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Engineering Electromagnetics 1 0909.301.01 Fall 2004

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Engineering Electromagnetics 1 ... at the Matlab prompt Step 2 Select Electrostatics Application Step 3 The Draw Menu Step 4 Create Rectangle Step 5 The Boundary Menu ... – PowerPoint PPT presentation

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Title: Engineering Electromagnetics 1 0909.301.01 Fall 2004


1
Engineering Electromagnetics 10909.301.01 Fall
2004
INTODUCTION TO MATLAB PDE TOOLBOXSeptember 22,
2004
  • Shreekanth Mandayam
  • ECE Department
  • Rowan University
  • http//engineering.rowan.edu/shreek/fall04/eemag1
    /lectures/pdetoolbox.ppt

2
The PDE Toolbox
  • The Matlab PDE toolbox provides a user-friendly
    graphical interface for solving 2-D partial
    differential equations of functions of space and
    time
  • Such equations arise in electromagnetics
    (electrostatics, magnetostatics, quasi-statics),
    thermal diffusion, structural analysis, etc.
  • The GUI allows the user to draw 2-D
    cross-sections of objects, specify sources and
    boundary conditions and compute the variables
    (electromagnetic fields, temperatures, stresses,
    etc.).
  • A numerical technique called the Finite Element
    Method (will not be discussed here) is used to
    solve the pdes.

3
An Example from Electrostatics
  • The following slides show an example application
    using the Matlab PDE toolbox.
  • Problem statement

No Surface Charge
V0
V10
Laplaces Equation
No Surface Charge
4
Step 1
  • Start the toolbox by typing in
    gtgt
    pdetool

    at the Matlab prompt

5
Step 2 Select Electrostatics Application
6
Step 3 The Draw Menu
7
Step 4 Create Rectangle
8
Step 5 The Boundary Menu
9
Step 6 Display Options
10
Step 7 Select Boundary 4
11
Step 8 Specify Boundary Condition
Steps 9 - 10 Select Boundary 1 and specify
condition
12
Steps 11 - 14 Specify remaining boundary
conditions
13
Step 15 The PDE Mode
14
Step 16 PDE Menu
15
Step 17 Specify PDE parameters
16
PDE Solution Voltage Calculated
17
Step 18 The Plot Menu
18
Step 19 Specify plotting parameters
19
Solution Electric Field Lines and Potential
Contours
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