Research Publications
October 2010
- Peng, Y. and Wang, H., On Packing Trees into Complete Bipartite Graphs, Wuhan University Journal of Natural Science, Vol. 28, No. 3 (2023), 221-222.
- H. Wang, Y. Wang and J. Yan, Disjoint cycles in a directed graph with partial degree, SIAM Discrete Mathematics, Vol. 37, No. 1 (2023), 221-232.
- Peng, Y. and Wang, H., Packing trees into complete k-partite graphs, Bull. Korean Math. Soc. 59(2022), No. 2, pp. 345-350.
- Peng, Y. and Wang, H., On a Conjecture of Embeddable Graphs, Wuhan University Journal of Natural Science, Vol. 26 No. 2 (2021), 123-127.
- Y. Gao, H. Wang and Q. Zou, Disjoint directed cycles with specified length in directed bipartite graphs, Discrete Mathematics, 344(4)(2021), 112276.
- H.Wang, Disjoint directed cycles in directed graphs, Discrete Mathematics, 343(8)(2020), 111927.
- H. Wang, Disjoint cycles covering matchings in graphs with partial degrees, Journal of Graph Theory, 93(2020), 450-457.
- Y. Gao, X. Lin and H. Wang, Vertex-disjoint double chorded cycles in bipartite graphs, Discrete Mathematics, 342(2019), No. 9, 2482-2492.
- H. Wang, Bipacking a bipartite graph with girth at least 12, J. Korean Math. Soc. 56 (2019), No. 1, pp. 25-37.
- H. Wang, Disjoint cycles of order at least 5, AUSTRALASIAN JOURNAL OF COMBINATORICS, Volume 71(1) (2018), Pages 54-67.
- H. Wang, Covering a Graph with Cycles of Length at least 4, the electronic journal of combinatorics 25(1) (2018), #P1.67.
- Z.H. Jiao, H. Wang and J. Yan, Disjoint cycles in graphs with distance degree sum conditions, Discrete Mathematics, Vol. 340(6) (2017), 1203-1209.
- H. Wang, Covering a subset with two cycles, AUSTRALASIAN JOURNAL OF COMBINATORICS Volume 65(1) (2016), Pages 27-36.
- H. Wang, Partial Degree Conditions and Cycle Coverings, Journal of Graph Theory, 78(2015), 295-304.
- H. Wang, Disjoint cycles with prescribed lengths and independent edges in graphs, J. Korean Math. Soc. 51 (2014), No. 5, pp. 919-940.
- Sean P. Haler and Hong Wang, Packing four copies of a tree into a complete graph. Australas. J. Combin. 59 (2014), 323-332.
- H. Wang, Disjoint Long Cycles in a Graph, SCIENCE CHINA MATHEMATICS, 56(2013), 1983-1998.
- H. Wang, An Extension of the Corradi-Hajnal Theorem, Australasian Journal of Combinatorics, 54(2012), 59-84.
- H. Wang, Disjoint 5-cycles in a graph, Discussiones Mathematicae
Graph Theory, 32(2012) 221-242.
- H. Wang, Proof of the Erdos-Faudree Conjecture on Quadrilaterals, Graphs and Combinatorics, 26(2010), 833-877.
- R. Bauer and H. Wang, Disjoint triangles and pentagons in a graph. Australas. J. Combin. 46 (2010), 79-89.
- H. Wang, Packing two copies of a sparse graph into a graph with restrained maximum degree, Journal of Graph Theory, 62(2009), 178-187.
- H. Wang, Packing Three Copies of a Tree into a Complete
Bipartite Graph, Annals of Combinatorics, 13(2009), 261-269.
- H. Wang, Disjoint triangles and quadrilaterals in a graph, Central European Journal of Mathematics, 6(2008), 543-558.
- H. Wang, Pentagons and cycle coverings, Journal of Graph Theory, 54(2007), 194-208.
- Y. Egawa, S. Fujita and K.Kawarabayashi and H. Wang, Existence of two disjoint long cycles in graphs, Discrete Mathematics, 305(2005), 154-169.
- H. Wang, Maximal total length of k disjoint cycles in bipartite graphs, Combinatorica, 25(3)(2005), 367--377.
- H. Wang, On large cycles with lengths differing by one or two, Australasian Journal of Combinatorics, 33(2005), 329--333.
- Danhong Zhang and Hong Wang, Disjoint quadrilaterals in
Directed Graphs, Journal of Graph Theory, 50(2005), 91--104.
- Hong Wang, Vertex-disjoint quadrilaterals in graphs, Discrete Mathematics, 288(2004), 149--166.
- Danhong Zhang and Hong Wang, A minimum degree result for disjoint cycles and forests in bipartite graphs, The Australasian Journal of Combinatorics, 29(2004), 35--47.
- Yoshimi Egawa, Mariko Hagita, Ken-ichi Kawarabayashi and Hong Wang, Covering Vertices of a Graph by $k$ Disjoint Cycles, Discrete Mathematics, 270(2003), 114--124.
- Y. Ishigami and H. Wang, An extension of a theorem on cycles containing specified independent edges, Discrete Mathematics, 245(2002), 127--137.
- H. Wang, On Covering a Bipartite Graph with Cycles, SIAMS Discrete Mathematics, No.1, 15(2002), 86--96.
- H. Wang, Directed bipartite graphs containing every possible pair of directed cycles, ARS Combinatoria, 60 (2001), 293--306.
- H. Wang, On independent cycles in a bipartite graph, Graphs and Combinatorics, 17(2001), 177--183.
- H. Wang, On quadrilaterals and cycle covers in a bipartite graph, ARS Combinatoria, 58(2001), 301--311.
- H. Wang, Independent directed triangles in a directed graph, Graphs and Combinatorics, 16(2000), 453--462.
- H. Wang, Large disjoint cycles in a bipartite graph, Graphs and Combinatorics, 16(2000), 359--366.
- H. Wang, On the Maximal Number of Vertices Covered by Disjoint Cycles, The Australasian Journal of Combinatorics, 21(2000), 179--186.
- H. Wang, Digraphs Containing Every Possible Pair of Dicycles, Journal of Graph Theory, 34(2000), 154--162.
- Y. Egawa, R. Faudree, E. Gyori, Y. Ishigami, R. Schelp, and H. Wang,
Vertex-disjoint cycles containing specified edges, Graphs and Combinatorics, 16(2000), 81--92.
- C. Little, K. Teo and H. Wang, Fusion in bipartite
graphs, New Zealand Journal of Mathematics, 28(1999), 225--236.
- H. Wang, On Vertex-disjoint complete bipartite subgraphs in a bipartite
graph, Graphs and Combinatorics, 15(1999), 353--364.
- H. Wang, Covering a bipartite graph with cycles passing through given edges,
The Australasian Journal of Combinatorics, 19(1999), 115--121.
- H. Wang, Bipartite graphs containing every possible pair of cycles,
Discrete Mathematics, 207(1999), 233--242.
- H. Wang, On the maximum number of independent cycles in a graph, Discrete
Mathematics, 205(1999), 183--190.
- H. Wang, Proof of a conjecture on cycles in a bipartite graph,
Journal of Graph Theory, 31(1999), 333-343.
- B. Randerath, I. Schiermeyer and H. Wang, On quadrilaterals in a graph, Discrete Mathematics, 203(1999),
229-237.
- H. Wang, On 2-factors of a bipartite graph, Journal of Graph Theory,
31(1999),
101-106.
- David M. Berman, Jiannong Liu, Hong Wang and Larry Wargo, Induced
stars in trees, The Australasian Journal of Combinatorics, 18(1998),
275-276.
- H. Wang, Vertex-disjoint triangles in claw-free graphs with minimum degree at least three, COMBINATORICA, 18(3)(1998), 441--447.
- H. Wang, Vertex-disjoint hexagons with chords in a bipartite graph, Discrete Mathematics, 187(1998), 221--231.
- H. Wang, Triangles in a claw-free graph, Discrete Mathematics, 187(1998), 233-244.
- D. M. Berman, A. Radcliffe, A. Scott, H. Wang and L. Wargo, All trees contain a large induced subgraph having all degrees 1 (mod $k$), Discrete Mathematics, 175(1997), 35--40.
- Charles Little, Kee Teo, and Hong Wang, On a conjecture on directed cycles in a directed bipartite graph, Graphs and Combinatorics, 13(1997), 267--273.
- H. Wang, On vertex-disjoint complete subgraphs of a graph, The Australasian Journal of Combinatorics, 16(1997), 165--173.
- H. Wang, Covering a graph with cycles passing through given edges, Journal of Graph Theory, 26(1997), 105--109.
- H. Wang, Packing two bipartite graphs into a bipartite graph, Journal of Graph Theory, 26(1997), 95--104.
- Y. Peng, C. Little, K. Teo and H. Wang, Chromatic equivalence classes of certain generalized polygon trees, Discrete Mathematics, 172(1997), 103--114.
- H. Wang and N. Sauer, The chromatic number of the 2-packing of a forest, The mathematics of Paul Erd\"{o}s, II, 99--120, \underline{Algorithms Combin., 14,} Springer, Berlin, 1997.
- D. M. Berman, H. Wang and L. Wargo, Odd induced subgraphs in graphs of maximum degree three, The Australasian Journal of Combinatorics, 15(1997), 81-85.
- H. Wang, On long cycles in a bipartite graph, Graphs and Combinatorics, 12(1996), 373--384.
- H. Wang, C. Little and K. Teo, Partition of a directed bipartite graph into two directed cycles, Discrete Mathematics, 160(1996), 283--289.
- H. Wang, Packing two forests into a bipartite graph, Journal of Graph Theory, Vol. 23, No. 2(1996), 209--213.
- H. Wang, On the maximum number of independent cycles in a bipartite graph, Journal of Combinatorial Theory, Series B, 67(1996), 152--164.
- H. Wang, Two vertex-disjoint cycles in a graph, Graphs and Combinatorics, 11(1995), 389--396.
- H. Wang and N. Sauer, packing of three copies of a graph, Journal of Graph Theory, Vol. 21, No. 1(1996), 71--80.
- H. Wang, Covering a graph with cycles, Journal of Graph Theory, Vol. 20, No.2 (1995), 203--211.
- C. Little and H. Wang, Vertex-disjoint cycles in a directed graph, The Australasian Journal of Combinatorics, 12(1995), 113-119.
- H. Wang, Independent cycles with limited size in a graph, Graphs and Combinatorics, 10(1994), 271--281.
- H. Wang, Packing a forest with a graph, The Australasian Journal of Combinatorics, vol. 10(1994), 205--210.
- H. Wang, On $K_{1,k}$-factorizations of a complete bipartite graph, Discrete Mathematics, 126(1994), 359--364.
- H. Wang, Path factors of bipartite graphs, Journal of Graph Theory, Vol.18, No.2 (1994), 161--167.
- H. Wang and N. Sauer, Packing three copies of a tree into a complete graph, European J. of Combinatorics 14 (1993), 137--142.
- H. Wang, Partition of a bipartite graph into cycles, Discrete Mathematics, 117(1993), 287--291.
- H. Wang, $P_{2p}$-factorization of a complete bipartite graph, Discrete Mathematics, 120(1993), 307--308.
- H. Wang, The maximum size of a critical 3-edge-connected graph of order $n$, Journal of Mathematics(Wuhan, PRC), Vol.6, No.4(1986), 381--384.
October 2010