Task 4: DEM Modeling of Soil-Pile System Status Report Claudia Medina Mourad Zeghal RPI, February 15, 2005.

Slides:



Advertisements
Similar presentations
Finite Element Method CHAPTER 4: FEM FOR TRUSSES
Advertisements

Finite Element Method CHAPTER 6: FEM FOR FRAMES
Definition I. Beams 1. Definition
FE analysis with beam elements
LOCKING IN FINITE ELEMENT ANALYSIS
Beams and Frames.
Engineering H191 - Drafting / CAD Gateway Engineering Education Coalition Lab 5P. 1Autumn Quarter Material Joining and Beam Bending Lab 5.
PH0101 UNIT 1 LECTURE 2 Shafts Torsion Pendulum-Theory and Uses
MANE 4240 & CIVL 4240 Introduction to Finite Elements Practical considerations in FEM modeling Prof. Suvranu De.
ES 246 Project: Effective Properties of Planar Composites under Plastic Deformation.
APPLIED MECHANICS Lecture 10 Slovak University of Technology
Wind turbine blade design using FEM AFOLABI AKINGBE WEI CHENG WENYU ZHOU.
Finite Element Primer for Engineers: Part 2
SolidWorks Simulation. Dassault Systemes 3 – D and PLM software PLM - Product Lifecycle Management Building models on Computer Engineering Analysis and.
FE analysis with bar elements E. Tarallo, G. Mastinu POLITECNICO DI MILANO, Dipartimento di Meccanica.
MAK4041-Mechanical Vibrations
Bars and Beams FEM Linear Static Analysis
Finite Element Method Introduction General Principle
MECH303 Advanced Stresses Analysis Lecture 5 FEM of 1-D Problems: Applications.
Finite Element Method in Geotechnical Engineering
MECh300H Introduction to Finite Element Methods
ENGR 225 Section
Beams Beams: Comparison with trusses, plates t
CHAP 4 FINITE ELEMENT ANALYSIS OF BEAMS AND FRAMES
BENDING STRESSES IN BEAMS
Finite Element: Theory, Applications & Implementation Presented By: Arthur Anconetani Barbara Gault Ryan Whitney.
Liquefaction Analysis For a Single Piled Foundation By Dr. Lu Chihwei Moh and Associates, Inc. Date: 11/3/2003.
A PPLIED M ECHANICS Lecture 08 Slovak University of Technology Faculty of Material Science and Technology in Trnava.
ME 520 Fundamentals of Finite Element Analysis
CIVL3310 STRUCTURAL ANALYSIS Professor CC Chang Chapter 11: Displacement Method of Analysis: Slope-Deflection Equations.
Beams and Deflections Zach Gutzmer, EIT
The Finite Element Method
An introduction to the finite element method using MATLAB
Tutorial 3: Plane Beam.
The Finite Element Method A Practical Course
Mechanics of Materials – MAE 243 (Section 002) Spring 2008
 Breaking up the compacted layer to loosen the soil  Requiring high draft power and resulting in high soil disturbance  Discrete element modeling (DEM)
Eng Ship Structures 1 Matrix Analysis Using MATLAB Example.
3. Stresses in Machine Elements Lecture Number – 3.1 Prof. Dr. C. S. Pathak Department of Mechanical Engineering Sinhgad College of Engineering, Pune Strength.
1 20-Oct-15 Last course Lecture plan and policies What is FEM? Brief history of the FEM Example of applications Discretization Example of FEM softwares.
The Finite Element Method A Practical Course
10-Beam Elements in 2-D Space (Plane Frame Element) Dr. Ahmet Zafer Şenalp Mechanical Engineering.
Eng. Tamer Eshtawi First Semester
MECH593 Finite Element Methods
9-Beam Element with Axial Force Dr. Ahmet Zafer Şenalp Mechanical Engineering Department Gebze Technical.
Phil. U., M Eng Dep., Measurements, Chap#12 This chapter considers force and torque measuring methods and relates it to basic strain measurement. Force.
Chapter 12 – Beam Deflection. Notice how deflection diagram (or elastic curve) is different for each beam. How does the support effect slope and deflection?
BAR ELEMENT IN 2D (TRUSS, LINK)
MECH4450 Introduction to Finite Element Methods Chapter 3 FEM of 1-D Problems: Applications.
MECH4450 Introduction to Finite Element Methods
Material Point Method Solution Procedure Wednesday, 10/9/2002 Map from particles to grid Interpolate from grid to particles Constitutive model Boundary.
1 MME3360b Assignment 0310% of final mark Due date:March 19, 2012 Five problems each worth 20% of assignment mark.
11-Beam Elements in 3-D Space (Space Frame Element)
Finite Element: Theory, Applications & Implementation Presented By: Arthur Anconetani Barbara Gault Ryan Whitney.
1 CHAP 4 FINITE ELEMENT ANALYSIS OF BEAMS AND FRAMES FINITE ELEMENT ANALYSIS AND DESIGN Nam-Ho Kim Audio: Raphael Haftka.
ME 160 Introduction to Finite Element Method-Spring 2016 Topics for Term Projects by Teams of 2 Students Instructor: Tai-Ran Hsu, Professor, Dept. of Mechanical.
MESF593 Finite Element Methods
SHERINE RAJ AP/CIVIL ENGINEERING DEPARTMENT OF SCD
Finite Element Method Weak form Monday, 11/4/2002.
Finite Element Method in Geotechnical Engineering
1D OF FINITE ELEMENT METHOD Session 4 – 6
CHAP 4 FINITE ELEMENT ANALYSIS OF BEAMS AND FRAMES
Beams and Frames.
Implementation of 2D stress-strain Finite Element Modeling on MATLAB
Why learn FEM ? FEM literacy Not as a black box
FEM Steps (Displacement Method)
Numerical Analysis of a Beam
FINITE ELEMENT METHOD (INTRODUCTION)
FINITE ELEMENT METHOD (INTRODUCTION)
FOUNDATION ON ELASTIC SUBSOIL
Presentation transcript:

Task 4: DEM Modeling of Soil-Pile System Status Report Claudia Medina Mourad Zeghal RPI, February 15, 2005

Objective DEM modeling of soil-pile system – Coupled Soil-Pile model – Flexible (Elastic) Pile

Soil-Pile System

Soil-Pile Model Soil: Discrete Element Method (DEM) Pile: FEM (Bernoulli-Euler beam theory) Algorithm: DEM for particles Displacement for particles Force acting on the pile Forces acting on particles Displacement for pile FEM for pile

Bernoulli-Euler beam theory Beam finite elements – 2 end nodes and 4 DOF – Neglects transverse shear deformations

Element Equation

Global Equation [KG] =[KG] = K1K1 K2K2 K3K3 KnKn Assembly procedure for the beam with n elements

DEM model for a 10 element beam node 4 {u 4,  4 } node 5 {u 5,  5 } Element E5 q5q5 E1 E2 E3 E4 E5 E6 E7 E8 E9 E

Model Properties DEM modelPrototype g-level50g1g Pile Radius, R3 mm15 cm Length, L5 cm2.5 m Young’s modulus, E200 GPa Moment of inertia, I mm cm 4 No elements10 Deposit Slope5 (deg) Particle radius, r1 mm

DEM Simulation t = 0

DEM Simulation t = 0.05 sec

DEM Simulation t = 0.10 sec

DEM Simulation t = 0.15 sec

DEM Simulation t = 0.20 sec

DEM Simulation t = 0.25 sec

DEM Simulation t = 0.30 sec

DEM Simulation t = 0.35 sec

DEM Simulation t = 0.40 sec

DEM Simulation t = 0.45 sec

DEM Simulation t = 0.50 sec

Pile displacement

Thank you