Western Transportation Institute Montana State University-Bozeman Evaluation of Non-Linear and Tension Cutoff Material Modeling Features for Pavement Base.

Slides:



Advertisements
Similar presentations
1 Fundamentals and Application of Stress Ratio in Concrete Pavement Design Edward H. Guo Consultant April , 2012 FAA Working Group Meeting.
Advertisements

Optimal Shape Design of Membrane Structures Chin Wei Lim, PhD student 1 Professor Vassili Toropov 1,2 1 School of Civil Engineering 2 School of Mechanical.
VSMC MIMO: A Spectral Efficient Scheme for Cooperative Relay in Cognitive Radio Networks 1.
Validation of the plasticity models introduction of hardening laws
Ying Tung, PhD Candidate
Modeling of Neo-Hookean Materials using FEM
1 Volpe The National Transportation Systems Center Finite Element Analysis of Wood and Concrete Crossties Subjected to Direct Rail Seat Pressure U.S. Department.
STRUCTURAL WRINKLING PREDICTIONS FOR MEMBRANE SPACE STRUCTURES
Kentrack Kentrack is a computer program designed to analyze a railroad track segment as a structure Uses Bousinessq’s Elastic Theory Uses Burmister’s.
USAGE AND ADVANTAGES OF GEOSYNTHETICS IN CONSTRUCTION OF ROADS
An Experimental Study and Fatigue Damage Model for Fretting Fatigue
Beams and Frames.
EVALUATION OF FWD DATA FOR DETERMINATION OF LAYER MODULI OF PAVEMENTS Dr. Yusuf Mehta, P.E. Rowan University Dr. Reynaldo Roque, P.E. University of Florida.
University of Minho School of Engineering Territory, Environment and Construction Centre (C-TAC) Uma Escola a Reinventar o Futuro – Semana da Escola de.
Basic Terminology • Constitutive Relation: Stress-strain relation
Cost Behavior: Analysis and Use
Influence of Overload Induced Residual Stress Field on Fatigue Crack Growth in Aluminum Alloy Jinhee Park (M.S. Candidate) Date of joining Masters’ program.
1. 2 Outline Background on Landslides Landslides Prediction System Architecture Solution Evaluation.
Finite Element Method Introduction General Principle
Finite Element Method in Geotechnical Engineering
T T18-04 Linear Trend Forecast Purpose Allows the analyst to create and analyze the "Linear Trend" forecast. The MAD and MSE for the forecast.
Distributed Microsystems Laboratory ENose Toolbox: Application to Array Optimization including Electronic Measurement and Noise Effects for Composite Polymer.
T T18-05 Trend Adjusted Exponential Smoothing Forecast Purpose Allows the analyst to create and analyze the "Trend Adjusted Exponential Smoothing"
T T18-06 Seasonal Relatives Purpose Allows the analyst to create and analyze the "Seasonal Relatives" for a time series. A graphical display of.
KENTRACK 4.0: A Railway Structural Design Program -- Tutorial
Jerry G. Rose, PE University of Kentucky Department of Civil Engineering REES 3: Module 3-D REES 2014.
A Comparison of Numerical Methods and Analytical Methods in Determination of Tunnel Walls Displacement Behdeen Oraee-Mirzamani Imperial College London,
The ECB Survey of Professional Forecasters Luca Onorante European Central Bank* (updated from A. Meyler and I.Rubene) October 2009 *The views and opinions.
Beam Design for Geometric Nonlinearities
Introduction to virtual engineering László Horváth Budapest Tech John von Neumann Faculty of Informatics Institute of Intelligent Engineering.
Elastic Stress-Strain Relationships
© 2011 Autodesk Freely licensed for use by educational institutions. Reuse and changes require a note indicating that content has been modified from the.
Field Validation and Parametric Study of a Thermal Crack Spacing Model David H. Timm - Auburn University Vaughan R. Voller - University of Minnesota Presented.
Extending Asphalt Pavement Life Using Thin Whitetopping Mustaque Hossain, Ph.D., P.E. Department of Civil Engineering Kansas State University.
Component Reliability Analysis
Geometrically Nonlinear Finite Element Analysis of a Composite Reflector K.J. Lee, G.V. Clarke, S.W. Lee, and K. Segal FEMCI WORKSHOP May 17, 2001.
Nanocomposite Strain Sensors Christopher J. Tzanavaris.
Forecasting MKA/13 1 Meaning Elements Steps Types of forecasting.
Class #1.2 Civil Engineering Materials – CIVE 2110
Accuracy of Fully Elastic vs. Elastic-Plastic Finite Element Analysis Masters of Engineering Rensselear Polytechnic Institute By Nicholas Szwaja May 17,
Sphere Standards and Standard Spheres Dr. Richard Young Optronic Laboratories, Inc.
Elastography for Breast Cancer Assessment By: Hatef Mehrabian.
Chapter 4 Axial Load. Saint -Venant's Principle Saint-Venant's Principle claims that localized effects caused by any load acting on a body will dissipate.
National Cooperative Highway Research Program. Superpave Mixture and Aggregate Expert Task Group Las Vegas, Nevada 16 – 18 September 2003.
CTC 422 Design of Steel Structures Introduction. Steel as a Building Material Advantages High strength / weight ratio Properties are homogeneous and predictable.
High Modulus Asphalt (EME)
SP2Support WP 2.1Track bed quality assessment Task Numerical modelling of poor quality sites First phase report on the modelling of poor.
Status report AHCAL Mechanics Karsten Gadow CALICE Collaboration Meeting KEK, Studies of AHCAL absorber structure stability.
Cyclic plastic deformation and damage in 304LN stainless steel --Surajit Kumar Paul et al. Reporter: Yong Wang Supervisor: Professor Xu Chen.
A. Brown MSFC/ED21 Using Plate Elements for Modeling Fillets in Design, Optimization, and Dynamic Analysis FEMCI Workshop, May 2003 Dr. Andrew M. Brown.
Federal Highway Administration University Course on Bicycle and Pedestrian Transportation Bicycle Facility Maintenance Lesson 16 Publication No. FHWA-HRT
School of Civil Engineering University of Nottingham Predicting the Repeated Load Behaviour of Pavement Subgrades Using the Three- surface Kinematic Hardening.
GIS Application to Investigate Soil Condition Effect on Pavement Performance Lu Gao CE 394K.3 GIS in Water Resources Dr. Maidment.
On the investigations of Resilient Modulus of Residual Tropical Gravel Lateritic Soils from Senegal (West Africa) for Road Design Purposes Introduction.
Fatigue Analysis in ASME B31.3 Piping
1 A latent information function to extend domain attributes to improve the accuracy of small-data-set forecasting Reporter : Zhao-Wei Luo Che-Jung Chang,Der-Chiang.
Chapter 15 Forecasting. Forecasting Methods n Forecasting methods can be classified as qualitative or quantitative. n Such methods are appropriate when.
Assessing the Damage Potential in Pretensioned Bridges Caused by Increased Truck Loads Due to Freight Movements Robert J. Peterman, Ph.D., P.E. Martin.
An Intelligent Approach for Nuclear Security Measures on Nuclear Materials: Demands and Needs Authors: A.Z.M. Salahuddin, Altab Hossain, R. A. Khan, M.S.
RAJEEV GANDHI COLLEGE OF MANAGEMENT STUDIES
Warm UP Write down objective and homework in agenda
Alemseged G. Weldeyesus, PhD student Mathias Stolpe, Senior Researcher
POSTPROCESSING Review analysis results and evaluate the performance
AASHTOWare Pavement-ME Design Software: Materials Library
Finite elements Pisud Witayasuwan.
Kurdistan Technical Institute (KTI)
TRANSPORTATION ENGINEERING II
CHAPTER OBJECTIVES Define concept of normal strain
Introduction to Functions & Function Notation
Andrew Croteau, Math Department, The Founders Academy, Manchester, NH
Presentation transcript:

Western Transportation Institute Montana State University-Bozeman Evaluation of Non-Linear and Tension Cutoff Material Modeling Features for Pavement Base Aggregate Jeffrey Sharkey Undergraduate Research Assistant Dr. Steven Perkins Assistant Professor

Western Transportation Institute Montana State University-Bozeman Outline Background Information Background Information Project Design/Methodology Project Design/Methodology Results and Findings Results and Findings Conclusions Conclusions

Western Transportation Institute Montana State University-Bozeman Background Pavement design analysis Pavement design analysis –Historical methods using empirical methods –Recent methods using Finite Element Analysis Finite Element Analysis Finite Element Analysis –Wide range of applications –NCHRP 1 Design Guide 1 National Cooperative Highway Research Program

Western Transportation Institute Montana State University-Bozeman Background

Western Transportation Institute Montana State University-Bozeman Background Goal: Simplify FE method Goal: Simplify FE method –Increase throughput of a system –Increased productivity –More accessible

Western Transportation Institute Montana State University-Bozeman Methodology Two ways of simplifying FE models: Two ways of simplifying FE models: –Reducing mesh resolution –Removing model features Time: Accuracy: Percentage (%)

Western Transportation Institute Montana State University-Bozeman Methodology Two features Two features –Tension cutoff formulation –Non-linear behavior  Issues choosing modulus Six source models Six source models –High, medium, and low traffic loads for Firm and Weak pavement surface designs.

Western Transportation Institute Montana State University-Bozeman Methodology Four sub-models: Four sub-models: A.Using both features B.Removing Non-linear Behavior C.Removing Tension- cutoff Formulation D.Removing both features Non-linear Behavior Linear Behavior Tension- cutoff AB No Tension- cutoff CD

Western Transportation Institute Montana State University-Bozeman Findings Examining completed models Examining completed models –Physical output variables –Pavement fatigue life –Cycles to permanent deformation

Western Transportation Institute Montana State University-Bozeman Findings: U 2 and E 22 U 2 is deformation in vertical direction U 2 is deformation in vertical direction –Actual movement E 22 is strain in vertical direction E 22 is strain in vertical direction –Ratio of deformation to size of original un-deformed object. E 22 = ΔL / L 0

Western Transportation Institute Montana State University-Bozeman High Firm E 22 High Firm E 22 –LE: 19.3% –LETC: 19.3% High Firm U 2 High Firm U 2 –LE: 22.3% –LETC: 22.4%

Western Transportation Institute Montana State University-Bozeman High Weak E 22 High Weak E 22 –LE: 4.8% –LETC: 4.8% High Weak U 2 High Weak U 2 –LE: 17.7% –LETC: 17.7%

Western Transportation Institute Montana State University-Bozeman Medium Firm E 22 Medium Firm E 22 –LE: 18.7% –LETC: 19.0% Medium Firm U 2 Medium Firm U 2 –LE: 21.2% –LETC: 21.2%

Western Transportation Institute Montana State University-Bozeman Medium Weak E 22 Medium Weak E 22 –LE: 19.7% –LETC: 19.6% Medium Weak U 2 Medium Weak U 2 –LE: 30.1% –LETC: 30.0%

Western Transportation Institute Montana State University-Bozeman Low Firm E 22 Low Firm E 22 –LE: 17.0% –LETC: 16.9% Low Firm U 2 Low Firm U 2 –LE: 14.8% –LETC: 14.8%

Western Transportation Institute Montana State University-Bozeman Low Weak E 22 Low Weak E 22 –LE: 16.7% –LETC: 15.5% Low Weak U 2 Low Weak U 2 –LE: 33.1% –LETC: 41.0%

Western Transportation Institute Montana State University-Bozeman Findings: U 2 and E 22 Physical output variables Physical output variables –Errors introduced into LE sub-models due to modulus calculation method. –Little difference noted when including or excluding tension cutoff formulation.  0.28% (E 22 ), 1.68% (U 2 ) –Uniform results across source models.

Western Transportation Institute Montana State University-Bozeman Findings Pavement fatigue life Pavement fatigue life –High error compared to NLETC (24.2%) –Average TC effect  0.0% (high), 3.235% (med), 5.736% (low) Sub- model High Firm High Weak Med Firm Med Weak Low Firm Low Weak LE LETC

Western Transportation Institute Montana State University-Bozeman Findings Cycles to permanent deformation Cycles to permanent deformation –Again, high error compared to NLETC (22.0%) –Average TC effect  0.0% (high), 0.616% (med), 5.034% (low) Sub- model High Firm High Weak Med Firm Med Weak Low Firm Low Weak LE LETC

Western Transportation Institute Montana State University-Bozeman Conclusions Non-linear behavior Non-linear behavior –Can be removed only when modulus is carefully chosen. Tension cutoff formulation Tension cutoff formulation –Little difference noted –More important for cycles calculations as traffic loads decrease. Recommendations Recommendations

Western Transportation Institute Montana State University-Bozeman Conclusions Goal: Simplify FE method Goal: Simplify FE method –Increase throughput of a system –Increased productivity –More accessible Thank you Thank you –Dr. Steven Perkins –Western Transportation Institute