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INTERNATIONAL JOURNAL OF ADVANCED RESEARCH IN ENGINEERING 
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME 
AND TECHNOLOGY (IJARET) 
ISSN 0976 - 6480 (Print) 
ISSN 0976 - 6499 (Online) 
Volume 5, Issue 11, November (2014), pp. 46-60 
© IAEME: www.iaeme.com/ IJARET.asp 
Journal Impact Factor (2014): 7.8273 (Calculated by GISI) 
www.jifactor.com 
46 
 
IJARET 
© I A E M E 
SERVICE LIFE PREDICTION OF RUBBER COMPOUND 
BY ACCELERATED AGEING AND MECHANICAL 
PROPERTIES 
Chandresh Dwivedi1*, K Rajkumar1, Maninee Vibhande2, Nikhil Shinde2, 
Shrutika Sankhe2 
1Indian Rubber Manufactures Research Association, Thane 
2Dept. of Chemical Engineering, SOJE Thane 
ABSTRACT 
Generally, the useful life of a rubber component is governed by its susceptibility to failure by 
either mechanical or chemical deterioration. There are well established tests to address the failure 
properties of elastomers – fracture mechanism toinvestigate mechanical durability and also 
accelerated aging tests for chemical degradation. This paper is presented to experimentally estimate 
the life span of the rubber blend comprising NR and SBR in a ratio of 3:1 at accelerated ageing 
conditions. The specimens are subjected to ageing at different temperatures mainly at 900C, 1000C, 
1200C and 1500C. The changes estimated at these temperatures were then understood with the help 
of the concept of Arrhenius theory and were compared to the rubber sample at ordinary conditions 
and the retention in physical properties was assessed. 
Keywords: Service Life, Ageing, Mechanical Properties, Arrhenius Law. 
INTRODUCTION 
Rubber is a widely used material in many applications. Products made from rubber have a 
flexible and stable three dimensional chemical structure and are able to withstand under force large 
deformations. For example the material can be stretched repeatedly to at least twice its original 
length and, upon immediate release of the stress, will return with force to approximately its original 
length. Under load the product should not show creep or relaxation. Besides these properties the 
modulus of rubber is from hundred to ten thousand times lower compared to other solid materials 
like steel, plastics and ceramics. This combination of unique properties gives rubber its specific 
applications like seals, shock absorbers and tires.
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
 
11, November (2014), pp. 46 
An elastomeric component may be said to reach the end of its life when it fails to function 
properly – as in seal leakage or a loose elastomeric bushing 
aspect of its behavior leads to failure of an inspection. Either way, longer more assured lives are 
being expected of rubber components at the same time as other demands 
and increased operating temperature. 
There are many factors that lead to degradation of rubber 
to degradation of rubber are, fatigue causing mechanical aspects, environmental factors, rubber 
formulation and consecutive behavior. 
A tire compound when subjected to mechanical loading under specific conditions is likely to 
rupture after a certain period of time. The appraisal of this life span proves beneficial in 
understanding the concept of life predictio 
With time, we observe specific changes in the rubber sa 
Aging means change in the physical p 
physical properties with respect to 
deleterious effect on rubber, both on crack nucleation life, and on fatigue crack growth rate. 
Temperature effects occur independently of any chemical changes that may occur due to aging or 
continued vulcanization[2,3]. Temperature has a large effect on the rate of these chemical processes, 
which can result in additional degradation of fatigue life at elevated te 
period. 
THERMAL AGING 
Rubber materials are sensitive to temperature and this is particularly evident at low 
temperatures. This is a reversible situation as the temperature is increased well above the glass 
transition temperature the material recovers its elastomeric characteristics. In a laboratory 
chemical degradation can be accelerated by aging the compound at temperatures higher than the 
intended service temperature. This testing involves finding degradation rate and stability of rubber 
sample exposed to accelerate to thermal condition to p 
time period, degradation behavior is studied to life of sample expected for long time, long 
temperature explore with quantitative prediction of life of sample. There is established model that 
describe the relationship between reaction rate and temperature. 
47 
– or when its appearance or some o 
– such as: reduced space 
Rubber has a tendency to degrade after a certain period of time. 
[1]. The four main types of causes that leads 
prediction of the rubber compound[2]. 
sample collectively termed as ‘Aging’. 
ing properties of rubber. Thermal aging concerns with the change of 
various temperature change. Elevated temperature has a 
. temperatures, or over long 
predict the life of rubber sample 
ationship – 
6-60 © IAEME 
other 
cy . mple ing mperatures, study 
redict [3,4]. For some
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME 
48 
 
The condition of short period of time with an elevated temperature is useful to yield 
predictions of the property degradation expected in the long run with quantitative predictions of 
lifetimes obtained from the use of Arrhenius relation[6,7,8] So this method assumes that the chemical 
deterioration induced in the lab testing is the factor determining the service life in the field. Although 
oxidation of rubber is fairly complex, thermally activated processes can be described using the 
Arrhenius equation if certain conditions apply. 
Assumption for Arrhenius theory 
1. The rate of each chemical step involved in the oxidation process (initiation, oxygen uptake, 
termination) must respond the same to changes in temperature. 
2. The oxidation proceeds uniformly throughout the material. 
Mathematical Representation 
Arrhenius theory is originally derived from Thermodynamics. When these assumptions hold, 
the rate of oxidative aging, at the use temperature T1, can be determined from the aging rate 
measured in the lab at a test temperature T2 from Arrhenius equation [7,8]given by, 
K = ·
Where, 
K = Overall rate constant of aging process. 
 = pre exponential factor 
	 = reaction rate at temperature 	 

 = reaction rate at temperature
. 
Ea. = activation energy. J/mol·K or cal/mol·K 
R = gas constant (8.314 J/mol·K or 1.987 cal/mol·K) 
Effectiveness 
Arrhenius behavior will be more effective even when the thermal degradation process is more 
complicated. In this case the measured ‘Ea.’ is only an effective activation energy, but nevertheless 
still useful for predictions [11]. Although fracture mechanics and Arrhenius extrapolations are both 
firmly based on well understood principles, service life predictions are reliable only to the extent that 
the relevant failure mechanisms are identified, all contributing factors accounted for, and the samples 
used for laboratory test are representative. 
Activation Energy 
Activation Energy is the minimum Energy by which the colliding molecules of sample must 
have in order to bring about the degradation reaction. Lower the value of activation energy, higher 
will be the rate at which the degradation will proceed. Higher value of activation energy, lower will 
be the rate at which deterioration proceed [8].
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME 
Graphically Determination Using Arrhenius Plot 
49 
 
If concentration dependency of rate is not known, degradation rate against Temperature data 
plotted in the graph, slope will be equal to { 
 }. So, activation energy is determined 
experimentally by carrying out reaction at several temperature. The reaction rate at any temperature 
is obtained from the change in the selected property with the exposure time at that temperature[7,9]. 
Ln r =  
 	 
   ! 
Fig: Arrhenius Plot 
Four cut samples are then exposed to different temperature 800C to 120# continuously in hot 
air oven. Sample is then taken out and conditioned at room temperature. A condition of the rubber 
(e.g. brittleness or hardness) is assumed that corresponds to a degree of deterioration likely to cause 
product failure. The service life is then estimated as the time for the material to reach this condition 
at the service temperature. This can be extrapolated to determine life to the service temperature (TS) 
property[13,8,7]. 
Methodology 
1. Before we began, the number of sets of samples required for each tests (for Tensile, 
Abrasion, flexing and tearing) which were supposed to be conducted at different temperature 
and time period were prepared. 
2. Respective number of samples were then exposed to different temperatures (i.e. at 80oC, 
90oC, 100oC, 120#) continuously in the hot air oven. 
3. Then sample was taken out periodically at room temperature according to test plan. 
4. The property of the rubber (e.g. brittleness or hardness) was assumed that corresponds to a 
degree of degradation likely to cause product failure. The service life was then estimated as 
the time for the material to reach this condition at the service temperature. 
The service life can be easily changed by choosing a different property, end-point criterion or 
test-piece geometry. To improve the accuracy of the prediction, more test temperatures and a greater 
number of samples should be tested. Exposed samples are conditioned at room temperature and 
analyzed by spectrophotometer. Spectrum will be analyzed by software to study the quantitative 
changes in cracks of the sample i.e. variation in the crack length of the samples.
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
Temperature ranges (80, 90,110,120 
 
There arises a question in 
120# for thermal aging of given rubber sample. 
11, November (2014), pp. 46 
 When sample is subjected to higher temperature, rate of degradation rapidly goes on 
changing. So, as we have discussed earlier, it is 
higher temperature. 
 As the temperature tends to increase it becomes more feasible 
behavior in a short period of time 
procrastinating as it requires more time for the sample to degrade. 
Mechanical Test 
2) Tensile strength test 
The properties that are typically determined during a tensile test are 
elongation at break, stress at a given elongation, elongation at a given stress, stress at yield, and 
elongation at yield. The tensile testing is carried out by 
specific extension rate to a standard tensile specimen with known dimensions (gauge length and 
cross sectional area perpendicular to the load direction) till failure. 
Dumbbell shaped Specimen 
3) Crescent tear test: 
This test also measures the force required to propagate a nick already produced in the test 
piece, and the rate of propagation is not related to the jaw speed. 
mm by a single stroke of the blade 
4) Angle tear test: 
This test is a combination of tear initiation and propagation. Stress is built up at the point of 
the angle until it is sufficient to initiate a tear and then further stresses propagate this tear. However, 
50 
#) 
our mind that why the selected temperature 
sample.[8] 
e easier to estimate the activation energy at 
to estimate the degradation 
time. But, in case of lower temperature 
inating . applying longitudinal or axial load at a 
Nick the test piece to a depth 0.5 
blade[9] 
– 
6-60 © IAEME 
range is from 80oC to 
temperatures the process is little 
tensile strength,
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME 
it is only possible to measure the overall force required to rupture the test piece, and, therefore, the 
force cannot be resolved in two components producing initiation and propagation[9,12] 
51 
EXPERIMENATL DETAIL 
Sample Requirement 
 
In order to calculate the total quantity of the rubber material required, we need to know the 
total number of specimens we want to conduct a particular test. Therefore, the following table gives 
us the information regarding the number of sets that were needed for the experiment. 
Condition Duration(in days) 
Total set of 
samples 
Unaged 1 
90°C 1 3 5 10 20 6 
100°C 1 3 5 10 --- 5 
120°C 1 3 5 10 --- 4 
150°C 1 3 5 --- 3 
Total Number of sets 19 
Formulation: 
Sample formulation is the gist of all the ingredients present in the given compound with their 
quantities. 
CONTENT BASIC FORMULATION (pphr) 
NR(RSS 3) 75 
SBR 25 
Carbon Black HAF 330 60 
Oil 5 
ZnO (activator) 5 
Stearic Acid(activator) 1 
TDQ (antioxidant) 2 
6PPD antoX (antioxidant) 42 
Sulphur (curing agent) 2.5 
CBS (accelerators) 0.7 
Total content 218.2 
Molding 
Compression, transfer, and injection-molding techniques are used to shape the final product. 
Once in the mold, the rubber compound is vulcanized at temperatures ranging from 100 to 200°C.
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
11, November (2014), pp. 46 
The cure time and the temperature are determined beforehand with a c 
oscillating disk rheometer. 
 
The compounded sample is sent 
from an oscillating disc rheometer (MDR 2000) 
samples were molded by compression 
CALCULATIONS AND GRAPHICAL ANALYSIS 
1. Life Estimation 
A. By Tensile Strength. 
Tensile strength retention in % with respect to time 
Time period 
in Hr. 
Property reten. 
at 90°C 
0 90.73 
24 100 
72 94.59 
120 89.19 
240 67.95 
480 50.58 
Graph1: 
The above plot of tensile strength retention against time period can give time required for any 
% retention value for the particular temperature curves shown in graph 
52 
curemeter, such as the 
to the rheometerat 150°C with a cure time of 
according to ASTM D2084 
molding, as per the need. 
S ensile period in hour 
Property reten. 
at 100°C 
Property reten. 
at 120°C 
95.14 100 
100 51.49 
79.35 39.57 
58.7 30.21 
45.75 ¯ 
¯ ¯ 
: Tensile Strength (T.S.) Retention at 90°C 
icular graph-1 
– 
6-60 © IAEME 
uremeter, $% obtained 
is 8.82min. Then the 
Property reten. 
at 150°C 
100 
35.3 
9.36 
¯ 
¯ 
¯
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
For 55% retention, 
 
Temperature(°C) 
Time(Hr.) 
Arrhenius Data: 
357.4 133.1 28.4 
For degradation, we consider 
90 100 120 
first order reaction, so the term ln(k) is 
and hence Arrhenius data is predicted in the following table. 
Temp 1/T (in kelvin) 
90 0.0028 
100 0.0027 
120 0.0025 
150 0.0024 
Graph 2 
In the above plot, we obtain a 
span) at ambient temperature. 
At, ambient temperature i.e. T= 298 
If we trace the value of temperature (x=1/T= 
function f(x). 
F(x) = ln (1/sec) = -18.415 
Time at 298k or Life span = 99433536.1sec = 
11, November (2014), pp. 46 
53 
Time(Hr.) ln(1/ 
357.4 
133.1 
28.4 
15.46 
2: Arrhenius plot for 55% retention of T.S. 
linear nature and using this we can find out 
298K 
e 0.00335) in the graph, we get 
3.2 years. 
– 
6-60 © IAEME 
150 
15.46 
taken as ln(1/ t in sec) 
t in sec) 
-14.07 
-13.08 
-11.25 
-10.93 
the time period (life 
the value of
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
For 60% retention, 
 
Graph 3 
3: Arrhenius plot for 60% retention of T.S. 
F(x) = -18.1875 
Therefore, Life span for 60% retention of T.S. = 
Similarly, we have estimated the life using other testing p 
B. Abrasion Index – 
Graph 4 
11, November (2014), pp. 46 
2.78 years 
54 
properties by graphical 
4: Abrasion property retention graph 
– 
6-60 © IAEME 
roperties analysis
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
Arrhenius data: 
Graph For 55% retention, 
 
11, November (2014), pp. 46 
Graph 5: Arrhenius plot for 55% retention of Abrasion Index 
F(x) = -18.5726 
Therefore, Life span for 55% retention of Abrasion Index = 
For 60% retention 
Graph 6: Arrhenius plot for 60% retention of Abrasion Index 
F(x) = -18.2627 
Therefore, Life span for 60% retention of Abrasion Index = 
55 
3.36 years 
0% 2.9years 
– 
6-60 © IAEME
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
C. Angle Tear Strength- 
 
Graph 7: Angle Tear Strength 
Arrhenius data: 
For 55% retention, 
11, November (2014), pp. 46 
Retention at 900C, 1000C, 1200C and 150 
Graph 8: Arrhenius plot for 55% retention of Tear strength retention 
F(x) = -17.6343 
Therefore, Life span for 55% retention of Angle tear strength = 
56 
3years. 
– 
6-60 © IAEME 
0C
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
For 60% retention of tear strength, 
 
Graph 9: Arrhenius plot for 60% retention of Tear strength retention 
F(x) = -17.7215 
Therefore, Life span for 60% retention of Angle tear strength = 
D. Crescent Tear Strength- 
Graph 10 
11, November (2014), pp. 46 
57 
0% 2.56years. 
10: Crescent Tear Strength Retention 
– 
6-60 © IAEME
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 
Arrhenius data: 
For 55% retention, 
 
11, November (2014), pp. 46 
Graph 11: Arrhenius plot for 55% retention of Tear strength 
F(x) = -18.2939 
Therefore, Life span for 55% retention of Crescent tear strength = 
For 60% retention of crescent tear strength, 
Graph 12: Arrhenius plot for 60% retention of Tear strength retention 
F(x)= -18.2757 
Therefore, Life span for 60% retention of Crescent tear strength = 
58 
retention 
3.1years. 
% 2.8 
– 
6-60 © IAEME
International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 
6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME 
59 
RESULTS AND DISCUSSION 
 
We have made a tread tire compound (NR-SBR) with 3:1 proportion of their standard range 
of properties. Further, the samples were subjected to ageing at different temperatures in order to get a 
retention percentage. We have selected the temperatures 900C, 1000C, 1200C and 1500C. The 
selection of these temperatures weredone in order to complete this experiment of life prediction in a 
short duration where current tests available in the industries require longer time. So we have taken a 
maximum time period of 20days for aging at 90°C as degradation rate is slow at low temperatures 
and retention falls up to 50%. A whole month was taken for successful completion of all the tests in 
predefined time. This time period had been decided to get a property retention upto 50 %. From 
graphs (1,4, 7, 10) we observe that at 90oC and 100°C, the retention gradually decreases with time. 
Where as in case of 120°C it falls rapidly and a steep curve is obtained as compared to 900 C and 
1000C and at 150°C graph of retention falls immediately. So, the Retention of these mentioned 
properties decrease with increase in temperature as well as time. 
Using this temperature range and then plotting time retention as well as Arrhenius graph, we 
have obtained a range of values for life spans of our rubber blend for 55% and 60% retention of 
property which are shown below: 
Tests 
Life span (in year) 
for 55% retention for 60% retention 
Tensile Test 3.2 2.78 
Abrasion Index Test 3.36 2.9 
Angle Tear Test 3 2.56 
Crescent Test 3.1 2.86 
We can observe that life span for 55% retention is more as compared to 60% retention for 
each test. This shows that as time for ageing a sample increases the rate of degradation also 
increases, which proves that our data obtained from the experiment is correct. Thus life span values 
at 55% retention 3 to 3.4 year and at 60% retention 2.6 to 2.9 years respectively. 
So for overall life of compound we can assume the minimum value at this specified retention i.e. for 
55% retention life is 3 years. And for 60% retention life is 2.6years 
CONCLUSION 
NR-SBR a tread tire compound is widely used in the tire industries and NR is ubiquitous in 
India. SBR is the most economical and environmental friendly rubber. Natural rubber is often used 
in heavy vehicles. A blend of this rubber compound.This project helps is in studying the life 
prediction techniques for life span of a compound. As we are considering the minimum value for 
Life span, life of our compound 2.6years to for 55 and 3years for 60% retention which is allowable. 
REFERENCE 
[1] Y. S. RohanaYahya, A. R. Azura. And Z. Ahmad.(2011). Effect of curing system on 
thermal degradation behaviour of NR, Journal of Physical Science, vol-22(2), 1-14. 
[2] C. M. Roland. Vagaries of elastomer service life prediction, invited lecture, 
polymerphysics.net.

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Service life prediction of rubber compound by accelerated ageing and mechanical properties

  • 1. INTERNATIONAL JOURNAL OF ADVANCED RESEARCH IN ENGINEERING International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME AND TECHNOLOGY (IJARET) ISSN 0976 - 6480 (Print) ISSN 0976 - 6499 (Online) Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME: www.iaeme.com/ IJARET.asp Journal Impact Factor (2014): 7.8273 (Calculated by GISI) www.jifactor.com 46 IJARET © I A E M E SERVICE LIFE PREDICTION OF RUBBER COMPOUND BY ACCELERATED AGEING AND MECHANICAL PROPERTIES Chandresh Dwivedi1*, K Rajkumar1, Maninee Vibhande2, Nikhil Shinde2, Shrutika Sankhe2 1Indian Rubber Manufactures Research Association, Thane 2Dept. of Chemical Engineering, SOJE Thane ABSTRACT Generally, the useful life of a rubber component is governed by its susceptibility to failure by either mechanical or chemical deterioration. There are well established tests to address the failure properties of elastomers – fracture mechanism toinvestigate mechanical durability and also accelerated aging tests for chemical degradation. This paper is presented to experimentally estimate the life span of the rubber blend comprising NR and SBR in a ratio of 3:1 at accelerated ageing conditions. The specimens are subjected to ageing at different temperatures mainly at 900C, 1000C, 1200C and 1500C. The changes estimated at these temperatures were then understood with the help of the concept of Arrhenius theory and were compared to the rubber sample at ordinary conditions and the retention in physical properties was assessed. Keywords: Service Life, Ageing, Mechanical Properties, Arrhenius Law. INTRODUCTION Rubber is a widely used material in many applications. Products made from rubber have a flexible and stable three dimensional chemical structure and are able to withstand under force large deformations. For example the material can be stretched repeatedly to at least twice its original length and, upon immediate release of the stress, will return with force to approximately its original length. Under load the product should not show creep or relaxation. Besides these properties the modulus of rubber is from hundred to ten thousand times lower compared to other solid materials like steel, plastics and ceramics. This combination of unique properties gives rubber its specific applications like seals, shock absorbers and tires.
  • 2. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46 An elastomeric component may be said to reach the end of its life when it fails to function properly – as in seal leakage or a loose elastomeric bushing aspect of its behavior leads to failure of an inspection. Either way, longer more assured lives are being expected of rubber components at the same time as other demands and increased operating temperature. There are many factors that lead to degradation of rubber to degradation of rubber are, fatigue causing mechanical aspects, environmental factors, rubber formulation and consecutive behavior. A tire compound when subjected to mechanical loading under specific conditions is likely to rupture after a certain period of time. The appraisal of this life span proves beneficial in understanding the concept of life predictio With time, we observe specific changes in the rubber sa Aging means change in the physical p physical properties with respect to deleterious effect on rubber, both on crack nucleation life, and on fatigue crack growth rate. Temperature effects occur independently of any chemical changes that may occur due to aging or continued vulcanization[2,3]. Temperature has a large effect on the rate of these chemical processes, which can result in additional degradation of fatigue life at elevated te period. THERMAL AGING Rubber materials are sensitive to temperature and this is particularly evident at low temperatures. This is a reversible situation as the temperature is increased well above the glass transition temperature the material recovers its elastomeric characteristics. In a laboratory chemical degradation can be accelerated by aging the compound at temperatures higher than the intended service temperature. This testing involves finding degradation rate and stability of rubber sample exposed to accelerate to thermal condition to p time period, degradation behavior is studied to life of sample expected for long time, long temperature explore with quantitative prediction of life of sample. There is established model that describe the relationship between reaction rate and temperature. 47 – or when its appearance or some o – such as: reduced space Rubber has a tendency to degrade after a certain period of time. [1]. The four main types of causes that leads prediction of the rubber compound[2]. sample collectively termed as ‘Aging’. ing properties of rubber. Thermal aging concerns with the change of various temperature change. Elevated temperature has a . temperatures, or over long predict the life of rubber sample ationship – 6-60 © IAEME other cy . mple ing mperatures, study redict [3,4]. For some
  • 3. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME 48 The condition of short period of time with an elevated temperature is useful to yield predictions of the property degradation expected in the long run with quantitative predictions of lifetimes obtained from the use of Arrhenius relation[6,7,8] So this method assumes that the chemical deterioration induced in the lab testing is the factor determining the service life in the field. Although oxidation of rubber is fairly complex, thermally activated processes can be described using the Arrhenius equation if certain conditions apply. Assumption for Arrhenius theory 1. The rate of each chemical step involved in the oxidation process (initiation, oxygen uptake, termination) must respond the same to changes in temperature. 2. The oxidation proceeds uniformly throughout the material. Mathematical Representation Arrhenius theory is originally derived from Thermodynamics. When these assumptions hold, the rate of oxidative aging, at the use temperature T1, can be determined from the aging rate measured in the lab at a test temperature T2 from Arrhenius equation [7,8]given by, K = ·
  • 4. Where, K = Overall rate constant of aging process. = pre exponential factor = reaction rate at temperature = reaction rate at temperature . Ea. = activation energy. J/mol·K or cal/mol·K R = gas constant (8.314 J/mol·K or 1.987 cal/mol·K) Effectiveness Arrhenius behavior will be more effective even when the thermal degradation process is more complicated. In this case the measured ‘Ea.’ is only an effective activation energy, but nevertheless still useful for predictions [11]. Although fracture mechanics and Arrhenius extrapolations are both firmly based on well understood principles, service life predictions are reliable only to the extent that the relevant failure mechanisms are identified, all contributing factors accounted for, and the samples used for laboratory test are representative. Activation Energy Activation Energy is the minimum Energy by which the colliding molecules of sample must have in order to bring about the degradation reaction. Lower the value of activation energy, higher will be the rate at which the degradation will proceed. Higher value of activation energy, lower will be the rate at which deterioration proceed [8].
  • 5. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME Graphically Determination Using Arrhenius Plot 49 If concentration dependency of rate is not known, degradation rate against Temperature data plotted in the graph, slope will be equal to { }. So, activation energy is determined experimentally by carrying out reaction at several temperature. The reaction rate at any temperature is obtained from the change in the selected property with the exposure time at that temperature[7,9]. Ln r = ! Fig: Arrhenius Plot Four cut samples are then exposed to different temperature 800C to 120# continuously in hot air oven. Sample is then taken out and conditioned at room temperature. A condition of the rubber (e.g. brittleness or hardness) is assumed that corresponds to a degree of deterioration likely to cause product failure. The service life is then estimated as the time for the material to reach this condition at the service temperature. This can be extrapolated to determine life to the service temperature (TS) property[13,8,7]. Methodology 1. Before we began, the number of sets of samples required for each tests (for Tensile, Abrasion, flexing and tearing) which were supposed to be conducted at different temperature and time period were prepared. 2. Respective number of samples were then exposed to different temperatures (i.e. at 80oC, 90oC, 100oC, 120#) continuously in the hot air oven. 3. Then sample was taken out periodically at room temperature according to test plan. 4. The property of the rubber (e.g. brittleness or hardness) was assumed that corresponds to a degree of degradation likely to cause product failure. The service life was then estimated as the time for the material to reach this condition at the service temperature. The service life can be easily changed by choosing a different property, end-point criterion or test-piece geometry. To improve the accuracy of the prediction, more test temperatures and a greater number of samples should be tested. Exposed samples are conditioned at room temperature and analyzed by spectrophotometer. Spectrum will be analyzed by software to study the quantitative changes in cracks of the sample i.e. variation in the crack length of the samples.
  • 6. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue Temperature ranges (80, 90,110,120 There arises a question in 120# for thermal aging of given rubber sample. 11, November (2014), pp. 46 When sample is subjected to higher temperature, rate of degradation rapidly goes on changing. So, as we have discussed earlier, it is higher temperature. As the temperature tends to increase it becomes more feasible behavior in a short period of time procrastinating as it requires more time for the sample to degrade. Mechanical Test 2) Tensile strength test The properties that are typically determined during a tensile test are elongation at break, stress at a given elongation, elongation at a given stress, stress at yield, and elongation at yield. The tensile testing is carried out by specific extension rate to a standard tensile specimen with known dimensions (gauge length and cross sectional area perpendicular to the load direction) till failure. Dumbbell shaped Specimen 3) Crescent tear test: This test also measures the force required to propagate a nick already produced in the test piece, and the rate of propagation is not related to the jaw speed. mm by a single stroke of the blade 4) Angle tear test: This test is a combination of tear initiation and propagation. Stress is built up at the point of the angle until it is sufficient to initiate a tear and then further stresses propagate this tear. However, 50 #) our mind that why the selected temperature sample.[8] e easier to estimate the activation energy at to estimate the degradation time. But, in case of lower temperature inating . applying longitudinal or axial load at a Nick the test piece to a depth 0.5 blade[9] – 6-60 © IAEME range is from 80oC to temperatures the process is little tensile strength,
  • 7. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME it is only possible to measure the overall force required to rupture the test piece, and, therefore, the force cannot be resolved in two components producing initiation and propagation[9,12] 51 EXPERIMENATL DETAIL Sample Requirement In order to calculate the total quantity of the rubber material required, we need to know the total number of specimens we want to conduct a particular test. Therefore, the following table gives us the information regarding the number of sets that were needed for the experiment. Condition Duration(in days) Total set of samples Unaged 1 90°C 1 3 5 10 20 6 100°C 1 3 5 10 --- 5 120°C 1 3 5 10 --- 4 150°C 1 3 5 --- 3 Total Number of sets 19 Formulation: Sample formulation is the gist of all the ingredients present in the given compound with their quantities. CONTENT BASIC FORMULATION (pphr) NR(RSS 3) 75 SBR 25 Carbon Black HAF 330 60 Oil 5 ZnO (activator) 5 Stearic Acid(activator) 1 TDQ (antioxidant) 2 6PPD antoX (antioxidant) 42 Sulphur (curing agent) 2.5 CBS (accelerators) 0.7 Total content 218.2 Molding Compression, transfer, and injection-molding techniques are used to shape the final product. Once in the mold, the rubber compound is vulcanized at temperatures ranging from 100 to 200°C.
  • 8. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46 The cure time and the temperature are determined beforehand with a c oscillating disk rheometer. The compounded sample is sent from an oscillating disc rheometer (MDR 2000) samples were molded by compression CALCULATIONS AND GRAPHICAL ANALYSIS 1. Life Estimation A. By Tensile Strength. Tensile strength retention in % with respect to time Time period in Hr. Property reten. at 90°C 0 90.73 24 100 72 94.59 120 89.19 240 67.95 480 50.58 Graph1: The above plot of tensile strength retention against time period can give time required for any % retention value for the particular temperature curves shown in graph 52 curemeter, such as the to the rheometerat 150°C with a cure time of according to ASTM D2084 molding, as per the need. S ensile period in hour Property reten. at 100°C Property reten. at 120°C 95.14 100 100 51.49 79.35 39.57 58.7 30.21 45.75 ¯ ¯ ¯ : Tensile Strength (T.S.) Retention at 90°C icular graph-1 – 6-60 © IAEME uremeter, $% obtained is 8.82min. Then the Property reten. at 150°C 100 35.3 9.36 ¯ ¯ ¯
  • 9. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue For 55% retention, Temperature(°C) Time(Hr.) Arrhenius Data: 357.4 133.1 28.4 For degradation, we consider 90 100 120 first order reaction, so the term ln(k) is and hence Arrhenius data is predicted in the following table. Temp 1/T (in kelvin) 90 0.0028 100 0.0027 120 0.0025 150 0.0024 Graph 2 In the above plot, we obtain a span) at ambient temperature. At, ambient temperature i.e. T= 298 If we trace the value of temperature (x=1/T= function f(x). F(x) = ln (1/sec) = -18.415 Time at 298k or Life span = 99433536.1sec = 11, November (2014), pp. 46 53 Time(Hr.) ln(1/ 357.4 133.1 28.4 15.46 2: Arrhenius plot for 55% retention of T.S. linear nature and using this we can find out 298K e 0.00335) in the graph, we get 3.2 years. – 6-60 © IAEME 150 15.46 taken as ln(1/ t in sec) t in sec) -14.07 -13.08 -11.25 -10.93 the time period (life the value of
  • 10. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue For 60% retention, Graph 3 3: Arrhenius plot for 60% retention of T.S. F(x) = -18.1875 Therefore, Life span for 60% retention of T.S. = Similarly, we have estimated the life using other testing p B. Abrasion Index – Graph 4 11, November (2014), pp. 46 2.78 years 54 properties by graphical 4: Abrasion property retention graph – 6-60 © IAEME roperties analysis
  • 11. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue Arrhenius data: Graph For 55% retention, 11, November (2014), pp. 46 Graph 5: Arrhenius plot for 55% retention of Abrasion Index F(x) = -18.5726 Therefore, Life span for 55% retention of Abrasion Index = For 60% retention Graph 6: Arrhenius plot for 60% retention of Abrasion Index F(x) = -18.2627 Therefore, Life span for 60% retention of Abrasion Index = 55 3.36 years 0% 2.9years – 6-60 © IAEME
  • 12. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue C. Angle Tear Strength- Graph 7: Angle Tear Strength Arrhenius data: For 55% retention, 11, November (2014), pp. 46 Retention at 900C, 1000C, 1200C and 150 Graph 8: Arrhenius plot for 55% retention of Tear strength retention F(x) = -17.6343 Therefore, Life span for 55% retention of Angle tear strength = 56 3years. – 6-60 © IAEME 0C
  • 13. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue For 60% retention of tear strength, Graph 9: Arrhenius plot for 60% retention of Tear strength retention F(x) = -17.7215 Therefore, Life span for 60% retention of Angle tear strength = D. Crescent Tear Strength- Graph 10 11, November (2014), pp. 46 57 0% 2.56years. 10: Crescent Tear Strength Retention – 6-60 © IAEME
  • 14. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue Arrhenius data: For 55% retention, 11, November (2014), pp. 46 Graph 11: Arrhenius plot for 55% retention of Tear strength F(x) = -18.2939 Therefore, Life span for 55% retention of Crescent tear strength = For 60% retention of crescent tear strength, Graph 12: Arrhenius plot for 60% retention of Tear strength retention F(x)= -18.2757 Therefore, Life span for 60% retention of Crescent tear strength = 58 retention 3.1years. % 2.8 – 6-60 © IAEME
  • 15. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME 59 RESULTS AND DISCUSSION We have made a tread tire compound (NR-SBR) with 3:1 proportion of their standard range of properties. Further, the samples were subjected to ageing at different temperatures in order to get a retention percentage. We have selected the temperatures 900C, 1000C, 1200C and 1500C. The selection of these temperatures weredone in order to complete this experiment of life prediction in a short duration where current tests available in the industries require longer time. So we have taken a maximum time period of 20days for aging at 90°C as degradation rate is slow at low temperatures and retention falls up to 50%. A whole month was taken for successful completion of all the tests in predefined time. This time period had been decided to get a property retention upto 50 %. From graphs (1,4, 7, 10) we observe that at 90oC and 100°C, the retention gradually decreases with time. Where as in case of 120°C it falls rapidly and a steep curve is obtained as compared to 900 C and 1000C and at 150°C graph of retention falls immediately. So, the Retention of these mentioned properties decrease with increase in temperature as well as time. Using this temperature range and then plotting time retention as well as Arrhenius graph, we have obtained a range of values for life spans of our rubber blend for 55% and 60% retention of property which are shown below: Tests Life span (in year) for 55% retention for 60% retention Tensile Test 3.2 2.78 Abrasion Index Test 3.36 2.9 Angle Tear Test 3 2.56 Crescent Test 3.1 2.86 We can observe that life span for 55% retention is more as compared to 60% retention for each test. This shows that as time for ageing a sample increases the rate of degradation also increases, which proves that our data obtained from the experiment is correct. Thus life span values at 55% retention 3 to 3.4 year and at 60% retention 2.6 to 2.9 years respectively. So for overall life of compound we can assume the minimum value at this specified retention i.e. for 55% retention life is 3 years. And for 60% retention life is 2.6years CONCLUSION NR-SBR a tread tire compound is widely used in the tire industries and NR is ubiquitous in India. SBR is the most economical and environmental friendly rubber. Natural rubber is often used in heavy vehicles. A blend of this rubber compound.This project helps is in studying the life prediction techniques for life span of a compound. As we are considering the minimum value for Life span, life of our compound 2.6years to for 55 and 3years for 60% retention which is allowable. REFERENCE [1] Y. S. RohanaYahya, A. R. Azura. And Z. Ahmad.(2011). Effect of curing system on thermal degradation behaviour of NR, Journal of Physical Science, vol-22(2), 1-14. [2] C. M. Roland. Vagaries of elastomer service life prediction, invited lecture, polymerphysics.net.
  • 16. International Journal of Advanced Research in Engineering and Technology (IJARET), ISSN 0976 – 6480(Print), ISSN 0976 – 6499(Online), Volume 5, Issue 11, November (2014), pp. 46-60 © IAEME 60 [3] G. K. Kannan, L. V. Gaikwad, L. Nirmala, and N. C. Kumar, (2010). Thermal Aging Studies of Bromyl Rubber used in NBC personal protection equipment, Journal of Scientific and Industrial Research, vol-69, 841-849. [4] P. H. Mott, C. M. Roland.(2009). Aging of Natural Rubber in air and seawater, Navel Research Lab, Washington DC, vol-74. [5] V. A. Coveney, (2013). Service life Prediction- Process and Challenge, Woodhead Publishing limited, England. [6] Maria D. Ellul. Mechanical Fatigue, Advanced Elastomer System. [7] UdayKarmarkar, (2007). Shelf Life Prediction of medical gloves, Akron Rubber development lab. [8] A. S. Maxwell, W. R. Broughton, G Dean and G. D. Sims, (2005). Review of Accelerated aging method and lifetime prediction techniques for polymeric materials, National Physical lab report march, 2005. [9] ASTM D624, (2001). Std. test method for Tear strength of conventional vulcanized Rubber and Thermoplastics (ASTM, USA). [10] ASTM D412, (2013). Standard Test Methods for Vulcanized Rubber and Thermoplastic Elastomers—Tension (ASTM, USA). [11] W. V. Mars, (2004). Factor affecting the Fatigue Life of Rubber (a literature survey), Journal of Rubber Chemistry and technology, vol-77. [12] G. J. Lake and A. G. Thmas, in A. D. Roert, Ed, Natural Rubber Science and Technology, Oxfor University press, Oxford, 1988, pp.731-772. [13] Laidler, K.J., Principles of Chemistry, Harcourt, Brace World, New York, 1966. [14] Moore, W.J., Physical Chemistry, Prentice-Hall, 1962. [15] Moeller, T., Inorganic Chemistry, John Wiley, 1982. [16] K. Rajkumar, P. Thavamani, Chandresh Dwivedi and Pankajregar, “An Eco-Friendly Rubber-Textile Composites for Construction of Rubber Dam to use in Watersheds Application”, International Journal of Advanced Research in Engineering Technology (IJARET), Volume 5, Issue 2, 2014, pp. 128 - 137, ISSN Print: 0976-6480, ISSN Online: 0976-6499. [17] Salih Abbas Al- Juothry, “The Influence Surface Area and Sturcture of Particles Carbon Black on Cure Characteristics and Mechanical Properties of Natural Rubber”, International Journal of Advanced Research in Engineering Technology (IJARET), Volume 5, Issue 5, 2014, pp. 149 - 159, ISSN Print: 0976-6480, ISSN Online: 0976-6499.