© The Institution of Electrical Engineers
An upper bound can be calculated for the decoder error probability of convolutional coded data with Viterbi decoding by summing the numbers of error paths weighted by the path preference probabilities. This method can be readily applied for uncorrelated errors, but, for correlated noise, particularly with soft decision, the calculation of the path preference probabilities is more difficult. The method of importance sampling has been applied to this calculation using the noise-covariance matrix as input. Some results obtained by applying this technique are presented and compared with simulated decoding.
References
-
-
1)
-
A.J. Viterbi
.
Convolutional codes and their performance communication systems.
IEEE Trans.
,
751 -
772
-
2)
-
G.A. Richards ,
Skwirzynski
.
(1978)
Simulation of signal and noise in a non-linear chanel, Communication systems and random Process theory.
-
3)
-
Richards, G.A.: `Analytical techniques for processing signal and noise through a non-linear channel using MODSIM', CR(P)-878, ESA Contractor Report, .
-
4)
-
Potts, J.K., Shepherd, S., Telfer, C.R.: `Performance analysis of Viterbi decoding of convolutional coded data transmitted over a non-linear channel using MODSIM', CR(P)-881, ESA Contractor Report, .
-
5)
-
J.A. Heller ,
I.M. Jacobs
.
Viterbi decoding for satellite and space communication.
IEEE Trans.
,
835 -
848
-
6)
-
J.M. Hammersley ,
D.C. Handscomb
.
(1964)
, Monte-Carlo Methods.
http://iet.metastore.ingenta.com/content/journals/10.1049/piee.1979.0090
Related content
content/journals/10.1049/piee.1979.0090
pub_keyword,iet_inspecKeyword,pub_concept
6
6