The class information including Class Notes, Assignments and Grades etc.. is available on Course Page on "BLACKBOARD"

You must activate your ODU email account to access this site.


Instructor
Dr. Vishnu K. Lakdawala 
217-KDH (683-3741) 
email: 
vlakdawa@odu.edu
Course Time:
MWF 12:00 to 12:50 pm - KAUF 224
Office Hours
MWF - 10 am to 12:00 pm
Text
James W. Nilsson, "Electric Circuits" Addison Wesley , Sixth Edition
visit the companion book site at : http://www.prenhall.com/nilsson/
Grading Policy
20 % Homeworks and assignments. 
45 % THREE- in-semester tests ( each 15 % ). 
35 % Final - Comprehensive Three Hour Exam 
Course Objective

This course presents to sophomores in electrical and computer engineering the fundamentals of frequency domain analysis of linear electrical circuits and signals.

  Important Dates: 

SEPTEMBER 22ND, 2004 -WEDNESDAY - EXAM #1 

OCTOBER 20TH, 2004- WEDNESDAY - EXAM #2 

NOVEMBER 17TH, 2004  - WEDNESDAY - EXAM #3

DECEMBER 15TH, 2004 - FRIDAY - FINAL EXAM - TIME: 12:30 PM TO 3:30 PM.

Remarks: Please note that: 


SEPTEMBER 6, 2004 - LABOR DAY HOLIDAY NO CLASS

OCTOBER 9 - OCTOBER 12 , 2004 - FALL BREAK - NO CLASS

 

MINIMUM "C" GRADE POLICY IN EFFECT NOW

EFFECTIVE  FALL 2003 SEMESTER, THE DEPARTMENT HAS IMPLEMENTED A MINIMUM OF "C" GRADE OR BETTER POLICY IN ALL THE ECE 2XX LEVEL COURSES ( i.e. ECE 201,202,241,284,286 ETC..)  FOR THE EE AND CpE MAJORS FOR CONTINUANCE REQUIREMENT. ANY GRADE LOWER THAN A "C" ( THIS INCLUDES "C-" ALSO) WILL REQUIRE YOU TO RETAKE THE COURSE TO PROCEED FURTHER IN THE PROGRAM.

 

Honor code:

The Honor System at ODU is based upon the integrity of the individual. This system assumes that the student will accept his or her role in the University community with a feeling of self respect and duty. The honor pledge requires that each piece of work submitted by a student is to be his or her own work unless prepared under other conditions specified by the instructor. 

Accommodation for Disability: 

Students with documented evidence of learning disability must inform the instructor early during the beginning of the semester so that if they need any special accommodation or arrangements for tests etc. can be arranged.

Grading Policy for Withdrawal From Classes (From 2002-2004 University Catalog):

Prior to the start of and during the first six class days of the semester (or a similar fraction of nonsemester courses), a student may drop a course; this means no grade will be assigned and no reference entered on the student’s permanent academic record.  After the first six class days of the semester, a student may withdraw from any course though the end of the eighth week of a regular semester (or its equivalent for nonsemester courses).  A grade of W will be assigned during this period.  The last day to drop will be specified in the University calendar.  Students who withdraw through the end of the eighth week are encouraged to contact their instructor, advisor, and financial aid counselor to discuss the implications of withdrawing.

Withdrawal from a course after the eighth week of a regular session (or its equivalent in a nonsemester course) is usually not permitted.  However, in the event of an illness or other severe hardship beyond the student’s control, the student should submit, no later than the last day of classes, a written petition for permission to withdraw to the instructor and the chair of the department offering the course. If permission is granted by both, a grade of W will be recorded. If permission is not granted by both, the student will not be allowed to withdraw from the course. Any appeal of decisions should be brought to the dean of the college offering the course.

A student who stops attending classes without withdrawing from the course will receive a grade of WF, except if the student’s performance has been an F, in which case a grade of F will be assigned. The grade of WF will carry no grade points, but will be computed in the grade point average.

OUTLINE  -  Circuit Theory II

Topic 
Chapter
Lectures
1. Laplace Transform Analysis 
12,13 
10
2. Sinusoidal Steady State Analysis
8
3. AC Steady-StatePower
10
5
4. Frequency Response 
14
8
5. Magnetically Coupled Circuits
9,Appendix C
3

Please note that lectures indicated are 50 minutes duration.

1. Laplace Transform Analysis 

  1. Transforms of Basic Functions
  2. Properties
  3. Inverse Laplace Transform
  4. Initial and Final Value Theorems
  5. Solution of Differential Equations
  6. Transformed Network Representation
  7. Complex Network Response
  8. Transfer Function
  9. PSPICE and Transfer Functions

2. Sinusoidal Steady-State Analysis 

  1. Characteristics of Waveforms
  2. Steady-State Response to Complex Exponential and Sinusoidal Excitations
  3. Phasor Analysis
  4. Voltage-Current Phasor Relationships
  5. Impedance and Admittance
  6. Kirchoff's Laws and Network Theorem's in the Phasor Domain
  7. Sinusoidal Steady-State Analysis and PSPICE

3. AC Steady-StatePower 

  1. Average and Effective Values
  2. Instantaneous and Average Power
  3. Superposition Theorem and the Maximum Power Transfer
  4. Complex, Real, and Reactive Power
  5. Power Factor
  6. PSPICE Analysis

4. Frequency Response 

  1. Amplitude and Phase Response
  2. Bode Plots
  3. Resonance
  4. Filters
  5. Frequency Response Using PSPICE

5. Magnetically Coupled Circuits 

  1. Mutual Inductance
  2. Analysis with Mutual Inductance
  3. Transformers
    1. Air-Core
    2. Ideal

 

 Outcomes and Objectives - Circuit Theory II -

This course will develop student’s ability to: 

·        apply knowledge of mathematics to solving circuit problems. (Program Outcome 1)

·        apply knowledge of physics to develop and implement circuit models in circuit analysis (Program Outcome 2)

·        identify, formulate, and solve engineering problems as applied to circuits. (Program Outcome 7)

·        utilize modern engineering methods to solve circuit problems. (Program Outcome 10)

·        utilize differential and integral calculus to solve circuit problems. (Program Outcome 12)

·        utilize concepts of differential equations to solve time domain analysis of electrical circuits. (Program Outcome 13)

·        utilize concepts of linear algebra (simultaneous equations solution, matrices) to solve circuits. (Program Outcome 14)

·        utilize concepts of complex numbers in frequency domain analysis of circuits (Program Outcome 15)


Last Updated 08/30/2004

Dr. Vishnu K. Lakdawala