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Designs, Codes and Cryptography

Volumn 3, Issue 2, 1993, Pages 167-177

Further results on the covering radii of the Reed-Muller codes

(1) Hou, Xiang Dong a

a WRIGHT STATE UNIVERSITY (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0041765268 PISSN: 09251022 EISSN: 15737586 Source Type: Journal
DOI: 10.1007/BF01388415 Document Type: Article

Times cited : (13)

References (14)

1
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- Weight distributions of the cosets of the (32, 6) Reed-Muller code
- (1972) IEEE Transactions on Information Theory , vol.18 , pp. 203-207
- Berlekamp, E.¹ Welch, L.R.²

2
- 0022058551
- Covering radius—survey and recent results
- (1985) IEEE Transactions on Information Theory , vol.31 , pp. 328-343
- Cohen, G.D.¹ Karpovsky, M.G.² Mattson, H.F.³ Schatz, J.R.⁴

3
- 0000726666
- On the covering radius of binary codes
- (1978) IEEE Transactions on Information Theory , vol.24 , pp. 627-628
- Helleseth, T.¹ Kløve, T.² Mykkeltveit, J.³

4
- 34249836140
- Some inequalities about the covering radius of Reed-Muller codes
- (1992) Des. Codes Cryptogr. , vol.2 , pp. 215-224
- Hou, X.¹

5
- 84936203757
- Hou, X. Classification of cosets of the Reed-Muller code R(m−1, m). Discrete Math., to appear.

6
- 84936196702
- Hou, X. 1993. Some results on the covering radii of Reed-Muller codes. IEEE Trans. Inform. Theory, to appear.

7
- 84936219927
- Lecture Notes in Comput. Sci., 514, Springer, Berlin
- (1991) The covering radius of RM(1, 9) into RM(3, 9). Eurocode 90 , pp. 51-59
- Langevin, P.¹

8
- 84936174439
- Langevin, P. On the orphans and covering radius of the Reed-Muller codes. Preprint.

9
- 0018529746
- The covering radius of the (m−3)rd order Reed-Muller codes and a lower bound on the (m−4)th order Reed-Muller codes
- (1979) SIAM J. Appl. Math. , vol.37 , pp. 419-422
- McLoughlin, A.¹

10
- 0019014386
- The covering radius of the (128, 8) Reed-Muller code is 56
- (1980) IEEE Transactions on Information Theory , vol.26 , pp. 359-362
- Mykkeltveit, J.¹

11
- 0020748803
- 15, 16) Reed-Muller code is at least 16276
- (1983) IEEE Transactions on Information Theory , vol.29 , pp. 354-356
- Patterson, N.J.¹ Wiedemann, D.H.²

12
- 0000415483
- Correction to [11]
- (1990) IEEE Trans. Inform. Theory, IT , vol.36 , pp. 443
- Patterson, N.J.¹ Wiedemann, D.H.²

13
- 47849098280
- On ‘bent’ functions
- (1976) J. Combin. Theory , vol.20 , Issue.A , pp. 300-305
- Rothaus, O.¹

14
- 51349139878
- The second order Reed-Muller code of length 64 has covering radius 18
- (1981) IEEE Transactions on Information Theory , vol.27 , pp. 529-530
- Schatz, J.R.¹

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.