1 |
E. Agrell, A. Vardy, and K. Zeger, Upper bounds for constant-weight codes, IEEE Trans. Inform. Theory 46 (2000), no. 7, 2373-2395.
DOI
|
2 |
A. Bonisoli, Every equidistant linear code is a sequence of dual Hamming codes, Ars Combin. 18 (1984), 181-186.
|
3 |
A. E. Brouwer, J. B. Shearer, N. J. A. Sloane, andW. D. Smith, A new table of constant weight codes, IEEE Trans. Inform. Theory 36 (1990), no. 6, 1334-1380.
DOI
|
4 |
C. Carlet, One-weight -linear codes, In J. Buchmann, T. Hoholdt, H. Stichtenoth, and H. Tapia-Recillas, editors, Coding, Cryptography and Related Areas, 57-72, Springer, 2000.
|
5 |
I. Constantinescu and W. Heise, A metric for codes over residue class rings, Probl. Inf. Transm. 33 (1997), no. 3, 22-28.
|
6 |
M. Greferath and E. S. Schmidt, Gray isometries for finite chain rings and a nonlinear ternary (36, , 15) code, IEEE Trans. Inform. Theory 45 (1999), no. 7, 2522-2524.
DOI
|
7 |
S. Jitman and P. Udomkavanich, The gray image of codes over finite chain rings, Int. J. Contemp. Math. Sci. 5 (2010), no. 9-12, 449-458.
|
8 |
P. J. Kuekes, W. Robinett, R. M. Roth, G. Seroussi, G. S. Snider, and R. S. Williams, Resistor-logic demultiplexers for nano electronics based on constant-weight codes, Nanotechnol. 17 (2006), no. 4, 1052-1061.
DOI
|
9 |
S. Ling and C. Xing, Coding Theory: A First Course, Cambridge University Press, UK, 2004.
|
10 |
J. van Lint and L. Tolhuizen, On perfect ternary constant-weight codes, Des. Codes Cryptogr. 18 (1999), no. 1-3, 231-234.
DOI
|
11 |
F. J. MacWilliams and N. J. A. Sloane, The Theory of Error-Correcting Codes, North- Holland, Amsterdam, The Netherlands, 1977.
|
12 |
J. N. J. Moon, L. A. Hughes, and D. H. Smith, Assignment of frequency lists in frequency hopping networks, IEEE Trans. Veh. Technol. 54 (2005), no. 3, 1147-1159.
DOI
|
13 |
G. H. Norton and A. Salagean, On the structure of linear and cyclic codes over a finite chain ring, Appl. Algebra Engrg. Comm. Comput. 10 (2000), no. 6, 489-506.
DOI
|
14 |
W. W. Peterson and E. J. Jr. Weldon, Error-Correcting Codes, The MIT Press, USA, 1972.
|
15 |
E. M. Rains and N. J. A. Sloane, Table of constant-weight binary codes, [Online]. Avail- able: http://www.research.att.com/ njas/codes/Andw/
|
16 |
M. Shi, Optimal p-ary codes from one-weight linear codes over , Chin. J. Electron. 22 (2013), no. 4, 799-802.
|
17 |
M. Shi, S. Zhu, and S. Yang, A class of optimal p-ary codes from one-weight codes over , J. Franklin Inst. 350 (2013), no. 5, 929-937.
DOI
|
18 |
D. M. Smith and R. Montemanni, Bounds for constant-weight binary codes with n > 28, [Online]. Available: http://www.idsia.ch/ roberto/Andw29/
|
19 |
J. A. Wood, The structure of linear codes of constant weight, Trans. Amer. Math. Soc. 354 (2002), no. 3, 1007-1026.
DOI
|