CENG 6302 Pavement Analysis and Design Chapter 7 Overview of Rigid
CENG 6302 Pavement Analysis and Design Chapter 7 Overview of Rigid
CENG 6302 Pavement Analysis and Design Chapter 7 Overview of Rigid
CENG 6302
PAVEMENT ANALYSIS AND DESIGN
CHAPTER 7 OVERVIEW OF RIGID
PAVEMENT DESIGN
Alemgena Alene, PhD, MSc. BSc.
Email: alemgena@yahoo.com
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7.1. INTRODUCTION
• Rigid pavement
application
• Highways
• Airports
• Streets & local roads
• Parking lots
• Industrial facilities and
• others
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• Key performance
consideration for CRCP
• Transverse expansion or
isolation joints are placed
adjacent to bridges or other
drainage structures
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Longitudinal joints
• Defined as “a joint between two
slabs which allows slab warping
without appreciable separation or
cracking of the slabs …”
• Used to relieve warping stresses
and are generally needed when
slab widths exceed 4.6 m
• Longitudinal joints should • Other joints
coincide with pavement lane lines • Construction joints
when possible to improve
operations • Expansions joints
• Load transfer at longitudinal joints
is achieved through aggregate
interlock
• To aid load transfer, tie bars are
often used across longitudinal
joints
• Tie bars are thinner than dowel
bars
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Evaluation of design
• Yoder and Witczak note:
• Early concrete pavement were
built directly on subgrade
• Regardless of subgrade type
and drainage
• Typical slab thickness were
150 – 175 mm
• With increasing traffic after WW
II, pumping became an
increasingly important
phenomenon
• Thickened edge sections were
common in 1930s & 1940s
• As designs evolved,
pavements were built over
granular subbases to prevent
pumping
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Reading Assignment II
• Ref. 4 - Chapter 5
Selection of Concrete
Materials [pp. 95-110]
Optimized combined aggregate
grading – shilstone
• Ref. 4 - Chapter 6
Mixture Design and
Proportioning [pp. 111-
128]
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AC PCC Slab
Base
Subgrade
Subgrade
• Warping stresses
• Locations: edge; interior; corner
• Wheel load related stresses
• Location: edge; interior; corner
• Shrinkage/expansion stresses
• Other stresses
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By Bradbury
Where:
t = slab edge warping stress
E= modulus of elasticity of PCC
e= thermal coefficient of PCC
DT = temperature differential between the top and bottom of the slab
C= coefficient, function of slab length L and the radius of relative
stiffness, l
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By Bradbury
Where:
t = slab interior warping stress
E= modulus of elasticity of PCC
e= thermal coefficient of PCC
m= Poisson’s ratio for PCC
C1 = coefficient in direction of calculation
C2 = coefficient in direction perpendicular to C1
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By Bradbury
Where:
t = corner warping stress
E= modulus of elasticity of PCC
e= thermal coefficient of PCC
DT = temperature differential between the top and bottom of
the slab
m= Poisson’s ratio for PCC
a= radius of wheel load distribution for corner load
L= radius of relative stiffness
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Where:
b= equivalent radius of resisting section
a= radius of wheel contact area, and
h= slab thickness
Where:
W= wheel load
h= slab thickness
a= radius of wheel contact area
L= radius of relative stiffness
b= radius of resisting section
Influence charts
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Slab Expansion/Contraction
Where:
z= joint opening (or change in slab length, in.)
C= base/slab frictional restrain factor (0.65 for stabilized bases;
0.80 for granular bases)
L= slab length (in.)
e= PCC coefficient of thermal expansion by aggregate type (e.g.,
6.0x10-6/F for gravel; 3.8x10-6/F for limestone)
Dt = the maximum temperature range
d= shrinkage coefficient of concrete (e.g., 0.00045 in./in. for
indirect tensile strength of 500 psi)
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• Longitudinal joints
• Tie bars shall be 12 mm dia.
@ 600 mm spacing and 1000
mm long
• Construction joints
• Shall be coupled with other
joints for JPCP and JRCP
Transverse construction joint for CRCP
• For CRCP transverse
construction joints provide
each longitudinal bar a 700
mm long reinforcement bar
dia. 20 mm
• Thickness design
• capping layer is required for
subgrade CBR 15% or less
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• Additional thickness
without lateral support
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