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Journal Articles
- 2023
[j15]Chunhui Lai
:
An old problem of Erdős: A graph without two cycles of the same length. Discret. Appl. Math. 337: 42-45 (2023)- 2020
- [j14]Chunhui Lai:
On the number of edges in some graphs. Discret. Appl. Math. 283: 751-755 (2020) - 2017
- [j13]Chunhui Lai:
On the size of graphs without repeated cycle lengths. Discret. Appl. Math. 232: 226-229 (2017) - 2015
- [j12]Haiyan Li, Chunhui Lai:
On Potentially C2, 6-graphic Sequences. Ars Comb. 122: 333-354 (2015) - 2014
- [j11]Lili Hu, Chunhui Lai:
A Characterization On Potentially K6 - C4-graphic Sequences. Ars Comb. 113: 161-174 (2014) - [j10]Lili Hu, Chunhui Lai:
A Characterization On Potentially K2, 5-graphic Sequences. Ars Comb. 116: 417-431 (2014) - 2011
- [j9]Lili Hu, Chunhui Lai:
On Potentially (K5 - C4)-graphic Sequences. Ars Comb. 99: 175-192 (2011) - [j8]Lili Hu, Chunhui Lai:
On Potentially K5 - E3-graphic Sequences. Ars Comb. 101: 359-383 (2011) - [j7]Chunhui Lai:
The smallest degree sum that yields potentially Kr+1-Z-graphical Sequences. Ars Comb. 102: 65-77 (2011) - 2010
- [j6]Chunhui Lai, Lili Hu:
An Extremal Problem On Potentially Kr+1-H-graphic Sequences. Ars Comb. 94 (2010) - 2005
- [j5]Chunhui Lai:
An extremal problem on potentially Kp, 1, 1 -graphic sequences. Discret. Math. Theor. Comput. Sci. 7(1): 75-80 (2005) - 2003
- [j4]Chunhui Lai:
Graphs without repeated cycle lengths. Australas. J Comb. 27: 101-106 (2003) - 2001
- [j3]Chunhui Lai:
A note on potentially K4-e graphical sequences. Australas. J Comb. 24: 123-128 (2001) - [j2]Chunhui Lai:
A Lower Bound for the Number of Edges in a Graph Containing No Two Cycles of the Same Length. Electron. J. Comb. 8(1) (2001) - 1993
- [j1]Chunhui Lai:
On the size of graphs with all cycle having distinct length. Discret. Math. 122(1-3): 363-364 (1993)
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