Rao Li Coauthor index DBLP Vis pubzone.org

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DBLP keys2008
10Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li: A space efficient algorithm for the constrained heaviest common subsequence problem. ACM Southeast Regional Conference 2008: 226-230
2006
9Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li: A new sufficient condition for Hamiltonicity of graphs. Inf. Process. Lett. 98(4): 159-161 (2006)
2004
8Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li: Hamiltonicity of 2-connected quasi-claw-free graphs. Discrete Mathematics 283(1-3): 145-150 (2004)
7Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li: Hamiltonicity of 2-connected K1, 4, K1, 4+e-free graphs. Discrete Mathematics 287(1-3): 69-76 (2004)
2003
6Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li: Hamiltonicity of 3-connected quasi-claw-free graphs. Discrete Mathematics 265(1-3): 393-399 (2003)
5Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li, Richard H. Schelp: Every 3-connected distance claw-free graph is Hamilton-connected. Discrete Mathematics 268(1-3): 185-197 (2003)
2002
4Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li, Richard H. Schelp: Hamiltonicity of {K1, 4, K1, 4+e}-free graphs. Discrete Mathematics 245(1-3): 195-202 (2002)
2000
3Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li: A Fan-type condition for claw-free graphs to be Hamiltonian. Discrete Mathematics 219(1-3): 195-205 (2000)
2Electronic Edition pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li, Richard H. Schelp: Some hamiltonian properties of L1-graphs. Discrete Mathematics 223(1-3): 207-216 (2000)
1999
1no EE pubzone.org CiteSeerX Google scholar BibTeX bibliographical record in XMLRao Li: A Note on Hamiltonian Cycles in K(1, r)-Free Graphs. Ars Comb. 51: (1999)

Coauthor Index

1Richard H. Schelp [2] [4] [5]

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