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PHYS-321 Home
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Syllabus
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Schedule
Syllabus: Electricity & Magnetism
Introduction
Vector Calculus
Vector Algebra
Vector Differential Operators
Integral Theorems
Gauss's Law
Stokes's Theorem
Vector Calculus in Fluid Mechanics
Curvilinear Coordinates
The Helmholtz Theorem
Basic Principles of Electrostatics
Coulomb's Law
Electric Fields
Curl and Divergence of
E
Integral form of Gauss's law
Green's Functions & The Dirac Delta Function
Electric Potential
Energy of the Electric Field
The Multipole Expansion
Electrostatics and Conductors
Static properties of conductors
Problems with Rectangular Symmetry
Method of Images
Spherical Symmetry
Problems with Cylindrical Symmetry
General Methods for Laplace's Equation
Separation of Varibles in Cartesian Coordinates
Separation of Varibles in Sperical Coordinates
Legendre Polynomials
Separation of Varibles in Cylindrical Coordinates
Electrostatics and Dielectrics
Atomic and Molecular Electric Dipoles
The Electric Polarization:
P
& Bound Charge: ρ
b
The Displacement Field:
D
Linear Isotropic Dielectrics
Dielectrics and Boundary Value Problems
Capacitor Design
Electric Currents
Current
I
, Surface Current
K
& Current Density
J
The Continuity Equation
Current & Resistance
Magnetostatics
Magnetic Forces & Magnetic Fields
Magnetic Forces on Moving Charges
Magnetic Forces on Currents
The Biot-Savart Law
Ampère's Law
The Vector Potential:
A
Magnetic Dipoles
Magnetic Field & Matter
Magnetic Dipoles
Magnetization
Ampère's Law
Electromagnetic Induction
Maxwell's Equations
∇ ⋅
B
= 0
∇ ⋅
E
= ρ/ε
0
∇×
E
= -∂
B
/∂t
∇×
B
= μ
0
J
+ μ
0
ε
0
∂
E
/∂ t
- PHYS 321 -
G-Anderson@neiu.edu