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Transcript
ECE259
Winter 2016
ECE259: Electromagnetism
Course objectives
Electric and magnetic fields are not only involved in many physical phenomena (strength of materials, bioelectricity, lightning etc.), but they are also underpinning current and emerging technologies such as wireless/wireline communications, radio-frequency identification (RFID) systems, magnetic levitation, magnetic
resonance imaging (MRI), wireless power transfer (and the related concept of wireless batteries), near-field
communications (NFC) and micro-electromechanical systems (MEMS). This course is aimed at providing students with the ability to understand the fundamentals of electricity and magnetism and their relation to some of
their most exciting current applications.
LEC01 Instructor and Course Coordinator
Costas D. Sarris, Professor, ECE
Office: BA5126
Office hours: TBA or by appointment
E-mail: [email protected]
LEC02 Instructor
Piero Triverio, Professor, ECE
Office: BA5124
Office hours: TBA or by appointment
E-mail: [email protected]
1
ECE259
Winter 2016
Tutorial Teaching Assistants
Name
E-mail
TUT
Ayman Dorrah
[email protected]
1, 6
Antoine L. Landry
[email protected]
2, 7
Shashwat Sharma
[email protected]
3, 8
Xingqi Zhang
[email protected]
4
Neeraj Sood
[email protected]
5
Tutorial Coordinator
Name
E-mail
Bozhou Du
[email protected]
Textbook
D. K. Cheng, Field and Wave Electromagnetics, Addison Wesley, 2nd edition, 1992.
The UofT bookstore has a special package that includes Cheng’s book and an access code for the companion
website of the book: B. Notaros, Electromagnetics (not required). The companion website includes conceptual
questions that are useful for understanding the course material. Some of these questions will be discussed in
lectures and tutorials.
Course evaluation
Term Tests1 (tentatively 2)
Vector calculus
Tutorial
quiz2
quizzes3
Final
exam1
3%
(tentatively 10)
Tutorial participation
32%
4
20%
5%
40%
1. The term tests and the final exam are closed book, with only non-programmable calculators (Type 2)
allowed. A set of aid sheets will be provided with your tests and the final exam. These will be made
available on the course website.
Term test 1 is currently scheduled for Feb 11th, 9:10-10:30 am in EX100. Term test 2 is currently scheduled for Mar 17th, 9:10-10:30 am, in EX300, 310, 320.
2
ECE259
Winter 2016
2. A vector calculus quiz will be held in the last 15 minutes of the second tutorial (week of January 18). To
prepare for the quiz, a two-hour tutorial session will be held on January 7: 6-8pm, LEC01 in BA1170,
LEC02 in BA1180. Also, the first week of tutorials will be dedicated to vector calculus review. The
material for this is included in Cheng’s ch. 2 and is closely related to the vector calculus part of AER210.
Students are expected to review this material.
3. Ten, equally weighted 10 minute, closed book quizzes will be tentatively held at the end of tutorial
sessions 3-12.
4. Tutorial participation mark will be based on students’ participation in the discussion of conceptual questions during the tutorials. The tutorial TAs will ensure that all students will be given the opportunity to
receive a participation mark.
LEC01 (Sarris) Lecture Schedule
Day
Time
Room
Tuesday
11:00-12:00
GB120
Thursday
15:00-16:00
GB120
Friday
11:00-12:00
GB120
LEC02 (Triverio) Lecture Schedule
Day
Time
Room
Tuesday
11:00-12:00
GB248
Wednesday
10:00-11:00
BA1130
Friday
11:00-12:00
GB248
Tutorial Schedule1
Section
Day
Time
Room
TUT0101
Thursday
16:00-17:00
BA2155
TUT0102
Thursday
16:00-17:00
HA401
TUT0103
Thursday
16:00-17:00
BA2139
TUT0104
Thursday
16:00-17:00
BA3116
TUT0105
Thursday
16:00-17:00
BA2195
TUT0106
Tuesday
14:00-15:00
BA2195
TUT0107
Tuesday
14:00-15:00
BA2175
TUT0108
Tuesday
14:00-15:00
BA2165
3
Winter 2016
ECE259
1 The
tutorials will be coordinated with the lectures and will cover material that both supports and advances
lecture topics.
Homework sets and Reading Assignment
Each week, a set of suggested problems will be posted on the course website. The problems will deal with
material covered in the lectures that week. Some of these problems will be covered in the tutorials of the
following week.
Reading assignments can be found on the course timetable, available on the course website. These assignments
are designed to help you prepare for the lectures of the following week. This way we can use the lecture time
more effectively to discuss examples and real-life applications of electric and magnetic fields.
Term work petitions
If you are unavoidably absent and miss term work (e.g. test, quiz, assignment, lab), discuss the matter with your
instructor immediately. If necessary, submit a term work petition.
Effective Summer 2015, all term work petitions must be submitted through the online petition system, which is
accessible through the Engineering Portal http://www.apsc.utoronto.ca/portal/
Term work petitions must be submitted within seven days of the term work in question and include valid
documentation.
The weight of all missed coursework will be transferred to the final exam.
For further information about petitions, see http://www.undergrad.engineering.utoronto.ca/
Office_of_the_Registrar/Petitions.htm
Academic offenses
Academic offences will be directly referred to and dealt with by the Dean’s office. The relevant procedures
for dealing with academic offenses can be found on the Academic Calendar http://www.undergrad.
engineering.utoronto.ca/Office_of_the_Registrar/Academic_Calendar.htm
Representative examples of what is considered an academic offense are: any collaboration during an exam,
use of unauthorized aids during an exam, continuing to write an exam after the end of the exam has been
announced.
4
ECE259
Week of
Jan. 4
(week 1)
Jan. 11
(week 2)
Jan. 18
(week 3)
Jan. 25
(week 4)
Feb. 1
(week 5)
Feb. 8
(week 6)
Winter 2016
T ENTATIVE C OURSE T IMETABLE
Lecture content
Text coverage
L1. Course introduction, Coulomb’s law, electric
Ch. 1, Ch. 2, 3-1,
field intensity.
L2. Fundamental postulates of electrostatics in free- 3-2, 3-3
space, electric field from discrete and continuous
charge distributions.
Special tutorial session on vector calculus (Jan. 7,
6-8pm, LEC01: BA1170, LEC02: BA1180).
L3. Calculation of electric fields from charge distributions.
L4. Gauss law in integral form, calculation of electric fields from Gauss law.
3-4, 3-5, 3-6
L5. Examples of calculation of electric fields from
Coulomb and Gauss law, divergence, Gauss law in
point form.
ESEC make up lecture: Thu Jan 14, 10-11am
(LEC01 in GB119, LEC02 in RS211): L6. Electric potential, potential difference (voltage), equipotential surfaces, physical meaning, perfect electric
conductors, electric field from potential.
No Friday lecture due to ESEC
L7. Electric potential for discrete and continuous
charge distributions, electric dipole.
3-7, 3-8
L8. Dielectrics, polarization, generalized Gauss’
law.
L9. Generalized Gauss’ law: examples, dielectric
strength and breakdown, overview of fundamental
postulates of electrostatics.
L10. Boundary conditions in electrostatics.
L11. Capacitance and capacitors.
3-6, 3-9, 3-10
L12. Capacitance and capacitors: examples, parallel/series connections.
L13. Electrostatic energy, energy density.
L14. Electrostatic forces, calculation of forces from 3-11, 4-1, 4-2
energy, examples.
L15. Poisson and Laplace equations, uniqueness of
electrostatic solutions.
L16. Method of images, current density, Ohm’s law.
L17. Equation of continuity, Kirchhoff’s current Ch. 5
law, emf, Kirchoff’s voltage law.
L18. Joule’s law, current boundary conditions, resistance.
R EADING W EEK
Tests
Vector calculus
quiz (15 mins)
Quiz 1
Quiz 2
Quiz 3, Term test 1
(Feb. 11,
9:10-10:40 am,
EX100)
1
ECE259
Winter 2016
Week of
Feb. 22
(week 7)
Feb. 29
(week 8)
Mar. 7
(week 9)
Mar. 14
(week
10)
Mar. 21
(week
11)
Mar. 28
(week
12)
Apr. 4
(week
13)
2
T ENTATIVE C OURSE T IMETABLE ( CONT- D )
Lecture content
Text coverage
L19. Magnetism, magnetic forces, Biot-Savart law.
6-1, 6-2, 6-4, 6-5,
L20. Biot-Savart law: examples, magnetic dipole.
6-13
L21. Ampere law: integral form and differential
form.
L22. Magnetic field calculation with Ampere and
Biot-Savart laws.
6-6, 6-7
L23. Magnetization, generalized Ampere law.
L24. Examples of generalized Ampere law, magnetic materials.
L25. Boundary conditions in magnetostatics and
magnetic cicruits.
6-8, 6-9, 6-10, 6-11
L26. Magnetic circuits: examples.
L27. Inductances and inductors.
L28. Mutual and self-inductances: examples, magnetic energy.
6-11, 6-12, 7-1, 7-2
L29. Faraday’s law, transformer emf.
L30. Transformers
L31. Motional emf and total induction.
L32.The Ampere-Maxwell law, displacement cur- 7-2, 7-3, 9-1, 9-2
rent.
Good Friday - University closed
L33. Maxwell’s equations, electromagnetic waves.
L34. Maxwell’s equations: examples.
9-2, Notes
L35. Waves in transmission-lines I.
L36. Waves in transmission lines II.
L37. Review.
L38. Review.
Notes
Tests
Quiz 4
Quiz 5
Quiz 6
Quiz 7, Term test 2
(Mar. 17, 9:10-10:40
am, EX300, EX310,
EX320)
Quiz 8
Quiz 9
Quiz 10