Publication:

Erasure decoding of convolutional codes using first-order representations

Date

Date

Date
2021
Journal Article
Published version

Citations

Citation copied

Lieb, J., & Rosenthal, J. (2021). Erasure decoding of convolutional codes using first-order representations. Mathematics of Control, Signals, and Systems, 33(3), 499–513. https://doi.org/10.1007/s00498-021-00289-9

Abstract

Abstract

Abstract

It is well known that there is a correspondence between convolutional codes and discrete-time linear systems over finite fields. In this paper, we employ the linear systems representation of a convolutional code to develop a decoding algorithm for convolutional codes over the erasure channel. In this kind of channel, which is important due to its use for data transmission over the Internet, the receiver knows if a received symbol is correct. We study the decoding problem using the state space description of a convolutional code, and t

Additional indexing

Creators (Authors)

Journal/Series Title

Journal/Series Title

Journal/Series Title

Volume

Volume

Volume
33

Number

Number

Number
3

Page range/Item number

Page range/Item number

Page range/Item number
499

Page end

Page end

Page end
513

Item Type

Item Type

Item Type
Journal Article

Dewey Decimal Classifikation

Dewey Decimal Classifikation

Dewey Decimal Classifikation

Keywords

Applied Mathematics, Control and Optimization, Signal Processing, Control and Systems Engineering

Language

Language

Language
English

Publication date

Publication date

Publication date
2021-09-01

Date available

Date available

Date available
2021-08-25

Publisher

Publisher

Publisher

ISSN or e-ISSN

ISSN or e-ISSN

ISSN or e-ISSN
0932-4194

OA Status

OA Status

OA Status
Hybrid

Free Access at

Free Access at

Free Access at
DOI

Citations

Citation copied

Lieb, J., & Rosenthal, J. (2021). Erasure decoding of convolutional codes using first-order representations. Mathematics of Control, Signals, and Systems, 33(3), 499–513. https://doi.org/10.1007/s00498-021-00289-9

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