disc rises. Above 2.5 however, convection heat lost  set in, this is as a result of nature trying to obey Newton?s law of cooling which  reduced the temperature in the interval 2.5 to 4 sec. Disc surface temperature in the radial interval 75-85 mm, where the disc is exposed to air flow is relatively low. But in the interval 85-105 mm, where the disc is in contact with friction linings, the temperature increased because in the case of uniform pressure distribution, heat generation grows in the radial distance. It was finally observed that if the thickness of the pad is reduced due to excessive wear, influence of heat into the pad and caliper assembly increases and the risk of brake fluid vaporization will increase leading to brake temperature rise. Therefore, it was recommended that the material with low thermal conductivity for the pad and caliper components be used and to build a test rig for real braking system to study the heat dissipation experimentally so that the analysis result obtained from finite element method can be validated.},
      keywords = {Modeling, Automobile, Brake Pad, Braking Temperature, Wear},
      month = {October},
  }