| DATE | TOPICS | SECTIONS | NOTES | 
	
		| M Aug 20 | 
			IntroductionMaxwell's Equations in integral form (29:28)Fields of a point charge moving in an arbitrary 
			manner |  | 29:129 Notes 
		8-20-12 | 
	
		| W Aug 22 | 
			vector algebra: dot and cross productscalar and vector fieldsspecial vectors | 1.1.1-1.1.4 |  | 
	
		| F Aug 24 | 
			vector calculusgradient flux and divergence | 1.2, 1.3.1, 1.3.4 | 29:129 Notes 
		8-24-12 | 
	
		| M Aug 27 | 
			circulation and curlline integralssurface integrals | 1.3.2, 1.3.3, 1.3.5 |  | 
	
		| W Aug 28 | 
			cylindrical coordinatesspherical coordinatesthe delta function | 1.4, 1.5 | 29:129 Notes 
		8-29-12 (1) 29:129 Notes 
		8-29-12 (2)
 Chapter 1: Summary
 | 
	
		| F Aug 30 | 
			Introduction to Electromagnetismelectromagnetic forceCoulomb's LawElectric field of point charges | 2.1.1, 2.1.2, 2.1.3
 | Assignment 1 Due | 
	
		| W Sep 5 | 
			Electric field of a dipoledipole momentforce and torque on a dipole in a uniform E field |  | dipole field 
		plot | 
	
		| F Sep 7 | 
			Electric field of a ring of chargeElectric field of a disk of chargeElectric field of a sphere of charge | 2.1.4 |  | 
	
		| M Sep 10 | 
			E for a line charge (Example 2.1)Curl of Edivergence of E-- Gauss's LawE outside a sphere of charge | 2.2.2, 2.2.3, 2.2.4
 |  | 
	
		| W Sep 12 | 
			Review of Gauss's LawE inside a sphere of chargeInfinite line chargeInfinite plane of charge2 infinite planes of charge | 2.2.3 |  | 
	
		| F Sep 14 | 
			Electric field linesElectric potentialconductors | 2.3 | Assignment 2 Due Electric Field 
		Lines
 Equipotential Contours
 | 
	
		| M Sep 17 | 
			What is the electric potential?conductors |  | air breakdown | 
	
		| W Sep 19 | 
			Conductors with cavitiesCapacitance | 2.5.2, 2.5.4 |  | 
	
		| F Sep 21 | EXAM 1  |  |  | 
	
		| M Sep 24 | 
			energy stored in a capacitorforce on capacitor plates | 2.5.4 | Energy 
		storage capacitors | 
	
		| W Sep 26 | 
			electrostatic energy of a collection of chargeselectric field energy densityenergy of a uniformly charged sphere | 2.4.1, 2.4.2, 2.4.3
 |  | 
	
		| F Sep 28 | 
			Begin Chapter 3Poisson and Laplace equationsone-dimensional examples | 3.1.1, 3.1.2 |  | 
	
		| M Oct 1 | 
			parallel plates with uniform charge densityUniqueness theorem, mean value theoremEarnshaw's theorem | 3.1.4 | Uniform sphere 
		on charge Parallel pates with charge
 | 
	
		| W Oct 3 | 
			Electrostatic oscillationselectron plasma oscillations |  | Assignment 3 Due Plasma oscillations
 
 | 
	
		| F Oct 5 | 
			Method of images(a) point charge above a grounded conducting plane
 (b) point charge near a grounded conducting sphere
 | 3.2 | Method of Images Image problem (a)
 Image problem (b)
 | 
	
		| Exam II covers material up to this point | 
	
		| M Oct 8 | Solution of Laplace's equation by separation of variables in (x,y,z)
 | 3.3.1 |  | 
	
		| W Oct 10 | 
			Orthonormal functions - linear vector spacesGriffiths 3.3.1 | 3.3.1 | Orthogonal 
		functions Griffiths Sec. 3.3.1
 | 
	
		| F Oct 12 | 
			finish example 3.3.1example 3.5 | 3.3.1 | Griffiths Ex, 
		3.5 | 
	
		| M Oct 15 | 
			Solution of Laplace's equation in 
		sphericalcoordinates
		for problems with no phi dependence
Legendre polynomials | 3.3.2 | Legendre 
		Polynomials | 
	
		| W Oct 17 | 
			Examples of V(r, theta)conducting sphere in uniform E field | 3.3.2 | Example 3.6 | 
	
		| F Oct 19 | EXAM II --- see Exam 
		Info. page for details |  |  | 
	
		| M Oct 22 | 
			Multipole expansionmonopole, dipole, and quadrupole terms | 3.4 | Multipole 
		expansion | 
	
		| W Oct 24 | 
			dipole moment pforce and torque on a dipoleforce on a dipole in non-uniform E fieldenergy of a dipole in an electric field | 3.4 |  | 
	
		| F Oct 26 | 
			example on calculating dipole momentBegin Ch. 4 on Dielectricsfield outside a polarized objectbound surface and volume charges | 4.2.1, 4.2.2 | Dipole example | 
	
		| M Oct 29 | Professor Khodas 
 |  |  | 
	
		| W Oct 31 | Professor Khodas 
 |  |  | 
	
		| F Nov 2 | NO CLASS |  |  | 
	
		| M Nov 5 | 
			review- dielectrics- polarization and bound 
			chargethe electric displacement, Dlinear, isotropic homogeneous dielectricselectric susceptibility, permittivity, and 
			relative permittivity | 4.4.1 | examples (a ) & 
		(b) | 
	
		| W Nov 7 | 
			LIH dielectricsbound charge in terms of free chargedielectric sphere with Q at centerparallel plate capacitor with linear dielectric | 4.4.1 Ex. 4.6.
 |  | 
	
		| F Nov 9 | 
			Electrostatic energy when dielectrics are presentForces on a dielectric in an electric field | 4.4.3 4.4.4
 | force on dielectric | 
	
		| End of material covered in 
		Exam III, Begin material covered in Exam IV |  | 
	
		| M Nov 12 | 
			Begin Chapter 5 on MagnetostaticsMagnetic forces on charges and currentscircular motion of a charged particle in a 
			constant B field | 5.1.1 5.1.2
 |  | 
	
		| W Nov 14 | 
			cyclotron radius and frequencyline, surface and volume currents | 5.1.3 |  | 
	
		| F Nov 16 | EXAM III-- see exam 
		info page for study guide |  |  | 
	
		| Nov. 19 - Nov. 23 
		Thanksgiving Holiday |  |  | 
	
		| M Nov. 26 | 
			Steady currentsOhm's Lawclassical model of electrical conductionequation of continuityHall effect | 5.1.3 5.2.1
 |  | 
	
		| W Nov. 28 | 
			Magnetic field of steady currents - Biot-Savart 
			Lawcircular loopstraight wiresolenoid | 5.2.2 
 |  | 
	
		| F Nov 30 | 
			divergence of Bcurl of BAmpere's circuital law | 5.3.1 5.3.2
 |  | 
	
		| M Dec 3 | 
			Ampere's lawinfinite current sheettoroidal coilmagnetic vector potential | 5.3.1 5.4.1
 | A for a finite wire (Griffiths 5.22)
 | 
	
		| W Dec 5 | 
			A for an infinite solenoidthe Ahronov-Bohm effectmultipole expansion for Amagnetic monopole moment = 0 | Ex. 5.12 5.4.3
 |  | 
	
		| F Dec 7 |  | 5.4.3 | Classic E&M problem 
		Details on the derivation 
		ofthe magnetic dipole vector
 potential
 | 
	
		| Final Exam--- Tuesday December 11, 
		8:00 PM - 9:15 PM |