DocumentCode
618271
Title
Maximum likelihood DE coding of convolutional codes using viterbi algorithm with improved error correction capability
Author
Abubeker, K.M. ; Bushara, A.R. ; Backer, Sabana
Author_Institution
Dept. of ECE, Amal Jyothi Coll. of Eng., Kottayam, India
fYear
2013
fDate
11-12 April 2013
Firstpage
161
Lastpage
164
Abstract
Convolutional codes are applied in applications that require good performance with low implementation cost. It is a finite state machine, processing information bits in a series manner. Viterbi algorithm [1] can be applied to a host of problems encountered in digital communication systems. The Viterbi algorithm cannot detect any error but can sometimes correct it, while calculating one survivor path with minimum metric value. The maximum likelihood decoding of convolutional encoder with Viterbi algorithm is a good forward error correction [3] method suitable for single and double bit error correction by means of finding the code branch in the code trellis that was most likely to transmit. The modified decoding process proposed in this paper, we shall use a different approach to derive the exact bit, double bit, burst error and a symbol error correction process. It will detect and correct the errors by means of connecting and comparing the metric values at the present, previous and next states of the Viterbi decoding. also it is offering 30-36% better than the Viterbi and 99.9% of error correction, but the computational complexity is decreases and time are increases about 20-40%.
Keywords
Viterbi decoding; convolutional codes; error correction codes; error detection codes; maximum likelihood decoding; Viterbi algorithm; burst error; code branch; code trellis; convolutional codes; double bit error correction; error detection; exact bit; forward error correction method; maximum likelihood decoding; single bit error correction; symbol error correction process; Convolutional codes; Encoding; Forward error correction; Maximum likelihood decoding; Measurement; Viterbi algorithm; Additive white Gaussian noise (AWGN). Tree diagram; Code rate; Constraint length; Convolutional coding; FEC; Hamming distance; Path metric value; Survivor path; Trellis diagram; finite state machine;
fLanguage
English
Publisher
ieee
Conference_Titel
Information & Communication Technologies (ICT), 2013 IEEE Conference on
Conference_Location
JeJu Island
Print_ISBN
978-1-4673-5759-3
Type
conf
DOI
10.1109/CICT.2013.6558082
Filename
6558082
Link To Document