The heat generated during the sliding period at the initiation of engagement in friction clutches is considered to be one of the main reasons for the failure of the friction material. One way to reduce the risk of this problem is to increase the rate of heat transfer by convection or, in other words, reduce the heat content of the friction material (internal energy) and thereby increase the lifecycle of the friction clutch. In this paper, the finite element technique has been used to study the effect of radial circumferential grooves on the temperature distribution and the amount of energy transferred by convection for a dry friction clutch disk during a single engagement, assuming a uniform distribution for the thermal load between the contact surfaces (i.e., uniform wear on clutch surfaces). Three-dimensional transient simulations are conducted to study the thermoelastic coupling of the problem. The effect of the groove area ratio (GR, defined as the groove area divided by the nominal contact area) is investigated. Furthermore, this paper presents the equations for energy considerations and energy balance at any time for the friction clutch system. The numerical results show that the amount of energy transferred by convection from the friction material can be controlled (within a limitation) by adjusting the value of the groove area ratio. Commercial ANSYS13 software has been used to perform the numerical computations in this paper.

References

1.
El-sherbiny
,
M.
, and
Newcomb
,
T. P.
,
1976
, “
Temperature Distributions in Automotive Dry Clutches
,”
Proc. Inst. Mech. Eng.
,
190
, pp.
359
365
.10.1243/PIME_PROC_1976_190_038_02
2.
Lai
,
Y. G.
,
1998
, “
Simulation of Heat-Transfer Characteristics of Wet Clutch Engagement Processes
,”
Numer. Heat Transfer, Part A
,
33
, pp.
583
597
.10.1080/10407789808913956
3.
Kennedy
,
T. C.
, and
Traiviratana
,
S.
,
2004
, “
Transient Effects on Heat Conduction in Sliding Bodies
,”
Numer. Heat Transfer, Part A
,
47
, pp.
57
77
.10.1080/10407780490520788
4.
Al-Bahkali
,
E. A.
, and
Barber
,
J. R.
,
2006
, “
Nonlinear Steady State Solution for a Thermoelastic Sliding System Using Finite Element Method
,”
J. Therm. Stress.
,
29
, pp.
153
168
.10.1080/01495730500257466
5.
Gao
,
H.
, and
Barber
,
G. C.
,
2002
, “
Engagement of a Rough, Lubricated and Grooved Disk Clutch With a Porous Deformable Paper-Based Friction Material
,”
J. Tribol. Trans.
,
45
, pp.
464
470
.10.1080/10402000208982575
6.
Miyagawa
,
M.
,
Ogawa
,
M.
, and
Hara
,
H.
,
2009
, “
Numerical Simulation of Temperature and Torque Curve of Miltidisk Wet Clutch With Radial and Circumferential Grooves
,”
Tribol. Online
,
4
, pp.
17
21
.10.2474/trol.4.17
7.
Czél
,
B.
,
Váradi
,
K.
,
Albers
A.
, and
Mitariu
,
M.
,
2009
, “
FE Thermal Analysis of a Ceramic Clutch
,”
Tribol. Int.
,
45
, pp.
714
723
.10.1016/j.triboint.2008.10.006
8.
Jang
,
J. Y.
,
Khonsari
,
M. M.
, and
Maki
,
R.
,
2011
, “
Three-Dimensional Thermohydrodynamic Analysis of a Wet Clutch With Consideration of Grooved Friction Surfaces
,”
ASME J. Tribol.
,
133
, p.
011703
.10.1115/1.4003019
9.
Abdullah
,
O. I.
, and
Schlattmann
,
J.
,
2012
, “
The Effect of Disc Radius on Heat Flux and Temperature Distribution in Friction Clutches
,”
J. Adv. Mater. Res.
,
505
, pp.
154
164
.10.4028/www.scientific.net/AMR.505.154
10.
Abdullah
,
O. I.
, and
Schlattmann
,
J.
,
2012
, “
Finite Element Analysis of Dry Friction Clutch With Radial and Circumferential Grooves
,”
Proceedings of the World Academy of Science, Engineering and Technology Conference
, Paris, France, Apr. 25–26, pp.
1279
1291
.
11.
Abdullah
,
O. I.
, and
Schlattmann
,
J.
,
2012
, “
The Correction Factor for Rate of Energy Generated in the Friction Clutches Under Uniform Pressure Condition
,”
J. Adv. Theor. Appl. Mech.
,
5
(
6
), pp.
277
290
.
12.
Ling
,
F. F.
,
1959
, “
A Quasi-Iterative Method for Computing Interface Temperature Distributions
,”
ZAMP
,
10
, pp.
461
474
.10.1007/BF01601355
13.
Blok
,
H.
,
1940
, “
Fundamental Mechanical Aspects in Boundary Lubrication
,”
SAE Trans.
,
46
, pp.
54
68
.
14.
Cook
,
R.
,
1995
, “
Finite Element Modeling for Stress Analysis
,” Wiley, New York.
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