PHYSICS 122: ELECTROMAGNETIC THEORY
Offered each SPRING semester.
Teacher: Athanasios Petridis
Harvey Ingham 31C
Phone: (515) 271-3723
E-Mail: Athan.Petridis@drake.edu
Class Schedule: MWF, 11:30 am – 12:40 pm.
Textbook: “Introduction to Electrodynamics” by D.
Griffiths (Prentice Hall, 3rd edition).
Homework: 1 assignment per week (25 points total).
Exams: 3 exams during the semester (15 points each),
1 non-comprehensive final (15
points).
Exams:One 5-minute written question at the beginning of each class (15 points total).
Grading:
100 <= points <= 85
is A
85 < points <= 75
is B
75 < points <= 65
is C
65 < points <= 50
is D
50 <
points <= 0
is F
The above scale is used only as a guide. The final letter
grade is assigned according to the instructor’s opinion of the student.
No extra-credit assignments are offered during or at the end of the semester.
The following topics are covered in the course (the list is
neither inclusive or exclusive and may change from year to year or during the
semester according to instructor’s view or to match student interests):
- Vector
and Tensor Analysis (vector algebra, differential calculus, integral
calculus, curvilinear coordinates, the delta-function, translations and
rotations, symmetries and SO(n) groups, tensors and index conventions,
theory of vector fields and the Helmholtz theorem).
- Electrostatics
(the electric field, Coulomb’s law and applications, divergence and curl
of electrostatic fields, Gauss’ law and applications, the electric
potential, work and energy in electrostatics, conductors and capacitors).
- Special
Techniques (Laplace’s equation, the method of images, separation of
variables in Cartesian and curvilinear coordinates, Fourier analysis and
boundary value problems, the relaxation method and numerical computing of
the electrostatic potential, multipole expansion, the electric field of a
dipole).
- Electric
Fields in Matter (polarization and dielectrics, the field of a polarized
object, the electric displacement, linear dielectrics, forces on
dielectrics, boundary value problems with dielectrics).
- Magnetostatics
(the Lorentz force, the Biot-Savart law and applications, the divergence
and curl of static magnetic fields, Ampere’s law and applications, the
magnetic vector potential, case studies).
- Magnetization
(diamagnetism, paramagnetism, ferromagnetism, torques and forces on
magnetic dipoles, the field of a magnetized object, bound currents, the
auxiliary field, boundary conditions, linear and non-linear media).
- Electrodynamics
(electromotive force, Ohm’s law, motional electromotive force,
electromagnetic induction and Faraday’s law, inductance, self and mutual
inductance, Ampere’s law for time-dependent currents, Maxwell’s equations
in integral and differential form, boundary conditions, the continuity
equation, the electromagnetic wave equation, gauge transformations and
gauge symmetry).
NOTE: The second part of this
course, including a detailed study of time-dependent problems with Maxwell’s
equation is given within the “Advanced Classical Physics” course.