Effect of Band Contact on the Temperature Distribution for Dry Friction Clutch
Commenced in January 2007
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Effect of Band Contact on the Temperature Distribution for Dry Friction Clutch

Authors: Oday I. Abdullah, J. Schlattmann

Abstract:

In this study, the two dimensional heat conduction problem for the dry friction clutch disc is modeled mathematically analysis and is solved numerically using finite element method, to determine the temperature field when band contacts occurs between the rubbing surfaces during the operation of an automotive clutch. Temperature calculation have been made for contact area of different band width and the results obtained compared with these attained when complete contact occurs. Furthermore, the effects of slipping time and sliding velocity function are investigated as well. Both single and repeated engagements made at regular interval are considered.

Keywords: Band contact, dry friction clutch, frictional heating, temperature field, 2D FEM.

Digital Object Identifier (DOI): doi.org/10.5281/zenodo.1329909

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[1] T. P. Newcomb, "Calculation of Surface Temperatures Reached in Clutches when the Torque Varies with Time", J. of Mechanical Eng. Science December 1961 vol. 3 no. 4 340-347
[2] A. E Anderson and R. A, "Hot Spotting in Automotive friction Systems", J. of Wear, V. 135, No. 2, 1990, pp 319-337.
[3] Lee K. and Barber J. R, "Frictionally Excited Thermoelastic Instability in Automotive Disk Brakes", ASME J. of Tribology, V, 115, 1993, pp 607-614
[4] Lee K. and Barber J. R," An Experimental Investigation of Frictionally- Excited Thermoelastic Instability in Automotive Disk Brakes Under a Drag Brake Application", ASME J. of Tribology, V, 116, 1994, page 409-414
[5] Yevtushenko A. A., Ivanyk E. G., Yevtushenko O. O. (1999), Exact formulae for determination of the mean temperature and wear during braking. Heat and Mass Transfer, Vol. 35, No 2, 163-169.
[6] P. Decuzzi, G. Demelio, ÔÇÿ-the effect of material properties on the thermoelastic stability of sliding systems", Wear 252 (2002) 311-321.
[7] Yun-Bo Yi, "Finite Element Analysis of Thermoelastodynamic Instability Involving Frictional Heating",ASME J. of Tribology, V 128, 2006, pp 718-724.
[8] Piotr GRZEŚ*, :Finite Element Analysis Of Disc Temperature During Braking Process: acta mechanica et automatica, vol.3 no.4 (2009)
[9] Xue Jing, Li Yuren and Liu Weiguo, The Finite Element Model of Transient Temperature Field of Airplane Brake Disks with Rough Surface Profile" Proceedings of the IEEE International Conference on Automation and Logistics Shenyang, China August 2009.
[10] P Hwang, XWu, andY B JeonThermal-mechanical coupled simulation of a solid brake disc in repeated braking cycles, Proc. Proceedings of the Institution of Mechanical Engineers, Part J: Journal of Engineering Tribology Vol. 223 Part J: J. Engineering Tribology, 2009.
[11] Piotr GRZEŚ , Finite Element Analysis Of Temperature Distribution In Axisymmetric Model of Disc Brake, acta mechanica et automatica, vol.4 no.4 (2010)
[12] Liuchen Fan, Xuemei Sun, Yaxu Chu and Xun Yang," Thermalstructure coupling analysis of disc brake", 2010 International Conference on Computer, Mechatronics, Control and Electronic Engineering (CMCE).
[13] Nowacki W. (1962), Thermoelasticity, Pergamon Press, Oxford.
[14] Bal├ízs Czéla, K├íroly V├íradia, Albert Albers and Michael Mitariub, "Fe thermal analysis of a ceramic clutch", J. Tribology International, V. 42, Issue 5, 2009, pp 714-723.
[15] Lewis R. W., Nithiarasu P., Seetharamu K. N. (2004), Fundamentals of the finite element method for Heat and Fluid Flow, John Wiley & Sons