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Course Title	Code	Semester	Laboratory+Practice (Hour)	Pool	Type	ECTS
Cyclic Linear Codes	MAT410	FALL-SPRING	3+0		E	6

Learning Outcomes	1-Computes generating and parity check matrices for cyclic codes. 2-Gives examples of cyclic codes and dual cyclic codes. 3-Encodes cyclic hamming codes, bch codes, reed-solomon codes, reed-muller codes 4-Decodes cyclic hamming codes, bch codes, reed-solomon codes, reed-muller codes.

Prerequisites	-
Language of Instruction	Turkish
Responsible	Assist. Prof. Dr. Celalettin KAYA
Instructors	-
Assistants	-
Resources	R1) Lecture Notes
Supplementary Book	SR1) Hankerson D. R., Hoffman D: G., Leonard D. A., Lindler C. C., Phelps K. T., Rodger C. A., Wall J. R. (2000). Coding Theory and Cryptography: The Essentials (Second Edition, Revised and Expanded). Marcel Dekker, New York. SR2) Bierbrauer J. (2005). Introduction to Coding Theory. Chapman & Hall / CRC, Boca Raton. SR3) Roman S. (1997). Introduction to Coding and Information Theory (Undergraduate Texts in Mathematics). Springer-Verlag, New York.
Goals	To introduce basic notions about cyclic linear codes, and to teach BCH codes, Reed-Solomon codes and burst error-correcting codes.
Content	Cyclic codes; Finite fields; Cyclic Hamming codes, BCH codes, Reed-Solomon codes, Burst error-correcting codes; Berlekamp-Massey algorithm.

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