Introduction to Statistical Theory of Communication Systems

 

Programme of Lectures

 

Programme of Recitations

 

Programme of Laboratories

 

Relative Links

 

Administrative matters
 


 

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University
School of Science, Engineering and Technology

Electrical Engineering
Introduction to Statistical Theory of Communications
Semester

 

Lecture: TBD, Room: TBD
Recitation: TBD, Room: TBD
Laboratory: Wireless Communications Laboratory, Room: TBD

Instructor: Prof.  B. Panoutsopoulos
Office: Room: TBD
Office Hours: TBD
Electronic mail: TBD
Telephone:  TBD
Facsimile:  TBD  

(Εικονα)

 

Catalog Course Description:

INTRODUCTION TO STATISTICAL THEORY OF COMMUNICATIONS ( 3)

 

Prerequisite: 

 

Concurrent:


Administrative matters

Purpose of the course:

The course has a triple orientation shaping the sophistication on these topics  and helping the overall maturity.

 a) Point out the underlining mathematical principles of Communication Theory and potential applications.
 b) Give experience in solving problems using specific mathematical methods.
 c) Emphasize the sequence: Underlining Physical Principle - Mathematical Model of a Real Situation Case - Mathematical Method.

Grading:

The final grade (F.G.) is determined from the following:
 a) Two examinations (E1, E2) during the semester will be given , each one counting 20% of the final grade.
 b) Homework problems (HW) will be assigned for each topic, counting 20% of the final grade.
 c) A final examination (FE) will be given, counting 30% of the final grade.

 d) Attendance and Participation (AP), counting 5% of the final grade.

 e) Report on an application  (RP), counting 5% of the final grade.

The total number of points will result in the following letter grade:

 F.G. = E1 + E2  + HW + FE + AP + RP

 

 96-100 -> A

 91-95 -> A
 87-90 -> B+
 84-86 -> B

 81-83 -> B-
 76-80 -> C+
 71-75 -> C
 61-70 -> D
 00-60 -> F

 

Homework: A typical homework will have multi-parts, multiple-choice, short answer questions, analysis, synthesis, study, etc. No late homework will be accepted.
Examination: A typical examination will have four parts for a time period of 50 minutes. No make up examination will be given.

Academic Integrity:

Academic Integrity Policy

 

 

 

References:

Recommended Textbook:

Recommended Handbook:

Spigel, Maurey. Mathematical Handbook. New York: McGraw-Hill Book Company, Schaum's Outline Series, 1978.

Suggested References (Introductory):

 

Suggested References (Advanced):

 

Collection of Problems:
 

Publications - Magazine Articles: