Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Log inSign up
Challenges
Datasets
Workspaces
Papers
Discussions
Leaderboard
Blog
Job Board
Q3AS

© 2026 Aqora Quantum S.A.S.

TermsPrivacyLegal Notice

Springer eBooks

Soft-Decision Minimum-Distance Decoding

Patrick Guy Farrell

Published Jan 1, 1978• 2 citations
Publisher
DOI
10.1007/978-94-011-7577-7_11

Related papers

A Soft-Decision Iterative Decoding Algorithm Using a Top-Down and Recursive Minimum Distance Search

Jun Asatani, Ken‐ichi Tomita, Takuya Koumoto +2 more

IEICE Transactions on Fundamentals of Electronics Communications and Computer Sciences•Mar 12, 2002•2 citations

Soft-decision decoding algorithms and an evaluation method of error performance using a top-down and recursive minimum distance search

淳 麻谷

•Jan 1, 2003•0 citations

Soft-Input Soft-Output Decoding Algorithm Based on Iterative Minimum Distance Search for Reed-Muller Codes

Jun Asatani, Takuya Koumoto, Toru Fujiwara +1 more

IEEE International Symposium on Information Theory (ISIT)•Dec 15, 2003•0 citations

An Iterative Soft-Decision Decoding Algorithm

Takuya Koumoto

•Mar 22, 1996•0 citations

Hard- and soft-decision decoding beyond the half minimum distance---An algorithm for linear codes (Corresp.)

Martin Bossert, F. Hergert

A decoding algorithm for linear codes that uses the minimum weight words of the dual code as parity checks is defined. This algorithm is able to correct beyond the half minimum distance and has the capability of including soft-decision decoding. Results on applying this algorithm to quadratic residue (QR) codes, BCH codes, and the Golay codes (with and without soft-decision decoding) are presented.

IEEE Transactions on Information Theory•Sep 1, 1986•38 citations

Difference between two soft-decisiondecoding algorithms

Jan Nilsson

A relationship between two well-known soft-decision decoding algorithms is derived; the generalised minimum distance (GMD) algorithm and the Chase algorithm. The relation shows, in the case of soft-decision decoding of binary block codes, that the weakest third version of the Chase algorithm is more powerful than the GMD algorithm.

Electronics Letters•Sep 29, 1994•1 citation