1 / 55

By: Asst. Prof. Imran Hafeez

By: Asst. Prof. Imran Hafeez. Empirical & Mechanistic. Flexible Pavement Design. References:. Pavement Analysis and Design by Yang H. Huang AASHTO Guide for Design of Pavement structures Principles of Pavement Design by E.J.Yoder. Contents . Design of Flexible Pavements

salena
Télécharger la présentation

By: Asst. Prof. Imran Hafeez

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. By: Asst. Prof. Imran Hafeez Empirical & Mechanistic Flexible Pavement Design

  2. References: • Pavement Analysis and Design byYang H. Huang • AASHTO Guide for Design of Pavement structures • Principles of Pavement Design by E.J.Yoder

  3. Contents • Design of Flexible Pavements • Mechanistic Design Approach • Empirical Design Approach • Mechanistic-Empirical Design Approach

  4. Empirical method Mechanistic method Limiting shear failure method Limit deflection method Regression method METHODS OF FLEXIBLE PAVEMENT DESIGN Design methods can be classified into five categories.

  5. MECHANISTIC DESIGN

  6. Mechanistic Approach • Mechanics is the science of motion and the action of forces on bodies.  Thus, a mechanistic approach seeks to explain phenomena only by reference to physical causes. • In pavement design, the phenomena are the stresses, strains and deflections within a pavement structure, and the physical causes are the loads and material properties of the pavement structure.

  7. Mechanistic Design A method that involve numerical capability to calculate the stress, strain, or deflection in a multi-layered system, such as a pavement, when subjected to external loads, or the effects of temperature or moisture. Engr. Imran Hafeez

  8. Mechanistic Design A method that refer to the ability to translate the analytical calculations of pavement response to performance. (Function of Traffic & Environment)

  9. Benefits • Improved reliability for design • Ability to predict specific types of distress • Ability to extrapolate from limited field and laboratory results. • Damaging effects of increased loads, high tire pressure, multiple axles can be modeled. • Better utilization of available materials • Improved method for premature distress analysis

  10. Benefits • Aging factor can be accommodated in analysis • Seasonal effects like freezing-thaw weakening • Long-term evaluation • Drainage factors

  11. Assumption Asphalt Concrete Aggregate Base Course Natural Soil (Subgrade) Aggregate Subbase Course Mechanistic design procedure are based on the assumption that a pavement can be modeled as multi-layered elastic or visco-elastic structure on an elastic or visco-elastic foundation.

  12. Low Temp. ~Short Loading Time • Asphalt is a visco-elastic material. The strain developed by imposing a particular stress will depend on temperature and the loading time. At low temperature or short loading times, the material approaches elastic behavior. Under these conditions, the stiffness of a mix depends only on that of the binder and VMA of the mix, which is called elastic stiffness.

  13. High Temp. ~Long Loading Time • At higher temperature or longer loading time, the stiffness of the mix is influenced by additional parameters associated with the mineral aggregates, which is also known as viscous stiffness and depends on the type of the grading, shape, and the texture of aggregate, the confining conditions and the method of compaction in addition to the stiffness and VMA.

  14. Stress~Strain

  15. Stress~Strain Linearity (Linear) δ(Stress) (Non-Linear) ε(Strain)

  16. Typical Creep Stress and strain relationship

  17. Resilient Modulus

  18. Layered System Concepts Analytical solutions to the state of stress or strain has several assumptions • The material properties of each layer are homogenous, • Each layer has finite thickness except for the lower layer • All layers are infinite in lateral directions • Each layer is isotropic • Full friction is developed between layers at each interface • Surface shearing forces are not present at the surface • The stress solution are characterized by two material properties for each layer (E &µ)

  19. Fundamentals of design procedure The use of multilayered elastic theory in conjunction with a limiting strain criteria (Dorman and Metcalf in 1965)for design involve the consideration of three factors: • The theory • Material characterization values • The development of failure criterion for each mode of distress

  20. Stress Components under Pavements Foster and Ahlvin (1954) presented charts for determining vertical stress radial stress tangential stress shear stress T, and vertical deflection w. The load is applied over a circular area with a radius a

  21. Mechanistic based Software • BISAR • CHEVRON-X • MICHPAVE

  22. Mechanistic based Software BISAR (Bitumen Stress Analysis in Roads) • BISAR 3.0 is capable of calculating • Comprehensive stress and strain profiles • Deflections • Horizontal forces • Slip between the pavement layers via a shear spring compliance at the interface The center of the loads and the positions at which stresses, strains and displacement have to be calculated are given as co-ordinates in a fixed Cartesian system.

  23. Mechanistic based Software MICHPAVE MICHPAVE is a user-friendly, non-linear finite element program for the analysis of flexible pavements. The program computes displacements, stresses and strains within the pavement due to a single circular wheel load. Useful design information such as fatigue life and rut depth are also estimated through empirical equations. Most of MICHPAVE is written in FORTRAN 77. Graphics and screen manipulations are performed using the ORTRAN callable GRAFMATIC graphics library, marketed by Microcompatibles

  24. Allowable Vertical strain at Top of sub gradeBasic Equation: Strain (allowable)-A* (N/10*6) *BWhere A and B are coefficients, and N is the number of load repetitionsSubgrade Strain Criteria Table

  25. EMPIRICAL DESIGN

  26. Empirical Approach “An empirical approach is one which is based on the results of experiments or experience.” Generally, it requires a number of observations to be made in order to ascertain the relationships between input variables and outcomes. It is not necessary to firmly establish the scientific basis for the relationships between variables and outcomes as long as the limitations with such approach are reorganized.

  27. Benefits • It uses material properties that relates better to actual pavement performance • It provides more reliable performance predictions • It better defines the role of construction • It accommodates environmental and aging effects on materials

  28. Empirical Approach Empirical equations are used to relate observed or measurable phenomena (pavement characteristics) with outcomes (pavement performance).  There are many different types of empirical equations available today e.g. • 1993 AASHTO Guide basic design equation for flexible pavements.  • Group Index method • CBR Method

  29. Empirical Approach AASHTO Guide basic design equation for flexible pavements.  Log10(W18)=Zr x So+ 9.36 x log10(SN + 1)-0.20+(log10((ΔPSI)/(4.2-1.5)) /(0.4+(1094/(SN+1)5.19)+2.32x log10(MR)-8.07 where: W18 =standard 18-kip (80.1-kN)-equivalent single-axle load (ESAL) ZR = Reliability/probability of service So = Standard Deviation of ESAL’S ΔPSI = Loss of Serviceability

  30. Empirical Approach • SN=Structural Number (an index that is indicative of the total pavement thickness required) • SN =a1D1 + a2D2m2 + a3D3m3+... ai = ith layer coefficient di = ith layer thickness (inches) Mi = ith layer drainage coefficient Δ PSI= difference between the initial design serviceability index, po, and the design terminal serviceability index, pt MR= sub-grade resilient modulus (in psi)

  31. ROAD TESTS HRB 1940~ 60. Maryland Road Test The objective of this project was to determine the relative effects of four different axle loadings on a particular concrete pavement (HRB, 1952). The tests were conducted on a 1-1-mile (1.76 km) section of concrete pavement constructed in 1941 on US 301 approximately 9 mile (1.44 km) south of La Plata, Maryland

  32. WASHO Road Test After the successful completion of Maryland Road Test sponsored by the eleven Midwestern and eastern states, the Western Association of States Highway Officials (WASHO) conducted a similar test but on sections of flexible pavements in Malad. Idaho, with the same objective in mind (HRB, 1955).

  33. AASHO Road Test North Proposed FA 1 Route 80 Maintenance Building Frontage Road 23 Loop 4 Loop 5 Utica Road Loop 6 Loop 3 2 1 US 6 ArmyBarracks US 6 71 Ottawa 178 AASHO Adm’n Frontage Road 23 71 Utica The objective of this project was to determine the significant relationship between the number of repetitions of specified axle loads of different magnitudes and arrangements and the performance of different thicknesses of flexible and rigid pavements (HRB. 1962). The test facility was constructed along the alignment of Interstate 80 near Ottawa. Illinois, about 80 miles (128 km) south west of Chicago.

  34. AASHO Road Test

  35. EMPIRICAL-MECHANISTIC DESIGN

  36. Mechanistic-Empirical Approach Along with this mechanistic approach, empirical elements are used when defining what value of the calculated stresses, strains and deflections result in pavement failure. 

  37. M-E Methods Advantages The basic advantages of a mechanistic-empirical pavement design method over a purely empirical one are: It can be used for both existing pavement rehabilitation and new pavement construction It accommodates changing load types It can better characterize materials allowing for: • Better utilization of available materials • Accommodation of new materials • An improved definition of existing layer properties

More Related