McMaster University Electrical and Computer Engineering

EE 2FH3 - Detailed Course Outline with Lecture Notes

 

Please click on the lecture number to download the lecture video.
 

Date

Lecture

Description

Chapter

Jan 6th

0

Organizational Meeting

 

Jan 8th

1

Vector Algebra: scalars and vectors, unit vectors, subtraction and addition, position and distance vectors, vectors multiplications

Chapter 1: pages 3-15

Jan 10th

2

Vector Algebra: scalar triple product, vector triple product, Cartesian coordinates, cylindrical coordinates

Chapter 1: pages 15-25, Chapter 2: pages 29-33

Jan 13th

3

Vector Algebra: spherical coordinates, constant value surfaces

Chapter 2: pages 33-49

Jan 15th

4

Vector Calculus: differential elements, line integrals

Chapter 3: pages 57-67

Jan 17th

5

Vector Calculus: Del operators, gradient of a scalar, Divergence operator, Divergence theorem

Chapter 3: pages 67-79

Jan 20th

6

Vector Calculus: Curl operator, Stokes theorem, Laplacian of a scalar, Classification of vectors

Chapter 3: pages 80-95

Jan 24nd

7

Electrostatic Fields: Coulomb’s law, definition of electric field

Chapter 4: pages 107-115

Jan 27th

8

Electrostatic Fields: superposition: line charges, surface charges, volume charges

Chapter 4: pages 115-126

Jan 29th

9

Electrostatic Fields:  Electric flux density, Gauss law, applications of Gauss law

Chapter 4: pages 126-137

Jan 31st

10

Electrostatic Fields:  Electric potential, relations between E and V

Chapter 4: pages 137-146

Feb 3rd

11

Electrostatic Fields: Electric dipole, Energy density

Chapter 4: pages 146-160

Feb 5th

12

Fields in Different Materials: Convection and Conduction currents, Conductors

Chapter 5: pages 173-182

Feb 7th

13

Fields in Different Materials: Polarization in dielectrics, dielectric constant and strength, linear, isotropic, and homogenous medium

Chapter 5: pages 183-191

Feb 10th

14

Fields in Different Materials: continuity equations, boundary conditions,

Chapter 5: pages 192-206

Feb 12th

15

Electrostatic Boundary Value Problems: Poisson’s and Laplace’s equations, applications

Chapter 6: pages 215-239

Feb 14th

16

Electrostatic Boundary Value Problems:  Resistance and capacitance, applications

Chapter 6: pages 239-256

February 17th-February 21st, Reading Week

 

Feb 24th

17

Electrostatic Boundary Value Problems:  method of images, applications

Chapter 6: pages 256-267

February 27th, at 6:30 pm, First Midterm

March 3rd

18

Magnetostatic Fields: Biot-Savart’s law, applications

Chapter 7: pages 281-292

March 5th

19

Magnetostatic Fields: Ampere’s law, applications

Chapter 7: pages 293-300

March 7th

20

Magnetostatic Fields: Magnetic flux density, magnetic Scalar and vector potential, applications

Chapter 7: pages 301-310, 312-316

March 10th

21

Magnetostatic Forces, Materials, and devices: Forces due to magnetic Fields, forces due to two current elements

Chapter 8: pages 331-343

March 12th

22

Magnetostatic Forces, Materials, and devices: Magnetic torque, magnetic dipole, applications

Chapter 8: pages 343-350

March 14th

23

Magnetostatic Forces, Materials, and devices: Magnetization in materials, classification of matter, magnetic boundary conditions

Chapter 8: pages 350-362

March 17th

24

Magnetostatic Forces, Materials, and devices: Inductors and inductances

Chapter 8: pages 362-365

March 19th

25

Magnetostatic Forces, Materials, and devices:  Magnetic energy, Magnetic circuits.

Chapter 8: pages 365-375

March 24th, at 6:30 pm, Second Midterm

 

March 26st

26

Maxwell’s Equations: Faraday’s law, applications

Chapter 9: pages 399-410

March 28th

27

Maxwell’s Equations: Displacement current, final formulation of Maxwell’s equations, time-varying potentials

Chapter 9: pages 411-419

March 31st

28

Maxwell’s Equations: Time harmonic waves, applications

Chapter 9: pages 419-432

April 2nd

29

Maxwell’s Equations: Wave equation, General definitions

Chapter 10: pages 445-452

April 4th

30

Maxwell’s Equations: Waves in lossy media

Chapter 10: pages 452-458

April 7th

31

Maxwell’s Equations: Plane waves, plane waves in good conductors

Chapter 10: pages 458-470

 

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