Kewen Zhao's Some Journal Publications
l Fan type condition and
characterization of Hamiltonian graphs, Proc.
American Mathematical Society. 142 , 2303-2311
l Ore type condition
and Hamiltonian graphs, Matematički
Vesnik 65 (2013),
no.3, 412–418.
l Vertex pancyclicity
and new sufficient conditions, Proc. Indian
Academy of Sciences Math. Sci.. 122 (2012), no.3,
319-328
l Neighborhood
conditions and Hamiltonian-connected graphs, Journal of Interdisciplinary
Mathematics 16 (2012), no.2-3, 137-145
l Hamiltonian graphs
involving neighborhood conditions, Ars Combin, 105 (2012), 161-170.
l Sufficient conditions and
Hamiltonian graphs involving distances, Russian Mathematics 56 (2012),
no.4, 35-43
l Dirac type condition and
Hamiltonian-connected graphs, Quaestiones Mathematicae 34 (2011) , no.4, 521-525
l Hamiltonian-Connected Graphs with
Large Neighborhoods and Degrees, Missouri
Journal of Mathematical Sciences 24(2011), no.1, 54-66
l A simple proof of Whitney's
theorem on connectivity in graphs, Mathematica
Bohemica 136(2011) , no.1, 25-26
l Dirac type condition and Hamiltonian
graphs, Serdica Mathematical
Journal 37(2011), no.4, 277-282
l Two types of Path Structures of
graphs, J. Information & Optimization
Sciences 32(2011), no.6, 1259-1268
l A note on the Song-Zhang Theorem for Hamiltonian
graphs,Colloquium
Math.,120 (2010), no 1,63-75.
l Degree with Neighborhood Conditions and Highly
Hamiltonian Graphs, Acta Appl. Math.,109 (2010),no.2,487-493
l Panconnectedness of graphs with large neighborhood
unions, Monat. Math., 156(2009), no. 3, 279--293.
l A Sufficient Condition for Pancyclic Graphs, Inform.
Proce. Letters,109 (2009),no.16,991-996
l Hamiltonian-connected graphs, Comput.
Math. Appl., 55(2008), no. 12,
2707--2714.
l New Sufficient Conditions for s-Hamiltonian Graphs and
s-Hamiltonian Connected Graphs, Ars
Combin, 88 (2008), 217-227.
l New sufficient condition for Hamiltonian graphs, Appl.
Math. Letters 20(2007), no. 1, 116--122.
l Essential independent condition for graphs to be
Hmiltonian, Chinese Engineering
Sciences 5 (2007),.2, 184-191
l A new sufficient condition for Hamiltonian graphs,Arkiv Mate, 44(2006),
2, 299--308.
l A neighborhood condition for vertices at distance two
implying hamiltonicity, Soochow
J.Math. 32(2006), no. 1, 171--177.
l Neighborhood
conditions and Hamiltonian paths in graphs, Int.J.Pure Appl. Math.32(2006),no.4
l Hamilton
with Neighoborhood conditions, Sci.Thehnology and Engineering, 6(2006),no.8
l One Result of the
Structure of λ Divided Cantor Set Equally, J.Jish Univ. 27(2006),no.4
l One
improvement of Bondy’s theorem pancyclic graphs, Pure and Applied
Math,22(2006),no 1,
l Generalized
Sperner family, Sci. Info. 42 (2006) , no. 1
l exponent sets of small primitive matrix on d loop vertices, College
Math. 21(2005) , no. 3
l Note on one sufficient condition of Hamiltonian, J.
Gansu Sciences, 16(2004) , no. 4
l Conjecture of K1,3-free graphs, Sci.Thehnology
and Engineering, 4(2004) , no. 10
l A new sufficient condition for Hamiltonian graphs, J. Lanzhou Univ.
Technol. 30 (2004), no. 2
l A progress of conditions of hamiltonian graphs, Systems
Engineering, (2004) , no. 2
l Hamiltonian graphs with neighborhood , J. Eng.
Math. 21 (2004),
no. 4
l Note on Hamiltonian connected graphs, J. Eng.
Math. 20 (2003),
no. 2
l A new improved result on pancyclic graphs concerning a
conjecture, J.Applied Science 21(2003) , no.1
l Pathconnected graphs with neighborhood union
conditions, J. Jilin Univ. Sci. 41 (2003), no. 2
l Hamilton-connected graphs with neighborhood unions, J.Information
Engineering Univ.,4(2003) , no. 2
l A note on Hamiltonian connected graphs, Sci.Engineering,(2003)
, no. 4
l Neighborhood unions and pancyclic graphs, Math.
Practice Theory 33 (2003),
no. 6
l New sufficient condition for Hamiltonian graphs, Engineering
Science 5(2003) , no. 11
l Hamiltonian graphs and the weak Ore condition, Math.
Practice Theory 32 (2002), no. 2
l A conjecture on arboricity of graphs graphs, Heilongjiang Daxue
Ziran Kexue Xuebao 19 (2002), no.4
l A new better sufficient condition for a graph , J. Tianjin Univ.
Sci. Technol. 35 (2002), no. 5
l A note on a sufficient condition for Hamiltonian , J. Lanzhou Univ.
Nat. Sci. 38 (2002), no. 2
l A result of Hamilton-connected graphs, J.Qiongzhou
Univ.,9(2002) , no. 4
l The theorem of path connected graphs and conditions, J. Math. Study 35 (2002),
no. 4
l The strong Theorem of Faudree-Schelp, J.Math.
Technology,18 (2002) , no. 5
l A simple proof for the Bondy theorem on pancyclic
graphs, Chinese Quart. J. Math. 17 (2002),
no. 2
l A short proof for the generalizing Katona-Kleitman theorem, Chin.
Annals Mathe. 22(2001),no.2
l Hamiltonianness under a weakened Ore condition, J. Hebei Univ.
Nat. Sci. 21 (2001), no. 4
l Improvements of some results on 2-connected
graphs Acta Sci. Natur. Univ. Jilin. 39 (2001) no. 1
l The progress on panconnected graphs, Natur.Sci. J
.Jilin Univ.Thehnology 31 (2001) , no. 4
l Simple proof for Ore theorem, J.Shanxi Univ., 24(2001)
, no. 3
l A simople proof of Fan Theorem, J.Northeast
Nor.Univ.,33 (2001) , no. 2
l A less primitive matrices with the same exponent set, J.Guangxi
Univ .,26(2001) , no. 4
l Panconnected graphs, J.Northeast Nor.Univ.(2001)
, no. 12
l Hamiltonian on the progress of Ore conditions, J.HebeiUniv.,21(2001)
, no. 4
l A simple proof of generalized 20partition family of
subsets, J.Henan Univ.,30(2001) , no. 2
l Studying on Hamiltonian and pancyclic graphs, J.Yanshan
Univ .,25(2001) , no. 3
l Hamiltonian ,generalization of K-K theorem, J.Guizhou
Univ.,17(2000) , no. 3
l Hamiltonian graphs and a sufficient condition, J.Northeast
Nor.Univ.(2000) , no. 12
l A simple proof for well-known Fan result, J.Guizhou
Univ .,17(2000) , no. 4
l Vertex arboricity of graphs, J.Northeast Nor.Univ.,
(2000),12
l Progress of pancyclic withneighborhood unions, J.Harbin
Engineering Univ.,21 (2000) , no. 5
l Pancyclic graphs and NC, J.Lanzhou
Railw.Univ.Nat.Sci. 19 (2000),
no. 3
l Hamiltonian graphs and its sufficient
conditions, J.Nanchang Univ. Eng.&Tchen.,22(2000)
, no. 4
l Neighborhood unions for pancyclic graphs, J. Harbin Inst.
Tech., 32 (2000), no. 6
l Pancyclic’s Progress with neighborhood union
conditions, J.Harbin Eng.Univ, 21 (2000), no. 5
l Progress on pancyclicity involving NC, J. Harbin Inst.
Tech., 31 (1999), no. 6
l Pancyclic graphs and $\rm NC, Natur.Sci J.Harbin
Normal Univ.,15 (1999), no. 6
l Hamiltonian and Neighborhood unions, Nat.Sci.J.Hainan
Univ.17(1999) , no. 1
l A sufficient condition for Hamiltonian graphs, J
GuangdongPoly.Nor.Univ.13(1999) , no. 4
l One result on strong hamiltonian graphs, J.Heilongjiang
Comm.College 15(1999) , no. 2
l A Progress on Hamiltonian graphs, J.Qiongzhou Univ.,6(1998)
, no. 1
l A neighborhood union condition for pancyclicity. Austral.
J.Combinatorics12（1995）81-91.