The [72,36] Type 11 Self Dual Codes from Hadamard Matrices
Authors
Abstract
Consider a code [n,k,d] of length n, dimension k and of minimum distance d. Let R be a rate defined by the equation R = k/n. Mathematically, the main problem of coding theory is to find codes with large R (for efficiency) and large d (to correct many errors). This paper diseuses the binary [72,36] code constructed from Hadamard matrices.
Keywords
code
self-dual
Hadamard matrices
doubly even
weight enumerator
minimum distance
Statistics
#62
15
(2026-10-14 — 2026-11-13)
Abstract views
25
(2026-10-14 — 2026-11-13)
PDF views
40
(2026-10-14 — 2026-11-13)
Total
0
(Crossref / OpenAlex)
Crossref Citations
Citation & Altmetric Impact Badges
PDF views (daily)
2026-10-14 — 2026-11-13
Daily PDF views over the last 30 days (2026-10-14 — 2026-11-13).
References
Dougherty, S.T., T.A. Gulliver and M. Harada. 1997. External Binary Self Dual Codes. IEEE Trans. on Info. Theory. 43(6):2,036-2.
Downloads
License
Copyright (c) 2001 Rowena T. Baylon-Cabrizos

This work is licensed under a Creative Commons Attribution-NonCommercial 4.0 International License.
How to Cite
Baylon-Cabrizos, R. (2001). The [72,36] Type 11 Self Dual Codes from Hadamard Matrices. Davao Research Journal, 4(1), 56-63. https://doi.org/10.59120/drj.v4i1.62