Title
On Superregular Matrices and Convolutional Codes with Finite Decoder Memory
Abstract
In this paper, we present explicit code constructions for a family of (n,k,δ) convolutional codes with optimum distance profiles. The family of convolutional codes is obtained from sets of jointly superregular matrices. For the case of finite decoder memory, we evaluate the performance of the constructed codes in terms of both symbol loss probability and symbol delay. We then present a combinatorial method to calculate the exact symbol loss probability and symbol delay for each symbol individually. We compare the symbol loss probability for two specific systematic convolutional codes for the cases where the sink has infinite or finite memory. Finally, we compare the performance of our convolutional codes with optimum distance profile and random based convolutional codes.
Year
DOI
Venue
2018
10.1109/VTCSpring.2018.8417504
2018 IEEE 87th Vehicular Technology Conference (VTC Spring)
Keywords
Field
DocType
superregular matrices,random based convolutional codes,infinite memory,specific systematic convolutional codes,exact symbol loss probability,symbol delay,constructed codes,optimum distance profile,explicit code constructions,finite decoder memory
Convolutional code,Combinatorial method,Computer science,Symbol,Matrix (mathematics),Block code,Algorithm,Electronic engineering,Decoding methods
Conference
ISBN
Citations 
PageRank 
978-1-5386-6356-1
0
0.34
References 
Authors
5
4
Name
Order
Citations
PageRank
Jonas Hansen1253.87
Jan Østergaard220128.38
Johnny Kudahl321.10
John H. Madsen421.10