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FATIGUE ANALYSIS OF AN AUTOMOBILE WHEEL RIM
Sayed Noamanul Haque1 & Krupal Pawar2
M.Tech (Design), Research Scholar, Sandip University, Nashik1
Assistant Professor, Sandip University, Nashik2
Abstract: Automotive wheel is very critical component in the vehicle which has to meet the strict
requirements of driving safety. It is very vital for durability assessment of mechanical components early in the
design phase. Traditionally, this has been performed mainly with prototype tests like dynamic cornering fatigue
test, radial fatigue test etc. But it is difficult to understand fatigue failure mechanisms various loading
conditions. The new designed wheel is tested in the lab for its fatigue life through an accelerated fatigue test
before the actual production starts. However, a physical prototype test time takes at least 7 days and an
average design period is 6 months or more depending on the requirement, it is very time consuming process. At
the same time, because steel wheel is designed for variation in style and has very complex shape, it is difficult to
assess fatigue life by using analytical methods. Every wheel have to pass Dynamic cornering fatigue test. In this
paper we are studying Fatigue analysis of an Automobile rim using FEA software on DCFT, the data which will
be used to optimize the wheel on weight or mass base criteria with different materials. Here we have used
Aluminum alloy and Magnesium alloy to replace the steel wheels.
Keywords: Automobile wheel Rim, Dynamic Cornering Fatigue Test, FEA software.
1. INTRODUCTION
Wheel producers are using new materials and manufacturing technologies in order to
improve the wheel’s aesthetic appearance and design. Steel wheels are widely used for
wheels due to their excellent properties, such as lightweight, good forge ability, high wear
resistance and mechanical strength. Ensuring the reliability and safety of automobile wheel
rim is very important [1]. Analysis of the rims consists of numerically analyzing the stress
levels that rims experience during operating conditions. The load bearing capacity of the
bolt pattern will be evaluated for conditions of severe loading. The finite element (FE)
method is implemented for all automobile wheel rim analysis. The reliability of FEA
approach is based on their previous experience in fatigue analysis studies .The magnitude
of the static load and pressure contributes to increasing the stresses on the rim components.
The traditional fatigue test of wheel depend on the radial and cornering fatigue tests cannot
simulate the real stress state of wheel well. In this paper, a new method is proposed to
calculate the fatigue life of commercial vehicle wheel, in which the finite element model of
biaxial wheel fatigue test rig is established based on the standard so fEUWAES3.23 and
SAEJ2562, and the simulation of biaxial wheel test and fatigue life estimation considering
the effects of tire and wheel camber is performed by applying the whole load spectrum
specified inES3.23 to the wheel.[1]The (FEM) results of a pavement structure are wont to
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calculate how stress state at the layer interface varies during the passage of a wheel over the
surface on road and to qualify the reasonability of existing dynamic tests wont to
characterize interface shear behaviour. FEM are compared with stress undergone by
specimens tested with the foremost common devices like guillotine or inclined. the
important stress state may only be reproduced with a device that can independently manage
normal pressure and shear [2]. The proposed a computational methodology to simulate
wheel dynamic cornering fatigue test and estimate its’ multi-axial fatigue life. The strain
states of wheel are basically biaxial tensile and compression normal stresses during the
prototype test, which indicates that the fatigue crack may occur first in the circumferential
direction of steel wheel [9].
In this paper it is very vital for durability assessment of mechanical components early in the
design phase. Traditionally, this has been performed mainly with prototype tests like
dynamic cornering fatigue test, radial fatigue test etc. But it is difficult to understand
fatigue failure mechanisms various loading conditions. The new designed wheel is tested in
the lab for its fatigue life through an accelerated fatigue test before the actual production
starts. In this paper we are studying Fatigue analysis of an Automobile rim using FEA
software on DCFT, the data which will be used to optimize the wheel on weight or mass
base criteria with different materials. Here we have used Aluminum alloy and Magnesium
alloy to replace the steel wheels.
2.OBJECTIVE
The main objective of the work is to replace heavy steel wheel by light alloy wheel. For
this we are using FEA method. Two designs are available and two materials are available.
Aluminum alloy and Magnesium alloy. The Rim must pass Dynamic Cornering Fatigue
Test.
3.METHODOLOGY
Before starting analysis it is to understand current process. Literature review was dispensed
to understand with past work dispensed in field stress analysis of Wheel Rim. To validate
the solution following methodology was adopted.
1. Experimental Method 2.Finite Element Method 3.Comparison of above two
methods
According to standards Rim should pass following tests:
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1. Dynamic Cornering Fatigue Test.
4. PARAMETERS
4.1Number of Designs
1.Design No.1-D01
2.Design No.2-D02
4.2 Maximum Bending Moment
Bending Moment is calculated as follows:
The bending moment is calculated as follows
B.M=FRd+FLR (1)
= FRd+µFRR (2)
Where,
FR=Radial force acting on the wheel=1150 Kg
d=wheel offset=0.252
µ=Coefficient of friction between ground and tire=0.7
R=Maximum allowable Radius of statically loaded tire mounted on the wheel=0.250 m
B.M=488.75 Kgm =4795.64 Nm =4800 Nm.
4.3Materials Used
1. Aluminum Alloy-M1
2. Magnesium Alloy-M2
4.4 Conditions of Moments Applied
1. Moment Applied on Hub Bolt Region- C1
2. Moment Applied on Complete Hub - C2
4.5 Experimentation Plan
Compounding all parameters Experiment Plan is designed as follows:
For Each level of experiment 4 samples will be tested. Therefore total samples
checked will be = No. of experiments X Samples= 8X4=32 samples to be tested and
Moment applied will be 4800 Nm.
Table No. 1.1 Experimentation Plan
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Sr.
No.
Design No. Material Condition
1 D1 M1 C1
2 D2 M1 C1
3 D1 M2 C1
4 D2 M2 C1
5 D1 M1 C2
6 D2 M1 C2
7 D1 M2 C2
8 D2 M2 C2
5. CORNERING FATIGUE TEST
For the aim of validation the physical known as cornering fatigue test is dispensed
and discussed below.
5.1Dynamic Cornering Fatigue Test Setup for Experimentation
The DCFT is a standard wheel test, which applies cornering loads to the auto rim.
Fig 5.1 shows the test setup in where the testing rim is mounted on the rotating
table, the moment applying arm is fixed to the wheel external mounting plate with
the bolts and a moment is applied at the end of the moment arm by the
moment/force actuator and bearing, thus applying a rotating bending moment to the
wheel. If the rim passes the DCFT, it's an good chance of passing all other
remaining fatigue tests.
Figure No. 1.1 Basic Dynamic Cornering Fatigue Test System
6. FINITE ELEMENT ANALYSIS OF WHEEL RIM
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6.1Step by Step Analysis
6.1.1 Geometric Modeling
Figure 1.2 Geometric Model Design 1
This modeling is done in CATIA software and saved as ‘STEP’ format and
imported to ANSYS for further analysis.
6.1.2 Wheel Meshing
Figure.No.1.3 Meshing of Design 2
6.1.3 Loads and Boundary Conditions
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The applications of moments are at 2 geometries:
1. Mounting Area
2. Rim Hub
and as in actual test rim is fixed we will fix to Wheel Rim Structure.
Figure 1.4 Fixed Support Design 1
MOMENT APPLIED
Figure 1.5 Moments Applied Case 1 Design 1
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Figure No. 1.6 Moment Applied Case 2 Design 2
For optimization Purpose we will select these parameters and check the best
combination for Dynamic cornering fatigue test.
Sample Result Plots: Experiment No.1
Figure No. 1.7 Equivalent Stress
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Figure No. 1.8 Equivalent Strain
Figure No. 1.9 Total Deformation
7. RESULT AND DISCUSSIONFROM FEA PLOTS
Table No.1.2 Safe Test Chart
Exp. No. Eq. Stress(X 108 Pa) Eq. Strain Total Def. (m) Remark
1 1.55 0.00164 0.000303 SAFE
2 2.06 0.00291 0.000338 SAFE
3 1.157 0.00260 0.000480 SAFE
4 2.049 0.00457 0.000533 FAIL
5 1.182 0.00168 0.000304 SAFE
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6 2.049 0.00290 0.000300 SAFE
7 1.180 0.00265 0.000480 SAFE
8 2.040 0.00455 0.000534 FAIL
Table No. 1.3 Outcome from Finite Element Analysis
From above analysis it is clear that Experiment no.4 have Maximum equivalent stress 2.049
X108 also Experiment No.8 have Maximum equivalent stress 2.040 X108 which is greater
than Tensile Strength of Magnesium 1.93X108 so these two combination Fails under given
boundary conditions. Whereas experiments 1, 2, 3,5,6,7 are safe. It is clear that experiment
number 4 and 8 are associated with design number 2 is unsafe. Also Design 1 is safe with
both materials therefore design 1 is checked with AL alloy and Mg alloy on weight or mass
basis. Mg alloy rim have less weight which is the optimize level.
8. CONCLUSION
A Multi-objective analysis concept is carried out to optimize the weight of the Rim. Also to
determine whether the moment is applied at mounting holes or at Hub also. Work is carried
out in steps by step manner. We found that:
1. Design 1 is suitable for the vehicle considered.
2. Design 2 has some issues related to strength and moment carrying capacity.
3. Magnesium alloy is suitable with Design 1 & It’s weighs only 6.39 Kgs.
4. Earlier rim weighs was 15.3 Kgs.
5. So reduction in mass is 15.3-6.39 =8.91 Kg.
Expt. No Design
No. Material
Mass
(Kg.) Case Remark
1 D1 Al Alloy 9.84 C1
2 D2 Al Alloy 9.30 C1
3 D1 Mg Alloy 6.39 C1 OPTIMIZE LEVEL
5 D1 Al Alloy 9.84 C2
6 D2 Al Alloy 9.30 C2
7 D1 Mg Alloy 6.39 C2 OPTIMIZE LEVEL
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Acknowledgement
I am very thankful to Dr.K.P.Pawar, Assistant Professor, Sandip University, Nashik for their guidance and Prof. Dr. A.Gangele, Head of Mechanical Engineering, School of Engineering & Technology, Sandip University, Nashik for their technical support.
REFERENCES
[1] Wan, X., Shan, Y., Liu, X., Wang, H., & Wang, J. (2016). Simulation of biaxial wheel test and fatigue life estimation considering the influence of tire and wheel camber. Advances in Engineering Software, 92, 57-64.
[2] D’Andrea, A., &Tozzo, C. (2016). Interface stress state in the most common shear tests. Construction and Building Materials, 107, 341-355.
[3] Irastorza-Landa, A., Van Swygenhoven, H., Van Petegem, S., Grilli, N., Bollhalder, A., Brandstetter, S., &Grolimund, D. (2016). Following dislocation patterning during fatigue. ActaMaterialia, 112, 184-193.
[4] Song, W., Woods, J. L., Davis, R. T., Offutt, J. K., Bellis, E. P., Handler, E. S., ... & Stone, T. W. (2015). Failure analysis and simulation evaluation of an AL 6061 alloy wheel hub. Journal of Failure Analysis and Prevention, 15(4), 521-533.
[5] Nejad, R. M., Farhangdoost, K., &Shariati, M. (2015). Numerical study on fatigue crack growth in railway wheels under the influence of residual stresses. Engineering Failure Analysis, 52, 75-89.
[6] Fang, G., Gao, W. R., & Zhang, X. G. (2015). Finite element simulation and experiment verification of rolling forming for the truck wheel rim. International Journal of Precision Engineering and Manufacturing, 16(7), 1509-1515.
[7] Li, Z., DiCecco, S., Altenhof, W., Thomas, M., Banting, R., & Hu, H. (2014). Stress and fatigue life analyses of a five-piece rim and the proposed optimization with a two-piece rim. Journal of Terramechanics, 52, 31-45.
[8] Weishaupt, E. R., Stevenson, M. E., & Sprague, J. K. (2014). Overload Fracture of Cast Aluminum Wheel. Journal of Failure Analysis and Prevention, 14(6), 702-706.
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