- •1. INTEGRATED AND AUTOMATED MANUFACTURING
- •1.1 INTRODUCTION
- •1.1.1 Why Integrate?
- •1.1.2 Why Automate?
- •1.2 THE BIG PICTURE
- •1.2.2 The Architecture of Integration
- •1.2.3 General Concepts
- •1.3 PRACTICE PROBLEMS
- •2. AN INTRODUCTION TO LINUX/UNIX
- •2.1 OVERVIEW
- •2.1.1 What is it?
- •2.1.2 A (Brief) History
- •2.1.3 Hardware required and supported
- •2.1.4 Applications and uses
- •2.1.5 Advantages and Disadvantages
- •2.1.6 Getting It
- •2.1.7 Distributions
- •2.1.8 Installing
- •2.2 USING LINUX
- •2.2.1 Some Terminology
- •2.2.2 File and directories
- •2.2.3 User accounts and root
- •2.2.4 Processes
- •2.3 NETWORKING
- •2.3.1 Security
- •2.4 INTERMEDIATE CONCEPTS
- •2.4.1 Shells
- •2.4.2 X-Windows
- •2.4.3 Configuring
- •2.4.4 Desktop Tools
- •2.5 LABORATORY - A LINUX SERVER
- •2.6 TUTORIAL - INSTALLING LINUX
- •2.7 TUTORIAL - USING LINUX
- •2.8 REFERENCES
- •3. AN INTRODUCTION TO C/C++ PROGRAMMING
- •3.1 INTRODUCTION
- •3.2 PROGRAM PARTS
- •3.3 CLASSES AND OVERLOADING
- •3.4 HOW A ‘C’ COMPILER WORKS
- •3.5 STRUCTURED ‘C’ CODE
- •3.6 COMPILING C PROGRAMS IN LINUX
- •3.6.1 Makefiles
- •3.7 ARCHITECTURE OF ‘C’ PROGRAMS (TOP-DOWN)
- •3.8 CREATING TOP DOWN PROGRAMS
- •3.9 CASE STUDY - THE BEAMCAD PROGRAM
- •3.9.1 Objectives:
- •3.9.2 Problem Definition:
- •3.9.3 User Interface:
- •3.9.3.1 - Screen Layout (also see figure):
- •3.9.3.2 - Input:
- •3.9.3.3 - Output:
- •3.9.3.4 - Help:
- •3.9.3.5 - Error Checking:
- •3.9.3.6 - Miscellaneous:
- •3.9.4 Flow Program:
- •3.9.5 Expand Program:
- •3.9.6 Testing and Debugging:
- •3.9.7 Documentation
- •3.9.7.1 - Users Manual:
- •3.9.7.2 - Programmers Manual:
- •3.9.8 Listing of BeamCAD Program.
- •3.10 PRACTICE PROBLEMS
- •3.11 LABORATORY - C PROGRAMMING
- •4. NETWORK COMMUNICATION
- •4.1 INTRODUCTION
- •4.2 NETWORKS
- •4.2.1 Topology
- •4.2.2 OSI Network Model
- •4.2.3 Networking Hardware
- •4.2.4 Control Network Issues
- •4.2.5 Ethernet
- •4.2.6 SLIP and PPP
- •4.3 INTERNET
- •4.3.1 Computer Addresses
- •4.3.2 Computer Ports
- •4.3.2.1 - Mail Transfer Protocols
- •4.3.2.2 - FTP - File Transfer Protocol
- •4.3.2.3 - HTTP - Hypertext Transfer Protocol
- •4.3.3 Security
- •4.3.3.1 - Firewalls and IP Masquerading
- •4.4 FORMATS
- •4.4.1 HTML
- •4.4.2 URLs
- •4.4.3 Encryption
- •4.4.4 Clients and Servers
- •4.4.5 Java
- •4.4.6 Javascript
- •4.5 NETWORKING IN LINUX
- •4.5.1 Network Programming in Linux
- •4.6 DESIGN CASES
- •4.7 SUMMARY
- •4.8 PRACTICE PROBLEMS
- •4.9 LABORATORY - NETWORKING
- •4.9.1 Prelab
- •4.9.2 Laboratory
- •5. DATABASES
- •5.1 SQL AND RELATIONAL DATABASES
- •5.2 DATABASE ISSUES
- •5.3 LABORATORY - SQL FOR DATABASE INTEGRATION
- •5.4 LABORATORY - USING C FOR DATABASE CALLS
- •6. COMMUNICATIONS
- •6.1 SERIAL COMMUNICATIONS
- •6.2 SERIAL COMMUNICATIONS UNDER LINUX
- •6.3 PARALLEL COMMUNICATIONS
- •6.4 LABORATORY - SERIAL INTERFACING AND PROGRAMMING
- •6.5 LABORATORY - STEPPER MOTOR CONTROLLER
- •7. PROGRAMMABLE LOGIC CONTROLLERS (PLCs)
- •7.1 BASIC LADDER LOGIC
- •7.2 WHAT DOES LADDER LOGIC DO?
- •7.2.1 Connecting A PLC To A Process
- •7.2.2 PLC Operation
- •7.3 LADDER LOGIC
- •7.3.1 Relay Terminology
- •7.3.2 Ladder Logic Inputs
- •7.3.3 Ladder Logic Outputs
- •7.4 LADDER DIAGRAMS
- •7.4.1 Ladder Logic Design
- •7.4.2 A More Complicated Example of Design
- •7.5 TIMERS/COUNTERS/LATCHES
- •7.6 LATCHES
- •7.7 TIMERS
- •7.8 COUNTERS
- •7.9 DESIGN AND SAFETY
- •7.9.1 FLOW CHARTS
- •7.10 SAFETY
- •7.10.1 Grounding
- •7.10.2 Programming/Wiring
- •7.10.3 PLC Safety Rules
- •7.10.4 Troubleshooting
- •7.11 DESIGN CASES
- •7.11.1 DEADMAN SWITCH
- •7.11.2 CONVEYOR
- •7.11.3 ACCEPT/REJECT SORTING
- •7.11.4 SHEAR PRESS
- •7.12 ADDRESSING
- •7.12.1 Data Files
- •7.12.1.1 - Inputs and Outputs
- •7.12.1.2 - User Numerical Memory
- •7.12.1.3 - Timer Counter Memory
- •7.12.1.4 - PLC Status Bits (for PLC-5s)
- •7.12.1.5 - User Function Memory
- •7.13 INSTRUCTION TYPES
- •7.13.1 Program Control Structures
- •7.13.2 Branching and Looping
- •7.13.2.1 - Immediate I/O Instructions
- •7.13.2.2 - Fault Detection and Interrupts
- •7.13.3 Basic Data Handling
- •7.13.3.1 - Move Functions
- •7.14 MATH FUNCTIONS
- •7.15 LOGICAL FUNCTIONS
- •7.15.1 Comparison of Values
- •7.16 BINARY FUNCTIONS
- •7.17 ADVANCED DATA HANDLING
- •7.17.1 Multiple Data Value Functions
- •7.17.2 Block Transfer Functions
- •7.18 COMPLEX FUNCTIONS
- •7.18.1 Shift Registers
- •7.18.2 Stacks
- •7.18.3 Sequencers
- •7.19 ASCII FUNCTIONS
- •7.20 DESIGN TECHNIQUES
- •7.20.1 State Diagrams
- •7.21 DESIGN CASES
- •7.21.1 If-Then
- •7.21.2 For-Next
- •7.21.3 Conveyor
- •7.22 IMPLEMENTATION
- •7.23 PLC WIRING
- •7.23.1 SWITCHED INPUTS AND OUTPUTS
- •7.23.1.1 - Input Modules
- •7.23.1.2 - Actuators
- •7.23.1.3 - Output Modules
- •7.24 THE PLC ENVIRONMENT
- •7.24.1 Electrical Wiring Diagrams
- •7.24.2 Wiring
- •7.24.3 Shielding and Grounding
- •7.24.4 PLC Environment
- •7.24.5 SPECIAL I/O MODULES
- •7.25 PRACTICE PROBLEMS
- •7.26 REFERENCES
- •7.27 LABORATORY - SERIAL INTERFACING TO A PLC
- •8. PLCS AND NETWORKING
- •8.1 OPEN NETWORK TYPES
- •8.1.1 Devicenet
- •8.1.2 CANbus
- •8.1.3 Controlnet
- •8.1.4 Profibus
- •8.2 PROPRIETARY NETWORKS
- •8.2.0.1 - Data Highway
- •8.3 PRACTICE PROBLEMS
- •8.4 LABORATORY - DEVICENET
- •8.5 TUTORIAL - SOFTPLC AND DEVICENET
- •9. INDUSTRIAL ROBOTICS
- •9.1 INTRODUCTION
- •9.1.1 Basic Terms
- •9.1.2 Positioning Concepts
- •9.1.2.1 - Accuracy and Repeatability
- •9.1.2.2 - Control Resolution
- •9.1.2.3 - Payload
- •9.2 ROBOT TYPES
- •9.2.1 Basic Robotic Systems
- •9.2.2 Types of Robots
- •9.2.2.1 - Robotic Arms
- •9.2.2.2 - Autonomous/Mobile Robots
- •9.2.2.2.1 - Automatic Guided Vehicles (AGVs)
- •9.3 MECHANISMS
- •9.4 ACTUATORS
- •9.5 A COMMERCIAL ROBOT
- •9.5.1 Mitsubishi RV-M1 Manipulator
- •9.5.2 Movemaster Programs
- •9.5.2.0.1 - Language Examples
- •9.5.3 Command Summary
- •9.6 PRACTICE PROBLEMS
- •9.7 LABORATORY - MITSUBISHI RV-M1 ROBOT
- •9.8 TUTORIAL - MITSUBISHI RV-M1
- •10. OTHER INDUSTRIAL ROBOTS
- •10.1 SEIKO RT 3000 MANIPULATOR
- •10.1.1 DARL Programs
- •10.1.1.1 - Language Examples
- •10.1.1.2 - Commands Summary
- •10.2 IBM 7535 MANIPULATOR
- •10.2.1 AML Programs
- •10.3 ASEA IRB-1000
- •10.4 UNIMATION PUMA (360, 550, 560 SERIES)
- •10.5 PRACTICE PROBLEMS
- •10.6 LABORATORY - SEIKO RT-3000 ROBOT
- •10.7 TUTORIAL - SEIKO RT-3000 ROBOT
- •10.8 LABORATORY - ASEA IRB-1000 ROBOT
- •10.9 TUTORIAL - ASEA IRB-1000 ROBOT
- •11. ROBOT APPLICATIONS
- •11.0.1 Overview
- •11.0.2 Spray Painting and Finishing
- •11.0.3 Welding
- •11.0.4 Assembly
- •11.0.5 Belt Based Material Transfer
- •11.1 END OF ARM TOOLING (EOAT)
- •11.1.1 EOAT Design
- •11.1.2 Gripper Mechanisms
- •11.1.2.1 - Vacuum grippers
- •11.1.3 Magnetic Grippers
- •11.1.3.1 - Adhesive Grippers
- •11.1.4 Expanding Grippers
- •11.1.5 Other Types Of Grippers
- •11.2 ADVANCED TOPICS
- •11.2.1 Simulation/Off-line Programming
- •11.3 INTERFACING
- •11.4 PRACTICE PROBLEMS
- •11.5 LABORATORY - ROBOT INTERFACING
- •11.6 LABORATORY - ROBOT WORKCELL INTEGRATION
- •12. SPATIAL KINEMATICS
- •12.1 BASICS
- •12.1.1 Degrees of Freedom
- •12.2 HOMOGENEOUS MATRICES
- •12.2.1 Denavit-Hartenberg Transformation (D-H)
- •12.2.2 Orientation
- •12.2.3 Inverse Kinematics
- •12.2.4 The Jacobian
- •12.3 SPATIAL DYNAMICS
- •12.3.1 Moments of Inertia About Arbitrary Axes
- •12.3.2 Euler’s Equations of Motion
- •12.3.3 Impulses and Momentum
- •12.3.3.1 - Linear Momentum
- •12.3.3.2 - Angular Momentum
- •12.4 DYNAMICS FOR KINEMATICS CHAINS
- •12.4.1 Euler-Lagrange
- •12.4.2 Newton-Euler
- •12.5 REFERENCES
- •12.6 PRACTICE PROBLEMS
- •13. MOTION CONTROL
- •13.1 KINEMATICS
- •13.1.1 Basic Terms
- •13.1.2 Kinematics
- •13.1.2.1 - Geometry Methods for Forward Kinematics
- •13.1.2.2 - Geometry Methods for Inverse Kinematics
- •13.1.3 Modeling the Robot
- •13.2 PATH PLANNING
- •13.2.1 Slew Motion
- •13.2.1.1 - Joint Interpolated Motion
- •13.2.1.2 - Straight-line motion
- •13.2.2 Computer Control of Robot Paths (Incremental Interpolation)
- •13.3 PRACTICE PROBLEMS
- •13.4 LABORATORY - AXIS AND MOTION CONTROL
- •14. CNC MACHINES
- •14.1 MACHINE AXES
- •14.2 NUMERICAL CONTROL (NC)
- •14.2.1 NC Tapes
- •14.2.2 Computer Numerical Control (CNC)
- •14.2.3 Direct/Distributed Numerical Control (DNC)
- •14.3 EXAMPLES OF EQUIPMENT
- •14.3.1 EMCO PC Turn 50
- •14.3.2 Light Machines Corp. proLIGHT Mill
- •14.4 PRACTICE PROBLEMS
- •14.5 TUTORIAL - EMCO MAIER PCTURN 50 LATHE (OLD)
- •14.6.1 LABORATORY - CNC MACHINING
- •15. CNC PROGRAMMING
- •15.1 G-CODES
- •15.3 PROPRIETARY NC CODES
- •15.4 GRAPHICAL PART PROGRAMMING
- •15.5 NC CUTTER PATHS
- •15.6 NC CONTROLLERS
- •15.7 PRACTICE PROBLEMS
- •15.8 LABORATORY - CNC INTEGRATION
- •16. DATA AQUISITION
- •16.1 INTRODUCTION
- •16.2 ANALOG INPUTS
- •16.3 ANALOG OUTPUTS
- •16.4 REAL-TIME PROCESSING
- •16.5 DISCRETE IO
- •16.6 COUNTERS AND TIMERS
- •16.7 ACCESSING DAQ CARDS FROM LINUX
- •16.8 SUMMARY
- •16.9 PRACTICE PROBLEMS
- •16.10 LABORATORY - INTERFACING TO A DAQ CARD
- •17. VISIONS SYSTEMS
- •17.1 OVERVIEW
- •17.2 APPLICATIONS
- •17.3 LIGHTING AND SCENE
- •17.4 CAMERAS
- •17.5 FRAME GRABBER
- •17.6 IMAGE PREPROCESSING
- •17.7 FILTERING
- •17.7.1 Thresholding
- •17.8 EDGE DETECTION
- •17.9 SEGMENTATION
- •17.9.1 Segment Mass Properties
- •17.10 RECOGNITION
- •17.10.1 Form Fitting
- •17.10.2 Decision Trees
- •17.11 PRACTICE PROBLEMS
- •17.12 TUTORIAL - LABVIEW BASED IMAQ VISION
- •17.13 LABORATORY - VISION SYSTEMS FOR INSPECTION
- •18. INTEGRATION ISSUES
- •18.1 CORPORATE STRUCTURES
- •18.2 CORPORATE COMMUNICATIONS
- •18.3 COMPUTER CONTROLLED BATCH PROCESSES
- •18.4 PRACTICE PROBLEMS
- •18.5 LABORATORY - WORKCELL INTEGRATION
- •19. MATERIAL HANDLING
- •19.1 INTRODUCTION
- •19.2 VIBRATORY FEEDERS
- •19.3 PRACTICE QUESTIONS
- •19.4 LABORATORY - MATERIAL HANDLING SYSTEM
- •19.4.1 System Assembly and Simple Controls
- •19.5 AN EXAMPLE OF AN FMS CELL
- •19.5.1 Overview
- •19.5.2 Workcell Specifications
- •19.5.3 Operation of The Cell
- •19.6 THE NEED FOR CONCURRENT PROCESSING
- •19.7 PRACTICE PROBLEMS
- •20. PETRI NETS
- •20.1 INTRODUCTION
- •20.2 A BRIEF OUTLINE OF PETRI NET THEORY
- •20.3 MORE REVIEW
- •20.4 USING THE SUBROUTINES
- •20.4.1 Basic Petri Net Simulation
- •20.4.2 Transitions With Inhibiting Inputs
- •20.4.3 An Exclusive OR Transition:
- •20.4.4 Colored Tokens
- •20.4.5 RELATIONAL NETS
- •20.5 C++ SOFTWARE
- •20.6 IMPLEMENTATION FOR A PLC
- •20.7 PRACTICE PROBLEMS
- •20.8 REFERENCES
- •21. PRODUCTION PLANNING AND CONTROL
- •21.1 OVERVIEW
- •21.2 SCHEDULING
- •21.2.1 Material Requirements Planning (MRP)
- •21.2.2 Capacity Planning
- •21.3 SHOP FLOOR CONTROL
- •21.3.1 Shop Floor Scheduling - Priority Scheduling
- •21.3.2 Shop Floor Monitoring
- •22. SIMULATION
- •22.1 MODEL BUILDING
- •22.2 ANALYSIS
- •22.3 DESIGN OF EXPERIMENTS
- •22.4 RUNNING THE SIMULATION
- •22.5 DECISION MAKING STRATEGY
- •23. PLANNING AND ANALYSIS
- •23.1 FACTORS TO CONSIDER
- •23.2 PROJECT COST ACCOUNTING
- •24. REFERENCES
- •25. APPENDIX A - PROJECTS
- •25.1 TOPIC SELECTION
- •25.1.1 Previous Project Topics
- •25.2 CURRENT PROJECT DESCRIPTIONS
- •26. APPENDIX B - COMMON REFERENCES
- •26.1 JIC ELECTRICAL SYMBOLS
- •26.2 NEMA ENCLOSURES
page 395
θ ,ω α,
CG, M, J
• If multiple joints move at the same time, the model becomes non-linear, in this case there are two approaches taken,
1.Develop a full non-linear controller (can be very complicated).
2.Develop linear approximations of the model/control system in the middle of the normal workspace.
13.2 PATH PLANNING
• Basic - “While moving the robot arm from point A to B, or along a continuous path, the
choices are infinite, with significant differences between methods used.”
13.2.1 Slew Motion
•The simplest form of motion. As the robot moves from point A to point B, each axis of the manipulator travels as quickly as possible from its initial position to its final position. All axis begin moving at the same time, but each axis ends it motion in a length of time that is proportional to the product of its distance moved and its top speed (allowing for acceleration and deceleration)
•Note: slew motion usually results in unnecessary wear on the joints and often leads to unan-
page 396
ticipated results in the path taken by the manipulator.
• Example - A three axis manipulator with revolute joints starts with joint angles (40, 80, - 40)degrees, and must move to (120, 0, 0)degrees. Assume that the joints have maximum absolute accelerations/decelerations of (50, 100, 150) degrees/sec/sec, and the maximum velocities of (20, 40, 50) degrees/sec. Using slew motion, what is the travel time for each joint?
Joint angle (degrees) |
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180 |
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90 |
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time(sec) |
θ |
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θ |
2 |
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-90 |
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Joint velocity (degrees/sec)
ω |
max |
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α |
max |
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tacc |
tmax |
tdec |
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page 397
The area under the velocity curve is the distance (angle in this case) travelled. First we can determine the distance covered during acceleration, and deceleration and the time during acceleration, and deceleration.
tacc = |
tdec = |
ω |
max |
= |
20 |
40 |
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50 |
( 0.4, 0.4, 0.333) sec. |
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----------- |
-----, --------, |
-------- = |
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α |
max |
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50 100 |
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150 |
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θ acc. |
= θ dec. |
= |
tacc |
ω |
max.vel. |
= |
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0.4( 20) |
0.4( 40) |
0.333( 50) |
( 4, 8, 8.33) deg. |
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------------------2 |
, ------------------, |
------------------------ = |
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The next step is to examine the moves specified, |
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θ move |
= θ end – θ start |
= ( 120 – 40, 0 – 80, 0 – ( –40) ) = ( 80, –80, 40) deg. |
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Remove the angles covered during accel./deccel., and find the travel time at maximum velocity.
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θ move |
– 2θ acc |
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80 – 2( 4) |
80 – 2( 8) |
40 – 2( 8.333) |
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tmax |
= |
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---------------------------------- = |
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, ----------------------, --------------------------------- |
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ω max |
20 |
40 |
50 |
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tmax |
= |
( 3.6, 1.6, 0.46668) sec. |
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Note: below zero the speeds will |
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never reach maximum velocity |
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ttotal |
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tacc + tmax + tdec |
= |
( 4.4, 2.4, 1.13) s |
before starting to decelerate. |
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13.2.1.1 - Joint Interpolated Motion
•Similar to slew motion, except all joints start, and stop at the same time. In the last example for slew motion, all of the joints would have moved until all stopping simultaneously at 4.4 seconds.
•This method only demands needed speeds to accomplish movements in least times.
13.2.1.2 - Straight-line motion
page 398
•In this method the tool of the robot travels in a straight line between the start and stop points. This can be difficult, and lead to rather erratic motions when the boundaries of the workspace are approached.
•NOTE: straight-line paths are the only paths that will try to move the tool straight through space, all others will move the tool in a curved path.
•The basic method is,
1.Develop a set of points from the start and stop points that minimize acceleration.
2.Do the inverse kinematics to find the joint angles of the robot at the specified points.
•Consider the example below,
page 399
Given, |
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P0 |
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= ( 5, 5, 5) in. |
P1 = ( –5, –5, 5) |
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d |
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t0 = 0 |
t1 = 2 |
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= ( 0, 0, 0) |
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= ( 0, 0, 0) |
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----P |
0 |
----P |
1 |
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dt |
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dt |
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Model the path with a function that allows acceleration/deceleration, in this case
a third order polynomial will be used. The equation will be parameterized for simplicity (i.e., s = [0,1], where s=0 is the path start, and s=1 is the path end).
P( t) = P0 + ( P1 – P0) s( t) |
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s( t0) = 0 |
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s( t1) = 1 |
d |
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----s( t1) = 0 |
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dt |
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s( t) = At |
3 |
+ Bt |
2 |
+ Ct + D |
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+ 2Bt + C |
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----s( t) = 3At |
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dt
Next, numerical values will be entered to find equation values
s( 0) |
= A( 0) 3 + B( 0) 2 + C( 0) + D = 0 |
s( 2) |
= A( 2) 3 + B( 2) 2 + C( 2) + D = 1 |
d |
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----s( 0) = 3A( 0) + 2B( 0) + C = 0 |
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3A( 2) + 2B( 2) + C = |
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8A + 4 |
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A = |
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-- |
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This can now be put in the final form,
P( t) = P |
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+ ( P |
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t3 |
3 |
2 |
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– P ) --- |
– --t |
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4 |
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D = 0 |
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8A + 4B = 1 |
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C = 0 |
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-- A = B |
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B = |
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4-- |
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