| 2008 |
|---|
| 12 | EE | Hyun Kwang Kim,
Joon Yop Lee,
Dong Yeol Oh:
Optimal codes in deletion and insertion metric
CoRR abs/0810.3729: (2008) |
| 11 | EE | Jong Yoon Hyun,
Hyun Kwang Kim:
Maximum distance separable poset codes.
Des. Codes Cryptography 48(3): 247-261 (2008) |
| 10 | EE | Sejeong Bang,
Hyun Kwang Kim,
Jack H. Koolen,
Mitsugu Hirasaka,
Sung Yell Song:
Preface.
Discrete Mathematics 308(14): 2925 (2008) |
| 9 | EE | Changrim Jang,
Hyun Kwang Kim,
Dong Yeol Oh,
Yoomi Rho:
The poset structures admitting the extended binary Golay code to be a perfect code.
Discrete Mathematics 308(18): 4057-4068 (2008) |
| 8 | EE | Luciano Panek,
Marcelo Firer,
Hyun Kwang Kim,
Jong Yoon Hyun:
Groups of linear isometries on poset structures.
Discrete Mathematics 308(18): 4116-4123 (2008) |
| 7 | EE | Hyun Kwang Kim,
Denis S. Krotov:
The Poset Metrics That Allow Binary Codes of Codimension m -, (m-1)-, or (m-2)-Perfect.
IEEE Transactions on Information Theory 54(11): 5241-5246 (2008) |
| 2007 |
|---|
| 6 | EE | Hyun Kwang Kim,
Denis S. Krotov:
The poset metrics that allow binary codes of codimension m to be m-, (m-1)-, or (m-2)-perfect
CoRR abs/0705.2807: (2007) |
| 2005 |
|---|
| 5 | EE | Hyun Kwang Kim,
Dong Yeol Oh:
On the nonexistence of triple-error-correcting perfect binary linear codes with a crown poset structure.
Discrete Mathematics 297(1-3): 174-181 (2005) |
| 4 | EE | Hyun Kwang Kim,
Dong Yeol Oh:
A classification of posets admitting the MacWilliams identity.
IEEE Transactions on Information Theory 51(4): 1424-1431 (2005) |
| 2004 |
|---|
| 3 | EE | Jong Yoon Hyun,
Hyun Kwang Kim:
The poset structures admitting the extended binary Hamming code to be a perfect code.
Discrete Mathematics 288(1-3): 37-47 (2004) |
| 2003 |
|---|
| 2 | EE | Jungmin Ahn,
Hyun Kwang Kim,
Jung Soo Kim,
Mina Kim:
Classification of perfect linear codes with crown poset structure.
Discrete Mathematics 268(1-3): 21-30 (2003) |
| 2002 |
|---|
| 1 | | Hyun Kwang Kim,
Jung Soo Kim:
Evaluation of zeta function of the simplest cubic field at negative odd integers.
Math. Comput. 71(239): 1243-1262 (2002) |
