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Ngo Dac Tan
Person information
- affiliation: Vietnamese Academy of Science and Technology, Institute of Mathematics, Hanoi, Vietnam
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2020 – today
- 2023
- [j23]Ngo Dac Tan
:
A decomposition for digraphs with minimum outdegree 3 having no vertex disjoint cycles of different lengths. Discuss. Math. Graph Theory 43(2): 573-581 (2023) - [j22]Le Xuan Hung, Ngo Dac Tan
Vertex-Disjoint Cycles of Different Lengths in Local Tournaments. Graphs Comb. 39(4): 92 (2023) - 2022
- [j21]Le Xuan Hung, Duy Hieu Do
Vertex-disjoint cycles of different lengths in multipartite tournaments. Discret. Math. 345(6): 112819 (2022) - 2021
- [j20]Ngo Dac Tan
Tournaments and Bipartite Tournaments without Vertex Disjoint Cycles of Different Lengths. SIAM J. Discret. Math. 35(1): 485-494 (2021) - 2020
- [j19]Ngo Dac Tan
On 3-regular digraphs of girth 4. Discret. Math. 343(1): 111632 (2020)
2010 – 2019
- 2017
- [j18]Ngo Dac Tan
On 3-regular digraphs without vertex disjoint cycles of different lengths. Discret. Math. 340(8): 1933-1943 (2017) - 2015
- [j17]Ngo Dac Tan
On vertex disjoint cycles of different lengths in 3-regular digraphs. Discret. Math. 338(12): 2485-2491 (2015) - 2014
- [j16]Ngo Dac Tan
On d-arc-dominated Oriented Graphs. Graphs Comb. 30(4): 1045-1054 (2014) - [j15]Ngo Dac Tan
Vertex disjoint cycles of different lengths in d-arc-dominated digraphs. Oper. Res. Lett. 42(5): 351-354 (2014) - 2010
- [j14]Ngo Dac Tan
3-Arc-Dominated Digraphs. SIAM J. Discret. Math. 24(3): 1153-1161 (2010)
2000 – 2009
- 2008
- [j13]Ngo Dac Tan:
On a problem of Froncek and Kubesa. Australas. J Comb. 40: 237-246 (2008) - [j12]Chawalit Iamjaroen, Ngo Dac Tan
A classfication for maximal nonhamiltonian Burkard-Hammer graphs. Discuss. Math. Graph Theory 28(1): 67-89 (2008) - 2005
- [j11]Ngo Dac Tan, Tran Minh Tuoc:
An algorithm for determining connectedness of tetravalent metacirculant graphs. Australas. J Comb. 32: 259-278 (2005) - [j10]Ngo Dac Tan
On the Burkard-Hammer condition for hamiltonian split graphs. Discret. Math. 296(1): 59-72 (2005) - 2004
- [j9]Le Xuan Hung, Ngo Dac Tan
Hamilton cycles in split graphs with large minimum degree. Discuss. Math. Graph Theory 24(1): 23-40 (2004) - 2003
- [j8]Ngo Dac Tan:
The Automorphism Groups of Certain Tetravalent Metacirculant Graphs. Ars Comb. 66 (2003) - [c1]Ngo Dac Tan, Chawalit Iamjaroen:
Constructions for Nonhamiltonian Burkard-Hammer Graphs. IJCCGGT 2003: 185-199 - 2002
- [j7]Ngo Dac Tan
On Non-Cayley Tetravalent Metacirculant Graphs. Graphs Comb. 18(4): 795-802 (2002)
1990 – 1999
- 1996
- [j6]Ngo Dac Tan:
On Hamilton cycles in cubic (m, n)-metacirculant graphs, II. Australas. J Comb. 14: 235-258 (1996) - [j5]Ngo Dac Tan
On the isomorphism problem for a family of cubic metacirculant graphs. Discret. Math. 151(1-3): 231-242 (1996) - [j4]Ngo Dac Tan
Cubic (m, n)-metacirculant graphs which are not Cayley graphs. Discret. Math. 154(1-3): 237-244 (1996) - [j3]Ngo Dac Tan:
Non-Cayley tetravalent metacirculant graphs and their Hamiltonicity. J. Graph Theory 23(3): 273-287 (1996) - 1994
- [j2]Ngo Dac Tan
Hamilton cycles in cubic (m, n)-metacirculant graphs withm divisible by 4. Graphs Comb. 10(1): 67-73 (1994) - 1993
- [j1]Ngo Dac Tan:
On Hamilton cycles in cubic (m, n)-metacirculant graphs. Australas. J Comb. 8: 211-232 (1993)
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