 | 2008 |
|---|
| 13 |       | Hae-Moon Seo,
Yong-Kuk Park,
Woo-Chool Park,
Dongsu Kim,
Myung-Soo Lee,
Hyeong-Seok Kim,
Pyung Choi:
System Design Considerations for a ZigBee RF Receiver with regard to Coexistence with Wireless Devices in the 2.4GHz ISM-band.
TIIS 2(1): 37-50 (2008) |
| 2007 |
|---|
| 12 | | Dongsu Kim,
Jang Soo Kim:
The Initial Involution Patterns of Permutations.
Electr. J. Comb. 14(1): (2007) |
| 11 | | Hae-Moon Seo,
YeonKug Moon,
Yong-Kuk Park,
Dongsu Kim,
Dong-Sun Kim,
Youn-Sung Lee,
Kwang-Ho Won,
Seong-Dong Kim,
Pyung Choi:
A Low Power Fully CMOS Integrated RF Transceiver IC for Wireless Sensor Networks.
IEEE Trans. VLSI Syst. 15(2): 227-231 (2007) |
| 2005 |
|---|
| 10 | | Dongsu Kim,
J. Stevenson Kenney:
Experimental Investigations of Intermodulation Distortion in Tunable Ferroelectric Phase Shifters.
IEICE Transactions 88-C(12): 2310-2315 (2005) |
| 2004 |
|---|
| 9 | | Manwon Cho,
Dongsu Kim,
Seunghyun Seo,
Heesung Shin:
Colored Pru"fer Codes for k-Edge Colored Trees.
Electr. J. Comb. 11(1): (2004) |
| 2003 |
|---|
| 8 | | Dongsu Kim,
Jiang Zeng:
Combinatorics of generalized Tchebycheff polynomials.
Eur. J. Comb. 24(5): 499-509 (2003) |
| 7 | | Dongsu Kim,
Seunghyun Seo:
Transitive cycle factorizations and prime parking functions.
J. Comb. Theory, Ser. A 104(1): 125-135 (2003) |
| 2001 |
|---|
| 6 | | Dongsu Kim,
Jiang Zeng:
A Combinatorial Formula for the Linearization Coefficients of General Sheffer Polynomials.
Eur. J. Comb. 22(3): 313-332 (2001) |
| 5 | | Dongsu Kim,
Jiang Zeng:
A New Decomposition of Derangements.
J. Comb. Theory, Ser. A 96(1): 192-198 (2001) |
| 1997 |
|---|
| 4 | | Dongsu Kim:
On Combinatorics of Al-Salam Carlitz Polynomials.
Eur. J. Comb. 18(3): 295-302 (1997) |
| 1992 |
|---|
| 3 | | Mark D. Haiman,
Dongsu Kim:
A characterization of generalized staircases.
Discrete Mathematics 99(1-3): 115-122 (1992) |
| 2 |  | Dongsu Kim:
A Combinatorial Approach to Biorthogonal Polynomials.
SIAM J. Discrete Math. 5(3): 413-421 (1992) |
| 1988 |
|---|
| 1 | | Dongsu Kim:
The number of convex polyominos with given perimeter.
Discrete Mathematics 70(1): 47-51 (1988) |
