On Hamilton cycles in cubic (m, n)-metacirculant graphs. - Ngo Dac Tan (Australas. J Comb., 1993)

Hamilton cycles in cubic (m, n)-metacirculant graphs withm divisible by 4. - Ngo Dac Tan (Graphs Comb., 1994)

On Hamilton cycles in cubic (m, n)-metacirculant graphs, II. - Ngo Dac Tan (Australas. J Comb., 1996)

On the isomorphism problem for a family of cubic metacirculant graphs. - Ngo Dac Tan (Discret. Math., 1996)

Cubic (m, n)-metacirculant graphs which are not Cayley graphs. - Ngo Dac Tan (Discret. Math., 1996)

Non-Cayley tetravalent metacirculant graphs and their Hamiltonicity. - Ngo Dac Tan (J. Graph Theory, 1996)

On Non-Cayley Tetravalent Metacirculant Graphs. - Ngo Dac Tan (Graphs Comb., 2002)

Constructions for Nonhamiltonian Burkard-Hammer Graphs. - Ngo Dac Tan; Chawalit Iamjaroen (IJCCGGT, 2003)

The Automorphism Groups of Certain Tetravalent Metacirculant Graphs. - Ngo Dac Tan (Ars Comb., 2003)

Hamilton cycles in split graphs with large minimum degree. - Le Xuan Hung; Ngo Dac Tan (Discuss. Math. Graph Theory, 2004)

An algorithm for determining connectedness of tetravalent metacirculant graphs. - Ngo Dac Tan; Tran Minh Tuoc (Australas. J Comb., 2005)

On the Burkard-Hammer condition for hamiltonian split graphs. - Ngo Dac Tan; Le Xuan Hung (Discret. Math., 2005)

On a problem of Froncek and Kubesa. - Ngo Dac Tan (Australas. J Comb., 2008)

A classfication for maximal nonhamiltonian Burkard-Hammer graphs. - Chawalit Iamjaroen; Ngo Dac Tan (Discuss. Math. Graph Theory, 2008)

3-Arc-Dominated Digraphs. - Ngo Dac Tan (SIAM J. Discret. Math., 2010)

On d-arc-dominated Oriented Graphs. - Ngo Dac Tan (Graphs Comb., 2014)

Vertex disjoint cycles of different lengths in d-arc-dominated digraphs. - Ngo Dac Tan (Oper. Res. Lett., 2014)

On vertex disjoint cycles of different lengths in 3-regular digraphs. - Ngo Dac Tan (Discret. Math., 2015)

On 3-regular digraphs without vertex disjoint cycles of different lengths. - Ngo Dac Tan (Discret. Math., 2017)

On 3-regular digraphs of girth 4. - Ngo Dac Tan (Discret. Math., 2020)

Tournaments and Bipartite Tournaments without Vertex Disjoint Cycles of Different Lengths. - Ngo Dac Tan (SIAM J. Discret. Math., 2021)

Vertex-disjoint cycles of different lengths in multipartite tournaments. - Le Xuan Hung; Duy Hieu Do; Ngo Dac Tan (Discret. Math., 2022)

A decomposition for digraphs with minimum outdegree 3 having no vertex disjoint cycles of different lengths. - Ngo Dac Tan (Discuss. Math. Graph Theory, 2023)

Vertex-Disjoint Cycles of Different Lengths in Local Tournaments. - Le Xuan Hung; Ngo Dac Tan (Graphs Comb., 2023)