This paper investigates the operation of an automotive poly-rib serpentine belt system. A three-dimensional dynamic finite element model, consisting of a driver pulley, a driven pulley, and a complete five-rib V-ribbed belt, was created. Belt construction accounts for three different elastomeric compounds and a single layer of reinforcing cords. Rubber was considered incompressible hyperelastic material, and cord was considered linear elastic material. The material model accounting for thermal strains and temperature-dependent properties of the rubber solids was implemented in ABAQUS∕EXPLICIT code for the simulation. A tangential shear angle and an axial shear angle were defined to quantify shear deformations. The shear angles were found to be closely related to velocity variation along contact arc and the imbalanced contact stress distribution on different sides of the same rib and on different ribs. The temperature effect on shear deformation, tension and velocity variation, and contact stress distribution was investigated and shown in comparison to the results for the same system operating at room temperature.

1.
Reynolds
,
O.
, 1874, “
On the Efficiency of Belts or Straps as Communicators of Work
,” The Engineer,
38
(
27
), pp.
133
142
.
2.
Swift
,
H. W.
, 1928, “
Power Transmission by Belts: An Investigation of Fundamentals
,”
Proc. Inst. Mech. Eng.
0020-3483,
2
(
659
), pp.
659
665
.
3.
Zhang
,
W.
, and
Koyama
,
T.
, 2003, “
A Study on Noise in Synchronous Belt Drives (Experimental and Theoretical Analysis of Impact Sound)
,”
J. Mech. Des.
1050-0472,
125
, pp.
773
778
.
4.
Makita
,
K.
,
Kagotani
,
M.
,
Ueda
,
H.
, and
Koyama
,
T.
, 2004, “
Transmission Error in Synchronous Belt Drives With Idler (Influence of Thickness Error of Belt Back Face under No Load Conditions)
,”
J. Mech. Des.
1050-0472,
126
, pp.
148
155
.
5.
Firbank
,
T. C.
, 1970, “
Mechanics of the Belt Drive
,”
Int. J. Mech. Sci.
0020-7403,
12
, pp.
1053
1064
.
6.
Alciatore
,
D. G.
, and
Traver
,
A. E.
, 1995, “
Multipulley Belt Drive Mechanics: Creep Theory vs Shear Theory
,”
J. Mech. Des.
1050-0472,
117
, pp.
506
511
.
7.
Gerbert
,
G.
, 1996, “
Belt Slip—A Unified Approach
,”
J. Mech. Des.
1050-0472,
118
, pp.
432
438
.
8.
Hansson
,
H.
, 1989, “
Mechanics of V-Ribbed Belt Drives
,” Licentiate Thesis,
Chalmers University of Technology
, Gothenburg, Sweden, Report No. 1989-09-27.
9.
Yu
,
D.
,
Childs
,
T.
, and
Dalgarno
,
K.
, 1998, “
Experimental and Finite Element Studies of the Running of V-Ribbed Belts in Pulley Grooves
,”
Proc. Inst. Mech. Eng., Part C: J. Mech. Eng. Sci.
0954-4062,
212
, pp.
343
354
.
10.
Xu
,
M.
,
Castle
,
J. B.
,
Shen
,
Y.
,
Chandrashekhara
,
K.
,
Breig
,
W. F.
, and
Oliver
,
L. R.
, 2001, “
Finite Element Simulation and Experimental Validation of V-Ribbed Belt Tracking
,”
SAE 2001 World Congress
, Paper No. 2001-01-0661.
11.
Shen
,
Y.
,
Song
,
G.
,
Chandrashekhara
,
K.
,
Breig
,
W. F.
, and
Oliver
,
L. R.
, 2002, “
Accessory Serpentine Belt Stress Analysis Using Hyperelastic Model
,”
SAE 2002 World Congress
, Paper No. 2002-01-0860.
12.
Mase
,
G. T.
, and
Mase
,
G. E.
, 1999,
Continuum Mechanics for Engineers
, 2nd Edition,
CRC Press
, Boca Raton.
13.
Rivlin
,
R. S.
, and
Saunders
,
D. W.
, 1951, “
Large Elastic Deformation of Isotropic Materials VII: Experiments on the Deformation of Rubber
,”
Philos. Trans. R. Soc. London, Ser. A
0962-8428,
243
(
A
), pp.
251
288
.
14.
Treloar
,
L. R. G.
, 1975,
The Physics of Rubber Elasticity
, 3rd Ed.,
Clarendon Press
, Oxford.
15.
Twizell
,
E.
, and
Ogden
,
R.
, 1983, “
Non-linear Optimization of the Material Constants in Ogden’s Stress-Deformation Function for Incompressible Isotropic Elastic Materials
,”
J. Aust. Math. Soc. Ser. B, Appl. Math.
0334-2700,
24
, pp.
424
434
.
16.
ABAQUS Personnel
, 2003,
ABAQUS Theory Manual
,
HKS Publications
, Pawtucket, RI.
You do not currently have access to this content.