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01405 Error-correcting codes

Danish title: 


Fejlrettende koder

Language:


Point (ECTS )


5

Course type:   

Advanced course
Taught under open university


Schedule:

F1A

 

Scope and form:

Lectures and exercises

Duration of Course:

13 weeks

Date of examination:

Decide with teacher 

Type of assessment:

Aid:

Evaluation:

Not applicable together with:

Optional Prerequisites:


General course objectives:

To introduce the student to the theory of error-correcting codes.We emphasize both the mathematical and the algorithmic aspects.


Learning objectives:

A student who has met the objectives of the course will be able to:
  • Implement a systematic encoder for block codes
  • Construct a syndrome decoder
  • Construct finite fields and implement arithmetric operations in such finite fields
  • Construct Reed-Solomon codes
  • Implement and and understand the operation of decoders for Reed-Solomon and BCH codes using the euclidean algorithm
  • Understand the construction of product codes and concatenated codes
  • Implement and explain list decoding of Reed-Solomon codes
  • Estimate the error probability after decodingI

Content:

Linear block codes, en- and decoding algorithms, finite fields, Reed-Solomon and BCH codes and their decoding, bounds for the error probability afterv decoding, product- and concatenated codes, list decoding


Course literature:

Textbook: Jørn Justesen, Tom Høholdt: A Course in Error-Correcting Codes. EMS Textbooks in Mathematics. 2003. ISBN 3-03 719-001-9


Responsible:

Peter  Beelen, 303 B, 154, (+45) 4525 3022,  

Department:

01 Department of Mathematics

Registration Sign up:

At CampusNet

Keywords:

error-correcting codes, en- and decoding, Reed-Solomon Codes
Last updated: February 26, 2013

See course in DTU Course base


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