Complete Lecture Note of Channel Coding Theory
Course Title |
Korean | 부호 이론 | ||||||
English | Intro to Channel Coding Theory | |||||||
Course Outline |
Introduction to Channel Coding Theory. Topics include Block Codes, Cyclic Codes, Rings, Polynomials, Number Theory and Algebra, Galois Field, BCH and Reed Solomon Codes | |||||||
Prerequisite | Linear Algebra, Probability | |||||||
Textbook & References |
Todd K. Moon, Error Correction Coding: mathematical methods and algorithms, Wiley Interscience, 2005 | |||||||
Weekly Course Schedule (1~7 weeks) | ||||||||
Week | Description | *Remarks | ||||||
1st | Groups and Vector Spaces | |||||||
2nd | Linear Block Codes | HW#1 due1111 | ||||||
3rd | Cyclic Codes, Rings, and Polynomials | HW#2 due | ||||||
4th | Number Theory | Quiz#1 | ||||||
5th | Galois Field | HW#3 due | ||||||
6th | Galois Field | HW#4 due | ||||||
7th | BCH Codes: | |||||||
Weekly Course Schedule (8~16 weeks) | ||||||||
Week | Description | *Remarks | ||||||
8th | Decoding of BCH Codes | Midterm | ||||||
9th | Decoding of BCH Codes | |||||||
10th | Decoding of Reed Solomon Codes: Binary | HW#5 due | ||||||
11th | Decoding of Reed Solomon Codes: Non Binary I | HW#6 due | ||||||
12th | Decoding of Reed Solomon Codes: Non Binary II | Quiz#2 | ||||||
13th | Modern Decoding Methods for RS Codes | HW#7 due | ||||||
14th | Modern Decoding Methods for RS Codes | HW#8 due | ||||||
15th | Reed Muller Codes | |||||||
16th | Summary of Course | Final |