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Perpetual Pavement Design Perpetual Pavement Open House Ashton, Iowa October 5, 2005
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Overview Pavement design background –Layered elastic theory Perpetual pavement design philosophy Design basics
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Goal of Perpetual Pavement Design Design the structure such that there are no deep structural distresses –Bottom up fatigue cracking –Structural rutting All distresses can be quickly remedied from surface Result in a structure with ‘Perpetual’ or ‘Long Life’
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Surface Distresses Only Non-Structural Rutting Top Down Cracking
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Materials
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123 Before Loading During Loading After Loading - Same Size as Before Loading Figure 1. How an Elastic Material Behaves.
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Figure 1. Definitions of E and . D D/2 l ll l = l/l t = D/D E = = l / t
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Dynamic Modulus Test
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Witczak Equation for E* bitumen viscosity (dynamic shear rheometer) loading frequency air voids effective bitumen content cum. % retained on 19-mm sieve cum. % retained on 9.5-mm sieve cum. % retained on 4.76-mm sieve % passing the 0.075-mm sieve
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HMA Modulus Versus Temperature
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Soil Modulus Testing
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Dynamic Cone Penetration Rod Reference Mass
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Effect of Moisture Content
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FWD Testing
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Backcalculation E = f(Load, Pressure, Deflection, Distance)
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Traffic
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Single Tire Dual Tire TandemTridem
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Layer 1 HMA E 1 Layer 2 Granular Base E 2 Layer 2 Granular Base E 2 Layer 3 Subgrade Soil E 3 h1h1 h2h2 No bottom boundary, assume soil goes on infinitely. No horizontal boundary, assume layers extend infinitely. Tire has a total load P, spread over a circular area with a radius of a, resulting in a contact pressure of p. Pavement Reactions Deflection ( ) Tensile Strain ( t ) Compressive Strain ( v ) Figure 2. Layered Elastic Model Representation of a Pavement.
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0 100 200 300 400 2030405060 Wheel Load, kN Transverse Strain, Test Section 21 Layered Elastic Results Mn/ROAD Measurements Figure 4. A Comparison of Measured Strains and Computed Strains at Mn/ROAD. (After Timm et al., 1998, Development of Mechanistic- Empirical Pavement Design, Transportation Research Record No. 1629, Transportation Research Board, Washington, DC.)
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HMA Thickness HMA Tensile Strain Layer 1 HMA E 1 h1h1 Tensile Strain ( t ) Thickness vs. Tensile Strain
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HMA Modulus HMA Tensile Strain Layer 1 HMA E 1 h1h1 Tensile Strain ( t ) Modulus vs. Tensile Strain
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HMA Thickness Subgrade Compressive Strain E1E1 E2E2E2E2 E2E2E2E2 E3E3 h1h1 h2h2 Compressive Strain ( v ) Thickness vs. Compressive Strain
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Traditional M-E Design Log N Log
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Perpetual Pavement Design No Damage Accumulation Log N Log Threshold Strain
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tt vv Transfer Functions
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Miner’s Hypothesis Provides the ability to sum damage for a specific distress type D = n i /N i 1.0D = n i /N i 1.0 where n i = actual number of loads during condition i N i = allowable number of loads during condition i
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Probabilistic Design – Monte Carlo Simulation Thickness f Material Properties f Axle Weight f Monte Carlo Random Sampling Mechanistic Model Pavement Response f % Below Threshold % Above Threshold
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% Below Threshold Design should have high % below threshold Pavement Response f % Below Threshold How much ‘damage’ does this area correspond to?
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‘Damage Computation’ For responses exceeding threshold, compute N using transfer function –User defined Calculate damage accumulation rate –Damage / MESAL Pavement Response f % Below Threshold Damage MESAL
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Estimated Long Life Convert damage rate into an estimated life –Use traffic volume and growth –Calculate when damage = 0.1 Use for Low Vol. Roads (t ~30 yrs.) 10 - 20/wk 3 - 5/wk 10 - 20/wk Low Volume Traffic
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PerRoad 2.4 Sponsored by APA Developed at Auburn University / NCAT M-E Perpetual Pavement Design and Analysis Tool Help File is the Users Manual Press F1 at Any Time for Help File
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Deterministic Output
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Probabilistic Output
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Design Criteria Recommendations
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PerRoad is available for free at www.AsphaltAlliance.com
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P.S. TxDOT intends to incorporate PerRoad in its next generation design procedure. One-day workshop is available at the request of Iowa Asphalt Paving Association - Work out the dates with Mike.
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