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1- Review of
Vector and Integral Calculus; Cartesian,
Cylindrical, and Spherical Coordinate
Systems; ej(ωt-kz)
Complex Notation; Gradient, Curl, and
Divergence
2-Coulomb-Lorentz Force Law; Maxwell's
Equations in Integral Form; Simple
Electric and Magnetic Field Solutions
using Gauss' and Ampere's Laws for
Point, Line, and Surface Charges and
Currents; Superposition; Simple
Cylindrical and Spherical Source
Problems
3- Simple
Problems using Superposition and
Integral Forms of Gauss' and Ampere's
Laws with Simple Spatial Distributions
of Volume Charge Density and Volume
Current Density
4- Derive
Boundary Conditions; Apply Boundary
Conditions to Surface Charge and Surface
Current Problems
5- Boundary
Condition Problems, e.g., Perfectly
Conducting Sphere or Cylinder
Surrounding Point or Line Charge or Line
Current
6-
Divergence and Stokes' Theorems;
Maxwell's Equations in Differential
Form; Electroquasistatics and
Magnetoquasistatics; Potential and the
Gradient Operator
7- Problem
Solutions using Differential Form of
Maxwell's Equations: Surface and Volume
Charged or Current Carrying Planar
Layer, Cylinder and Sphere
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1- Edgerton's Boomer
(PDF)
2- Derive Boundary Conditions; Apply
Boundary Conditions to Surface Charge
and Surface Current Problems
(PDF)
3- Nonuniqueness
of Voltage in an MQS System
(PDF)
4- Method of
Images
(PDF)
5- Artificial
Dielectric
(PDF)
6-
Wave Equation; Poynting's
Theorem
(PDF)
7- Oblique Incidence on a Perfect
Conductor; TM Waves with Oblique
Incidence on Lossless Media Described by
ε and µ; Reflection and Transmission; TE
Waves with Oblique Incidence on Lossless
Media
(PDF) |