Development - Pavement Managment System - Lecture Slides, Slides of Management Fundamentals

In the lecture slides of the pavement management system, the important point according to me are:Development, Rigid Pavement, Traffic, Relationship, Performance, Design, Expressed, Design and Load Variables, Initial, Expected Performance

Typology: Slides

2012/2013

Uploaded on 05/07/2013

ankitay
ankitay 🇮🇳

4.4

(50)

106 documents

1 / 3

Toggle sidebar

This page cannot be seen from the preview

Don't miss anything!

bg1
1
Development of the AASHTO Performance
Equation for Rigid Pavement
In the AASHO Road Test, the performance of the
continuously reinforced concrete pavements was
found to be not significantly different from that of
the plain concrete pavements.
The structural design of the test sections could be
characterized by the thickness of the slab, D.
The relationship between pavement design (in terms of D)
and traffic and performance can be expressed by:
Log Wt= 5.85 + 7.35 Log (D + 1) - 4.62 Log (L1+ L2)
+ 3.28 Log L2+ Gt/$
W = axle load applications of end of time t
D = concrete slab thickness in inches
L1= load on one single or one tandem axle set, kips
L2= axle code (1 for single and 2 for tandem axle)
Gt= a function of the change in PSI from initial to final PSI.
$= a function of design and load variables.
For Rigid Pavements:
Gt= log [(c0–p
t)/(c0 1.5)]
= log [(4.5 – pt)/(4.5 – 1.5)]
Where pt= terminal PSI
β= 1.0 + 3.63 (L1+ L2)5.2 / (D + 1 )8.46 L23.52
The above equation relates the pavement design (in
terms of D) to expected performance (in terms of the
allowable load applications (Wt) to cause a certain
reduction in serviceability of the pavement).
However, this equation applies to only one type of
traffic at a time.
The derivation of the Traffic Equivalency Factor for
rigid pavements is similar to that for flexible
pavement and is shown next.
For 18-kip single axle loads, L1= 18 & L2= 1
Log Wt18 = 5.85 + 7.35 Log (D + 1)
- 4.62 Log (18 + 1) + Gt/$18
For any axle load equal to x,
Log Wtx = 5.85 + 7.35 Log (D + 1)
- 4.62 Log (Lx+ L2) + 3.28 Log L2+G
t/$x
For single axle loads, L2= 1, the equation becomes:
Log Wtx = 5.85 + 7.35 Log (D + 1)
- 4.62 Log (Lx+ 1) + Gt/$x
For Single axle loads, ratio of Wtx to Wt18 becomes:
Log Wtx / Wt18 = 4.62 Log (18 + 1) - 4.62 Log (Lx+ 1)
+G
t/$x -G
t/$18
= C
Wtx / Wt18 = 10C
Wt18 =W
tx / 10C
Wtx applications of Lxsingle axle loads are equivalent to
(Wtx / 10C) applications of 18-kip single axle loads.
(1 / 10C) is the traffic equivalence factor for Lxsingle axle load.
Docsity.com
pf3

Partial preview of the text

Download Development - Pavement Managment System - Lecture Slides and more Slides Management Fundamentals in PDF only on Docsity!

Development of the AASHTO Performance

Equation for Rigid Pavement

In the AASHO Road Test, the performance of the

continuously reinforced concrete pavements was

found to be not significantly different from that of

the plain concrete pavements.

The structural design of the test sections could be

characterized by the thickness of the slab, D.

**The relationship between pavement design (in terms of D) and traffic and performance can be expressed by: Log Wt = 5.85 + 7.35 Log (D + 1) - 4.62 Log (L 1 + L 2 )

  • 3.28 Log L 2 + G** (^) t / $ W = axle load applications of end of time t D = concrete slab thickness in inches L 1 = load on one single or one tandem axle set, kips L 2 = axle code (1 for single and 2 for tandem axle) G (^) t = a function of the change in PSI from initial to final PSI. $ = a function of design and load variables.

For Rigid Pavements: Gt = log [(c 0 – pt)/(c 0 – 1.5)] = log [(4.5 – p (^) t)/(4.5 – 1.5)] Where p (^) t = terminal PSI

β = 1.0 + 3.63 (L 1 + L 2 ) 5.2^ / (D + 1 ) 8.46^ L 2 3.

The above equation relates the pavement design (in

terms of D) to expected performance (in terms of the

allowable load applications (Wt) to cause a certain

reduction in serviceability of the pavement).

However, this equation applies to only one type of

traffic at a time.

The derivation of the Traffic Equivalency Factor for

rigid pavements is similar to that for flexible

pavement and is shown next.

For 18-kip single axle loads, L 1 = 18 & L 2 = 1

Log Wt18 = 5.85 + 7.35 Log (D + 1)

- 4.62 Log (18 + 1) + G (^) t / $ 18 For any axle load equal to x,

Log Wtx = 5.85 + 7.35 Log (D + 1)

- 4.62 Log (Lx + L 2 ) + 3.28 Log L 2 + Gt / $ x For single axle loads, L 2 = 1, the equation becomes:

Log W tx = 5.85 + 7.35 Log (D + 1)

- 4.62 Log (Lx + 1) + Gt / $ x

For Single axle loads , ratio of Wtx to Wt18 becomes:

Log Wtx / Wt18 = 4.62 Log (18 + 1) - 4.62 Log (Lx + 1)

+ Gt / $ x - Gt / $ 18

= C

Wtx / Wt18 = 10C

Wt18 = Wtx / 10C

Wtx applications of Lx single axle loads are equivalent to

( Wtx / 10C^ ) applications of 18-kip single axle loads.

(1 / 10 C^ ) is the traffic equivalence factor for Lx single axle load.

For Tandem axle loads , ratio of W tx to Wt18 becomes:

Log W tx / Wt18 = 4.62 Log (18 + 1) - 4.62 Log (Lx + 2)

+ 3.28 Log 2 + Gt / $ x - Gt / $ 18

= E

Wtx / Wt18 = 10E

Wt18 = Wtx / 10E

Wtx applications of Lx tandem axle loads are equivalent to

( Wtx / 10E^ ) applications of 18-kip single axle loads.

(1 / 10 E^ ) is the traffic equivalence factor for Lx single axle load.

For mixed-traffic condition, the total equivalent 18-kip single axle loads, Wt18, can be computed, and the equation for W (^) t18 can be used for design.

Log Wt18 = 7.35 Log (D + 1) – 0.06 + G t / $ 18

= 7.35 Log (D + 1) – 0.

+ Gt /[1 + 1.624 X 10^7 /(D+1) 8.46]

However, the above performance equation for rigid pavements was limited to the scope of the AASHO Road Test. These limitations are:

  1. One subgrade type (silty clay).
  2. One environment.
  3. One type of concrete.
  4. One type of subbase.
  5. One tire pressure (70 psi).

The performance equation was extended to other concrete types (with different elastic modulus (E) and flexural strength (SC )) and subgrade types (with different modulus of subgrade reaction (k)) by means of the ratio between flexural strength and stress (SC /σ).

The maximum stress (σ ) in a concrete slab according to Spangler Equation: σ = (JP/D 2 ) (1 – a 1 / l ) Where P = wheel load, lb. J = load transfer coefficient (3.2 for jointed & 2.2 for continuously reinforced concrete pavement) a 1 = center of load to corner, inches l = radius of relative stiffness = [ED 3 /12(1 - μ^2 )k] 0.