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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
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**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 )
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.
- 4.62 Log (18 + 1) + G (^) t / $ 18 For any axle load equal to x,
- 4.62 Log (Lx + L 2 ) + 3.28 Log L 2 + Gt / $ x For single axle loads, L 2 = 1, the equation becomes:
- 4.62 Log (Lx + 1) + Gt / $ x
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.
However, the above performance equation for rigid pavements was limited to the scope of the AASHO Road Test. These limitations are:
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.