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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 551
EVALUATION OF RIGID PAVEMENTS BY DEFLECTION APPROACH
Akshay Gadiya1
, Sagar Bhor2
, Parimal Parchure3
, Ankkit Bafna4
1
Department of Civil Engineering, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-41, Maharashtra, India
2
Department of Civil Engineering, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-41, Maharashtra, India
3
Department of Civil Engineering, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-41, Maharashtra, India
4
Department of Civil Engineering, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-41, Maharashtra, India
Abstract
Since 1951 there has been a sevenfold increase in the Indian road network while the traffic has increased 120 times. This leads to
the deterioration of the surface of the pavements. Deterioration of pavements may be functional or structural in nature.
Evaluation and timely assessment of pavement condition will help to judge the necessary steps to be taken to improve pavement
conditions. Pavement surface deflection measurements are one of the primary means of evaluating a flexible pavement structure.
‘Benkelman Beam Deflection (BBD) Technique is used to find out the characteristic deflection for flexible pavement. The testing
and analysis by BBD technique finally provides us with overlay thickness in terms of Bituminous Macadam.
The use of BBD technique may not be only limited to evaluate flexible pavements. Evaluation of newly constructed rigid
pavements on the basis of Load Transfer Efficiency of dowel bars gives an idea of the overall performance. The accuracy of
evaluating load transfer efficiency (LTE) of joint is important to estimate whether the dowel is disabled or not. The ratio of the
edge deflection of unloaded slab to the edge deflection of loaded slab is used as index to evaluate LTE of joint. The objective of
this paper is to find out the utility of Benkelman Beam Deflection Test on rigid pavements. In this paper based on the known
deflection relationship between loaded and unloaded slab calculated with the help of two Benkelman beams which is a technique
generally used to determine the overlay thickness for flexible pavements. A rigid pavement road stretch (Swami Vivekanand Road)
constructed 2 years ago in Pune city was evaluated using BBD technique. Deflections measured on slabs (loaded slab and
unloaded slab) across the dowel bars would give a measure of the load transfer efficiency of the dowel bars.
Keywords: Rigid Pavement, Benkelman Beam Deflection Test, Load Transfer Efficiency
--------------------------------------------------------------------***----------------------------------------------------------------------
1. RIGID PAVEMENTS
Rigid Pavements are those which possess noteworthy
flexural strength or flexural rigidity. The rigid pavements
are generally made of Portland cement concrete and are
therefore called as CC pavements. Most common materials
used for design and construction of rigid pavements in high
quality plain cement concrete meant for pavement ,
generally called Pavement Quality Concrete(PQC). The CC
pavement slabs made of PQC are generally expected to
sustain up to 45kg/cm2. In rigid pavements the stresses are
not transferred from grain to grain to the lower layers as in
the case of flexible pavement layers.
The rigid pavements have slab action and are capable of
transmitting the wheel load stresses through a much wider
area below the pavement slab. The main point of difference
in the structural behaviour of rigid pavement as compared to
flexible pavement is the critical condition of stresses in rigid
pavement is the maximum flexural stresses occurring at
certain critical conditions of CC slab duration to combined
action of wheel load and temperature stresses. The design
life of CC pavement is 30 years or higher period.
1.1 Structure of Rigid Pavement
A typical rigid pavement or CC pavement structure and the
component layers are shown in Figure 1 Thus the CC
pavement is supported by a prepared soil sub grade, sub
base and the base course. The CC pavement slab has to
withstand flexural stresses caused by moving traffic loads
and warping action of the slab due to daily variation in
temperature.
Fig -1: Structure of Rigid Pavement
Source - http://www.civil.iitb.ac.in/
1.2 Joints in Rigid Pavements
Joints form an important component of CC pavement and
they have important functions to perform. Different types of
joints are provided in CC pavements. Different types of
joints are provided in CC pavements to relive part of the
stresses developed due to the temperature variations in the
slabs. The joints are broadly classified as:
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 552
Fig -2: Joints in Rigid Pavement
1.2.1 Longitudinal Joints
Shrinkage crack generally develop in CC pavements slabs
supported on the base course during the initial period of
curing, when the length or width of slabs exceed 4.5 to 5.0
m. hence for pavement widths greater than 4.5 m there is
need to provide longitudinal joints.
The longitudinal joints functions as
1. Contraction joints and prevents development of
additional shrinkage cracks in the longitudinal
direction
2. Warping joints and relives part of warping stresses.
Tie bars are placed along the longitudinal joints of CC
pavements in order to prevent opening up the longitudinal
joints in due course.
1.2.2 Transverse Joints
1.2.2.1 Contraction Joints
Shrinkage cracks are developed in CC pavements at certain
depth. Therefore Contraction joints are formed by cutting
grooves of width not less than 3 mm and depth 25 to 30 %
of pavement thickness so that the fine shrinkage crack is
formed below each groove at the weakened section , during
the initial period of curing of the pavement. These dummy
grooves are provided at interval 4 to 5 m or less than that so
the shrinkage cracks develop along these predetermined
sections only. Closely placed contraction joints relive part of
warping stresses developed due to temperature differential
between the top and bottom of CC pavement slab.
1.2.2.2 Expansion Joints
During the hot season of the year, CC pavement slabs
expand due to overall increase in temperature of pavement.
Similarly, during cold season they contract. Therefore in
order to accommodate variation in length of CC slabs,
expansion joints are provided in the transverse direction of
CC pavements at fairly long intervals, after number of
contraction joints. The expansion joints are formed as
through joints across the full depth of slab with about 20
mm gap between two slabs. Thus the CC pavements slab is
separated across the expansion joint and therefore there in
no load transfer across expansion joints, resulting in weak
cross-section of CC pavement across the joints. In order to
strengthen location of these CC pavement slabs and to
provide load transfer across the expansion joint, suitable
steel Dowel Bars are designed and installed.
1.2.2.3 Construction Joints:
During the construction of CC pavements when the
concreting work is stopped at the end the day or concrete
paving is suspended due to any other reason, a construction
joint is formed.
2. DOWEL BARS
Expansion joints and Construction joints are formed as
through joints across the full depth of the slab. A small gap
of about 20mm is provided at expansion joint to allow
expansion of long CC pavement slabs during summer
seasons. This gap or joint width helps to relieve the
Compressive Stresses during expansion and also helps to
prevent buckling of the slab near joint. Steel Dowel bars are
embedded halfway during construction at specified in order
to strengthen these weak locations and to provide desired
load transfer to the adjoining slab across the joint.
The dowel bar systems are designed such that a group of
dowel bars can transfer 40% of the design axle load, across
the joint to the adjoining slab. Thus, deflections measured
on slabs (loaded slab and unloaded slab) across the dowel
bars would give a measure of the load transfer efficiency of
the dowel bars.
Fig -3: Dowel bar System
3. BENKELMAN BEAM DEFLECTION TEST
Benkelman Beam is a very simple apparatus and it is
commonly used for measuring the surface deflection of a
pavement under standard loading conditions. While using a
Benkelman Beam for measuring the deflections, the load
that is applied is either static or creep loading. Although
many devices have been invented to measure deflection, the
Benkelman Beam is the first really simple device for the
highway work, according to engineer Benkelman.
Benkelman Beam Deflection (BBD) technique is a popular
method due to its simplicity & low cost.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 553
Fig -4: View of the Benkelman Beam
3.1 Equipment used in the Survey
 Thermometer
 Auger
 Glycerol
 Truck
 Benkelman Beam
 Dial gauge
 Tape
3.2 Data Required
a) Temperature data: The standard temperature for doing the
experiment is 35ºC. Since it is not possible to conduct the
test at the standard temperature, a correction factor has to be
applied for the deflection. The correction factor is
determined by knowing the temperature at the time of the
survey.
b) Soil data: Deflection measurements should be made
during the monsoons when the pavement is in its weakest
condition. Hence a correction for seasonal variation has to
be applied for the deflection which is a function of the soil
sub grade.
The data required is:
 Average annual rainfall in that area
 Soil classification: sandy / gravelly, clayey with low
plasticity and clayey with high plasticity.
 Field moisture content. Hence the soil tests that have to
be conducted are
 Moisture content test and Atterberg’s limit tests (for
Determination of PI value).
3.3 Truck Specifications for Conducting the Test
a) Rear axle weight of the truck = 8170 kg
b) Tyre pressure = 5.6 kg / cm2
c) Spacing between the tyre walls = 30 -40 mm.
3.4 Procedure
Procedure as per IRC 81 was followed to determine the
initial, intermediate and final deflection on the loaded and
unloaded slab for edge loading.
1. The point on the pavement to be tested is selected and
marked.
2. The dual wheels of the truck are centred above the
selected point.
3. The probe of the Benkelman beam is inserted between
the duals and placed on the selected point
4. The locking pin is removed from the beam and the legs
are adjusted so that the plunger of the beam is in
contact with the stem of the dial gauge. The beam
pivot arms are checked for free movement
5. The dial gauge is set at approximately 1 cm. the initial
reading is recorded when the rate of deformation of the
pavement is equal or less than 0.025 mm / min
6. The truck is slowly driven a distance of 270 cm and
stopped.
7. An intermediate reading is recorded when the rate of
recovery of the pavement is equal or less than 0.025
mm / min
8. The truck is driven forward a further 9m
9. The final reading is recorded when the rate of recovery
of pavement is equal to or less than 0.025mm / min
10. Pavement temperature was recorded at least once every
hour inserting thermometer in the standard hole and
filling up the hole with glycerol.
11. The tyre pressure was checked at two or three hour
intervals during the day and adjusted to the standard, if
necessary.
3.5 Correction for Temperature
Correction for temperature variation on deflection values
measured at temperature other than 35ºC should be 0.01 mm
for each degree centigrade change from the standard
temperature of 35ºC. The correction will be positive for
pavement temperature lower than 35ºC and negative for
pavement temperature higher than 35ºC.
3.6 Seasonal Variation Correction
The deflection values corrected for temperature shall be
multiplied by the appropriate values of seasonal correction
factors obtained from graph given in IRC 81 to get corrected
values of deflection.
Moisture correction factors (or seasonal correction factors)
depends on field moisture content, type of sub grade soil and
annual rainfall.
4. BBD TEST ON RIGID PAVEMENT
Test Overview: Conventionally BBD test is conducted on
flexible pavements and it is difficult to follow the same on
rigid pavements. With a few modifications, BBD technique
was used to analyze a rigid pavement stretch in the
mentioned area. We analyzed the rigid pavement to
calculate the load transfer efficiency (L. T. E.). To do so we
used two Benkelman Beams and placed them on adjacent
slabs - one on the loaded slab and another on the unloaded
slab, near the joints. When the rear axle load of 8170 kg
moves on the pavement surface, the deflection values on
both the beams are noted. The L. T. E. is calculated using
the following relation:
L. T. E. = (Unloaded Slab Deflection / Load Slab
Deflection) x 100
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 554
Fig -5: Location Finalized for Benkelman Beam Deflection
Testing
Source – Google Maps Screenshot
Fig -6: Benkelman Beam Deflection Testing
Fig -7: Benkelman Beam Deflection Testing
4.1 Tests performed on Soil Sample:
Determination of:
 Moisture Content = 13.76%
 Liquid Limit (WL) = 52.20%
 Plastic Limit (WP) = 42.68%
 Plasticity Index = (WL) - (WP) = 9.52
Fig -7: – Moisture Correction factor for clayey sub grade
with low plasticity (PI < 15) for low rainfall areas (Annual
Rainfall < 1300mm) Source - IRC: 81 - 1997
Load Transfer Efficiency: The load Transfer efficiency
calculated based on the deflection measurements shown in
annexure are as follows:
L. T. E. = (Unloaded Slab Deflection / Load Slab
Deflection) x 100
Table -1: LTE Calculations
Slab
No.
Corrected Deflection (mm) Load Transfer
Efficiency
(%)
Loaded
Slab
Unloaded
Slab
1 0.202 0.077 37.85
2 0.205 0.081 39.56
3 0.227 0.085 37.70
4 0.246 0.079 32.03
5 0.198 0.077 38.59
6 0.220 0.083 37.86
7 0.253 0.079 31.13
8 0.191 0.083 43.52
9 0.191 0.079 41.22
10 0.202 0.083 41.12
Chart -1: Loaded and Unloaded Slab Deflections
Graph for
Moisture
correction Factor
from IRC-81
1997.
1.15
13.76
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 555
Chart -2: LTE for the slabs of the rigid pavement stretch.
L.T.E. as per Characteristic Deflection:
Loaded Slab = 0.221 mm
Unloaded Slab = 0.082 mm
L. T. E. = (Unloaded Slab Deflection / Load Slab
Deflection) x 100
L. T. E. = (0.082 / 0.221) x 100
L. T. E. = 37.11 %
3. CONCLUSION
The use of BBD technique may not be only limited to
evaluate flexible pavements. Evaluation of newly
constructed rigid pavements on the basis of Load Transfer
Efficiency of dowel bars gives an idea of the overall
performance. The dowel bar systems are designed such that
a group of dowel bars can transfer 40% of the design axle
load, across the joint to the adjoining slab. The LTE for
Swami Vivekanand Road was found to be 37.11 % across
the expansion joints thus, suggesting that the provided
dowel bar system was efficient. This was computed using
two Benkelman Beams to measure relative deflections of the
loaded and unloaded slabs. Therefore it can be concluded
that BBD test can be a useful for evaluating the performance
of rigid pavements, reliable and alternative tool to Falling
Weight Deflectometer (FWD) for the study and performance
evaluation of rigid pavements.
ACKNOWLEDGEMENTS
The undertaking of the project involves team spirit and hard
work. Perfect coordination of both of these ultimately leads
to success. Things turn out best for the people, who make
the best of the way things turn out. The authors are thankful
to Asst. Prof. S. S. Kolapkar, Department of Civil
Engineering, Sinhgad College of Engineering, Pune who
helped us in selection of the project and providing with
useful suggestion and essential tips in due time of the
project. He has been a true source of moral support and
encouragement in situations of adversities.
Last but not the least the authors would like to thank their
parents and colleagues for providing constant inspiration,
encouragement, support while completing the project.
REFERENCES
[1] http://www.nhai.org/roadnetwork.html
[2] Partha Chakroborty and Animesh Das.“Principles of
Transportation Engineering”, Published by PHI
Learning Pvt. Ltd.
[3] D. R. Jundhare, Dr. K. C. Khare and Dr. R. K. Jain.
“Development of Correlation between Benkelman
Beam Deflection and Falling Weight Deflectometer
for Conventional Whitetopping Overlay”, Journal for
Basic and Applied Scientific Research, Textroad
Publications, pp 8725 – 8731
[4] S. K. Khanna, C. E. G. Justo and A.
Veeraragavan.“Highway Engineering”, Published by
Nemchand and Bros.
[5] D. R. Jundhare, Dr. K. C. Khare; and Dr. R. K.
Jain.Civil Engineering Department, Sinhgad College
of Engineering, Vadgaon (Bk.), Pune-411041. M. S.
India. University of Pune. Study of Edge Stresses and
Deflections in Whitetopping Overlay on Winkler
[6] IRC: 81-1997, Guide lines for strengthening of
flexible road pavement using benkalman beam
deflection. Foundation
BIOGRAPHIES
Akshay Gadiya, Final Year, Bachelor of
Engineering (Civil), Sinhgad College of
Engineering, Pune. Email:
aksg221@gmail.com
Sagar Bhor, Final Year, Bachelor of
Engineering (Civil), Sinhgad College of
Engineering, Pune Email:
sagar10226@gmail.com
Parimal Parchure, Final Year, Bachelor of
Engineering(Civil), Sinhgad College of
Engineering, Pune Email:
93.parimal@gmail.com
Ankkit Bafna, Final Year, Bachelor of
Engineering (Civil), Sinhgad College of
Engineering, Pune Email:
bafna.ankkit@gmail.com
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
_______________________________________________________________________________________
Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 556
ANNEXURE
A) Loaded Slab
Sr.
No.
Dial Gauge Reading (mm)
D₀-Df Di-Df D
Temp
eratu
re
Corre
ction
Cor
recti
on
for
Seas
onal
Vari
atio
n
Corre
cted
Deflec
tion
(xi)
Mea
n
Defle
ction
()
(xi -
)
(xi - )2
Stand
ard
Devia
tion
Char
acter
istic
Defle
ction
D₀ Di Df
1 14.994 14.936 14.934 0.066 0.002 0.120 0.07
1.1
0.202
0.214
-0.011 0.00012500
0.007 0.221
2 12.366 12.308 12.305 0.070 0.003 0.122 0.07 0.205 -0.009 0.00007829
3 14.541 14.472 14.470 0.077 0.002 0.142 0.07 0.227 0.013 0.00016837
4 10.237 10.157 10.157 0.080 0.000 0.160 0.07 0.246 0.032 0.00105129
5 11.53 11.477 11.472 0.073 0.005 0.117 0.07 0.198 -0.015 0.00022790
6 11.842 11.775 11.774 0.071 0.001 0.136 0.07 0.220 0.006 0.00003844
7 9.575 9.495 9.492 0.092 0.003 0.166 0.07 0.253 0.040 0.00156433
8 8.449 8.395 8.394 0.058 0.001 0.110 0.07 0.191 -0.022 0.00050178
9 12.354 12.300 12.299 0.058 0.001 0.110 0.07 0.191 -0.022 0.00050178
10 13.453 13.395 13.393 0.066 0.002 0.120 0.07 0.202 -0.011 0.00012599
 2.136  0.00438
B) Unloaded Slab
Sr
.
No
.
Dial Gauge Reading (mm)
D₀-Df Di-Df D
Tem
pera
ture
Cor
recti
on
Cor
recti
on
for
Seas
onal
Vari
atio
n
Corre
cted
Deflec
tion
(xi)
Mean
Deflec
tion
()
(xi -
)
(xi - )2
Stand
ard
Devia
tion
Chara
cteristi
c
Deflec
tion
D₀ Di Df
1 13.300 13.298 13.297 0.003 0.001 0.006 0.07
1.1
0.077
0.081
-0.004 0.00001568
0.001 0.082
2 15.564 15.561 15.559 0.005 0.002 0.010 0.07 0.081 0.000 0.00000019
3 11.579 11.575 11.572 0.007 0.003 0.014 0.07 0.085 0.005 0.00002343
4 14.423 14.420 14.419 0.004 0.001 0.008 0.07 0.079 -0.002 0.00000310
5 9.875 9.872 9.872 0.003 0.000 0.006 0.07 0.077 -0.004 0.00001568
6 8.796 8.792 8.790 0.006 0.002 0.012 0.07 0.083 0.003 0.00000697
7 15.387 15.384 15.383 0.004 0.001 0.008 0.07 0.079 -0.002 0.00000310
8 9.758 9.754 9.752 0.006 0.002 0.012 0.07 0.083 0.003 0.00000697
9 10.237 10.235 10.233 0.004 0.002 0.008 0.07 0.079 -0.002 0.00000310
10 9.741 9.739 9.735 0.006 0.004 0.012 0.07 0.083 0.003 0.00000697
 0.806  0.00009

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Evaluation of rigid pavements by deflection approach

  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 551 EVALUATION OF RIGID PAVEMENTS BY DEFLECTION APPROACH Akshay Gadiya1 , Sagar Bhor2 , Parimal Parchure3 , Ankkit Bafna4 1 Department of Civil Engineering, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-41, Maharashtra, India 2 Department of Civil Engineering, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-41, Maharashtra, India 3 Department of Civil Engineering, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-41, Maharashtra, India 4 Department of Civil Engineering, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-41, Maharashtra, India Abstract Since 1951 there has been a sevenfold increase in the Indian road network while the traffic has increased 120 times. This leads to the deterioration of the surface of the pavements. Deterioration of pavements may be functional or structural in nature. Evaluation and timely assessment of pavement condition will help to judge the necessary steps to be taken to improve pavement conditions. Pavement surface deflection measurements are one of the primary means of evaluating a flexible pavement structure. ‘Benkelman Beam Deflection (BBD) Technique is used to find out the characteristic deflection for flexible pavement. The testing and analysis by BBD technique finally provides us with overlay thickness in terms of Bituminous Macadam. The use of BBD technique may not be only limited to evaluate flexible pavements. Evaluation of newly constructed rigid pavements on the basis of Load Transfer Efficiency of dowel bars gives an idea of the overall performance. The accuracy of evaluating load transfer efficiency (LTE) of joint is important to estimate whether the dowel is disabled or not. The ratio of the edge deflection of unloaded slab to the edge deflection of loaded slab is used as index to evaluate LTE of joint. The objective of this paper is to find out the utility of Benkelman Beam Deflection Test on rigid pavements. In this paper based on the known deflection relationship between loaded and unloaded slab calculated with the help of two Benkelman beams which is a technique generally used to determine the overlay thickness for flexible pavements. A rigid pavement road stretch (Swami Vivekanand Road) constructed 2 years ago in Pune city was evaluated using BBD technique. Deflections measured on slabs (loaded slab and unloaded slab) across the dowel bars would give a measure of the load transfer efficiency of the dowel bars. Keywords: Rigid Pavement, Benkelman Beam Deflection Test, Load Transfer Efficiency --------------------------------------------------------------------***---------------------------------------------------------------------- 1. RIGID PAVEMENTS Rigid Pavements are those which possess noteworthy flexural strength or flexural rigidity. The rigid pavements are generally made of Portland cement concrete and are therefore called as CC pavements. Most common materials used for design and construction of rigid pavements in high quality plain cement concrete meant for pavement , generally called Pavement Quality Concrete(PQC). The CC pavement slabs made of PQC are generally expected to sustain up to 45kg/cm2. In rigid pavements the stresses are not transferred from grain to grain to the lower layers as in the case of flexible pavement layers. The rigid pavements have slab action and are capable of transmitting the wheel load stresses through a much wider area below the pavement slab. The main point of difference in the structural behaviour of rigid pavement as compared to flexible pavement is the critical condition of stresses in rigid pavement is the maximum flexural stresses occurring at certain critical conditions of CC slab duration to combined action of wheel load and temperature stresses. The design life of CC pavement is 30 years or higher period. 1.1 Structure of Rigid Pavement A typical rigid pavement or CC pavement structure and the component layers are shown in Figure 1 Thus the CC pavement is supported by a prepared soil sub grade, sub base and the base course. The CC pavement slab has to withstand flexural stresses caused by moving traffic loads and warping action of the slab due to daily variation in temperature. Fig -1: Structure of Rigid Pavement Source - http://www.civil.iitb.ac.in/ 1.2 Joints in Rigid Pavements Joints form an important component of CC pavement and they have important functions to perform. Different types of joints are provided in CC pavements. Different types of joints are provided in CC pavements to relive part of the stresses developed due to the temperature variations in the slabs. The joints are broadly classified as:
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 552 Fig -2: Joints in Rigid Pavement 1.2.1 Longitudinal Joints Shrinkage crack generally develop in CC pavements slabs supported on the base course during the initial period of curing, when the length or width of slabs exceed 4.5 to 5.0 m. hence for pavement widths greater than 4.5 m there is need to provide longitudinal joints. The longitudinal joints functions as 1. Contraction joints and prevents development of additional shrinkage cracks in the longitudinal direction 2. Warping joints and relives part of warping stresses. Tie bars are placed along the longitudinal joints of CC pavements in order to prevent opening up the longitudinal joints in due course. 1.2.2 Transverse Joints 1.2.2.1 Contraction Joints Shrinkage cracks are developed in CC pavements at certain depth. Therefore Contraction joints are formed by cutting grooves of width not less than 3 mm and depth 25 to 30 % of pavement thickness so that the fine shrinkage crack is formed below each groove at the weakened section , during the initial period of curing of the pavement. These dummy grooves are provided at interval 4 to 5 m or less than that so the shrinkage cracks develop along these predetermined sections only. Closely placed contraction joints relive part of warping stresses developed due to temperature differential between the top and bottom of CC pavement slab. 1.2.2.2 Expansion Joints During the hot season of the year, CC pavement slabs expand due to overall increase in temperature of pavement. Similarly, during cold season they contract. Therefore in order to accommodate variation in length of CC slabs, expansion joints are provided in the transverse direction of CC pavements at fairly long intervals, after number of contraction joints. The expansion joints are formed as through joints across the full depth of slab with about 20 mm gap between two slabs. Thus the CC pavements slab is separated across the expansion joint and therefore there in no load transfer across expansion joints, resulting in weak cross-section of CC pavement across the joints. In order to strengthen location of these CC pavement slabs and to provide load transfer across the expansion joint, suitable steel Dowel Bars are designed and installed. 1.2.2.3 Construction Joints: During the construction of CC pavements when the concreting work is stopped at the end the day or concrete paving is suspended due to any other reason, a construction joint is formed. 2. DOWEL BARS Expansion joints and Construction joints are formed as through joints across the full depth of the slab. A small gap of about 20mm is provided at expansion joint to allow expansion of long CC pavement slabs during summer seasons. This gap or joint width helps to relieve the Compressive Stresses during expansion and also helps to prevent buckling of the slab near joint. Steel Dowel bars are embedded halfway during construction at specified in order to strengthen these weak locations and to provide desired load transfer to the adjoining slab across the joint. The dowel bar systems are designed such that a group of dowel bars can transfer 40% of the design axle load, across the joint to the adjoining slab. Thus, deflections measured on slabs (loaded slab and unloaded slab) across the dowel bars would give a measure of the load transfer efficiency of the dowel bars. Fig -3: Dowel bar System 3. BENKELMAN BEAM DEFLECTION TEST Benkelman Beam is a very simple apparatus and it is commonly used for measuring the surface deflection of a pavement under standard loading conditions. While using a Benkelman Beam for measuring the deflections, the load that is applied is either static or creep loading. Although many devices have been invented to measure deflection, the Benkelman Beam is the first really simple device for the highway work, according to engineer Benkelman. Benkelman Beam Deflection (BBD) technique is a popular method due to its simplicity & low cost.
  • 3. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 553 Fig -4: View of the Benkelman Beam 3.1 Equipment used in the Survey  Thermometer  Auger  Glycerol  Truck  Benkelman Beam  Dial gauge  Tape 3.2 Data Required a) Temperature data: The standard temperature for doing the experiment is 35ºC. Since it is not possible to conduct the test at the standard temperature, a correction factor has to be applied for the deflection. The correction factor is determined by knowing the temperature at the time of the survey. b) Soil data: Deflection measurements should be made during the monsoons when the pavement is in its weakest condition. Hence a correction for seasonal variation has to be applied for the deflection which is a function of the soil sub grade. The data required is:  Average annual rainfall in that area  Soil classification: sandy / gravelly, clayey with low plasticity and clayey with high plasticity.  Field moisture content. Hence the soil tests that have to be conducted are  Moisture content test and Atterberg’s limit tests (for Determination of PI value). 3.3 Truck Specifications for Conducting the Test a) Rear axle weight of the truck = 8170 kg b) Tyre pressure = 5.6 kg / cm2 c) Spacing between the tyre walls = 30 -40 mm. 3.4 Procedure Procedure as per IRC 81 was followed to determine the initial, intermediate and final deflection on the loaded and unloaded slab for edge loading. 1. The point on the pavement to be tested is selected and marked. 2. The dual wheels of the truck are centred above the selected point. 3. The probe of the Benkelman beam is inserted between the duals and placed on the selected point 4. The locking pin is removed from the beam and the legs are adjusted so that the plunger of the beam is in contact with the stem of the dial gauge. The beam pivot arms are checked for free movement 5. The dial gauge is set at approximately 1 cm. the initial reading is recorded when the rate of deformation of the pavement is equal or less than 0.025 mm / min 6. The truck is slowly driven a distance of 270 cm and stopped. 7. An intermediate reading is recorded when the rate of recovery of the pavement is equal or less than 0.025 mm / min 8. The truck is driven forward a further 9m 9. The final reading is recorded when the rate of recovery of pavement is equal to or less than 0.025mm / min 10. Pavement temperature was recorded at least once every hour inserting thermometer in the standard hole and filling up the hole with glycerol. 11. The tyre pressure was checked at two or three hour intervals during the day and adjusted to the standard, if necessary. 3.5 Correction for Temperature Correction for temperature variation on deflection values measured at temperature other than 35ºC should be 0.01 mm for each degree centigrade change from the standard temperature of 35ºC. The correction will be positive for pavement temperature lower than 35ºC and negative for pavement temperature higher than 35ºC. 3.6 Seasonal Variation Correction The deflection values corrected for temperature shall be multiplied by the appropriate values of seasonal correction factors obtained from graph given in IRC 81 to get corrected values of deflection. Moisture correction factors (or seasonal correction factors) depends on field moisture content, type of sub grade soil and annual rainfall. 4. BBD TEST ON RIGID PAVEMENT Test Overview: Conventionally BBD test is conducted on flexible pavements and it is difficult to follow the same on rigid pavements. With a few modifications, BBD technique was used to analyze a rigid pavement stretch in the mentioned area. We analyzed the rigid pavement to calculate the load transfer efficiency (L. T. E.). To do so we used two Benkelman Beams and placed them on adjacent slabs - one on the loaded slab and another on the unloaded slab, near the joints. When the rear axle load of 8170 kg moves on the pavement surface, the deflection values on both the beams are noted. The L. T. E. is calculated using the following relation: L. T. E. = (Unloaded Slab Deflection / Load Slab Deflection) x 100
  • 4. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 554 Fig -5: Location Finalized for Benkelman Beam Deflection Testing Source – Google Maps Screenshot Fig -6: Benkelman Beam Deflection Testing Fig -7: Benkelman Beam Deflection Testing 4.1 Tests performed on Soil Sample: Determination of:  Moisture Content = 13.76%  Liquid Limit (WL) = 52.20%  Plastic Limit (WP) = 42.68%  Plasticity Index = (WL) - (WP) = 9.52 Fig -7: – Moisture Correction factor for clayey sub grade with low plasticity (PI < 15) for low rainfall areas (Annual Rainfall < 1300mm) Source - IRC: 81 - 1997 Load Transfer Efficiency: The load Transfer efficiency calculated based on the deflection measurements shown in annexure are as follows: L. T. E. = (Unloaded Slab Deflection / Load Slab Deflection) x 100 Table -1: LTE Calculations Slab No. Corrected Deflection (mm) Load Transfer Efficiency (%) Loaded Slab Unloaded Slab 1 0.202 0.077 37.85 2 0.205 0.081 39.56 3 0.227 0.085 37.70 4 0.246 0.079 32.03 5 0.198 0.077 38.59 6 0.220 0.083 37.86 7 0.253 0.079 31.13 8 0.191 0.083 43.52 9 0.191 0.079 41.22 10 0.202 0.083 41.12 Chart -1: Loaded and Unloaded Slab Deflections Graph for Moisture correction Factor from IRC-81 1997. 1.15 13.76
  • 5. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 555 Chart -2: LTE for the slabs of the rigid pavement stretch. L.T.E. as per Characteristic Deflection: Loaded Slab = 0.221 mm Unloaded Slab = 0.082 mm L. T. E. = (Unloaded Slab Deflection / Load Slab Deflection) x 100 L. T. E. = (0.082 / 0.221) x 100 L. T. E. = 37.11 % 3. CONCLUSION The use of BBD technique may not be only limited to evaluate flexible pavements. Evaluation of newly constructed rigid pavements on the basis of Load Transfer Efficiency of dowel bars gives an idea of the overall performance. The dowel bar systems are designed such that a group of dowel bars can transfer 40% of the design axle load, across the joint to the adjoining slab. The LTE for Swami Vivekanand Road was found to be 37.11 % across the expansion joints thus, suggesting that the provided dowel bar system was efficient. This was computed using two Benkelman Beams to measure relative deflections of the loaded and unloaded slabs. Therefore it can be concluded that BBD test can be a useful for evaluating the performance of rigid pavements, reliable and alternative tool to Falling Weight Deflectometer (FWD) for the study and performance evaluation of rigid pavements. ACKNOWLEDGEMENTS The undertaking of the project involves team spirit and hard work. Perfect coordination of both of these ultimately leads to success. Things turn out best for the people, who make the best of the way things turn out. The authors are thankful to Asst. Prof. S. S. Kolapkar, Department of Civil Engineering, Sinhgad College of Engineering, Pune who helped us in selection of the project and providing with useful suggestion and essential tips in due time of the project. He has been a true source of moral support and encouragement in situations of adversities. Last but not the least the authors would like to thank their parents and colleagues for providing constant inspiration, encouragement, support while completing the project. REFERENCES [1] http://www.nhai.org/roadnetwork.html [2] Partha Chakroborty and Animesh Das.“Principles of Transportation Engineering”, Published by PHI Learning Pvt. Ltd. [3] D. R. Jundhare, Dr. K. C. Khare and Dr. R. K. Jain. “Development of Correlation between Benkelman Beam Deflection and Falling Weight Deflectometer for Conventional Whitetopping Overlay”, Journal for Basic and Applied Scientific Research, Textroad Publications, pp 8725 – 8731 [4] S. K. Khanna, C. E. G. Justo and A. Veeraragavan.“Highway Engineering”, Published by Nemchand and Bros. [5] D. R. Jundhare, Dr. K. C. Khare; and Dr. R. K. Jain.Civil Engineering Department, Sinhgad College of Engineering, Vadgaon (Bk.), Pune-411041. M. S. India. University of Pune. Study of Edge Stresses and Deflections in Whitetopping Overlay on Winkler [6] IRC: 81-1997, Guide lines for strengthening of flexible road pavement using benkalman beam deflection. Foundation BIOGRAPHIES Akshay Gadiya, Final Year, Bachelor of Engineering (Civil), Sinhgad College of Engineering, Pune. Email: aksg221@gmail.com Sagar Bhor, Final Year, Bachelor of Engineering (Civil), Sinhgad College of Engineering, Pune Email: sagar10226@gmail.com Parimal Parchure, Final Year, Bachelor of Engineering(Civil), Sinhgad College of Engineering, Pune Email: 93.parimal@gmail.com Ankkit Bafna, Final Year, Bachelor of Engineering (Civil), Sinhgad College of Engineering, Pune Email: bafna.ankkit@gmail.com
  • 6. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 _______________________________________________________________________________________ Volume: 04 Issue: 06 | June-2015, Available @ http://www.ijret.org 556 ANNEXURE A) Loaded Slab Sr. No. Dial Gauge Reading (mm) D₀-Df Di-Df D Temp eratu re Corre ction Cor recti on for Seas onal Vari atio n Corre cted Deflec tion (xi) Mea n Defle ction () (xi - ) (xi - )2 Stand ard Devia tion Char acter istic Defle ction D₀ Di Df 1 14.994 14.936 14.934 0.066 0.002 0.120 0.07 1.1 0.202 0.214 -0.011 0.00012500 0.007 0.221 2 12.366 12.308 12.305 0.070 0.003 0.122 0.07 0.205 -0.009 0.00007829 3 14.541 14.472 14.470 0.077 0.002 0.142 0.07 0.227 0.013 0.00016837 4 10.237 10.157 10.157 0.080 0.000 0.160 0.07 0.246 0.032 0.00105129 5 11.53 11.477 11.472 0.073 0.005 0.117 0.07 0.198 -0.015 0.00022790 6 11.842 11.775 11.774 0.071 0.001 0.136 0.07 0.220 0.006 0.00003844 7 9.575 9.495 9.492 0.092 0.003 0.166 0.07 0.253 0.040 0.00156433 8 8.449 8.395 8.394 0.058 0.001 0.110 0.07 0.191 -0.022 0.00050178 9 12.354 12.300 12.299 0.058 0.001 0.110 0.07 0.191 -0.022 0.00050178 10 13.453 13.395 13.393 0.066 0.002 0.120 0.07 0.202 -0.011 0.00012599  2.136  0.00438 B) Unloaded Slab Sr . No . Dial Gauge Reading (mm) D₀-Df Di-Df D Tem pera ture Cor recti on Cor recti on for Seas onal Vari atio n Corre cted Deflec tion (xi) Mean Deflec tion () (xi - ) (xi - )2 Stand ard Devia tion Chara cteristi c Deflec tion D₀ Di Df 1 13.300 13.298 13.297 0.003 0.001 0.006 0.07 1.1 0.077 0.081 -0.004 0.00001568 0.001 0.082 2 15.564 15.561 15.559 0.005 0.002 0.010 0.07 0.081 0.000 0.00000019 3 11.579 11.575 11.572 0.007 0.003 0.014 0.07 0.085 0.005 0.00002343 4 14.423 14.420 14.419 0.004 0.001 0.008 0.07 0.079 -0.002 0.00000310 5 9.875 9.872 9.872 0.003 0.000 0.006 0.07 0.077 -0.004 0.00001568 6 8.796 8.792 8.790 0.006 0.002 0.012 0.07 0.083 0.003 0.00000697 7 15.387 15.384 15.383 0.004 0.001 0.008 0.07 0.079 -0.002 0.00000310 8 9.758 9.754 9.752 0.006 0.002 0.012 0.07 0.083 0.003 0.00000697 9 10.237 10.235 10.233 0.004 0.002 0.008 0.07 0.079 -0.002 0.00000310 10 9.741 9.739 9.735 0.006 0.004 0.012 0.07 0.083 0.003 0.00000697  0.806  0.00009