kw.\*:("Hamiltonian")
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On spanning connected graphsLIN, Cheng-Kuan; HUANG, Hua-Min; TAN, Jimmy J. M et al.Discrete mathematics. 2008, Vol 308, Num 7, pp 1330-1333, issn 0012-365X, 4 p.Article
The structure of alternating-Hamiltonian matricesWATERHOUSE, William C.Linear algebra and its applications. 2005, Vol 396, pp 385-390, issn 0024-3795, 6 p.Article
On a certain class of linear hamiltonian mapsOTSUKI, Nobukazu; SUZUKI, Sintaro.Proceedings of the American Mathematical Society. 2006, Vol 134, Num 12, pp 3637-3644, issn 0002-9939, 8 p.Article
The Spanning Connectivity of the Burnt Pancake GraphsCHIN, Cherng; WENG, Tien-Hsiung; HSU, Lih-Hsing et al.IEICE transactions on information and systems. 2009, Vol 92, Num 3, pp 389-400, issn 0916-8532, 12 p.Article
On mutually independent hamiltonian pathsTENG, Yuan-Hsiang; TAN, Jimmy J. M; HO, Tung-Yang et al.Applied mathematics letters. 2006, Vol 19, Num 4, pp 345-350, issn 0893-9659, 6 p.Article
SC-HAMILTONICITY AND ITS LINKAGES WITH STRONG HAMILTONICITY OF A GRAPHBENVENUTI, Daniel K; PUNNEN, Abraham P.SIAM journal on discrete mathematics (Print). 2010, Vol 23, Num 4, pp 2035-2041, issn 0895-4801, 7 p.Article
Mutually orthogonal hamiltonian connected graphsHO, Tung-Yang; LIN, Cheng-Kuan; TAN, Jimmy J. M et al.Applied mathematics letters. 2009, Vol 22, Num 9, pp 1429-1431, issn 0893-9659, 3 p.Article
Forbidden subgraphs that imply 2-factorsFAUDREE, J. R; FAUDREE, R. J; RYJACEK, Z et al.Discrete mathematics. 2008, Vol 308, Num 9, pp 1571-1582, issn 0012-365X, 12 p.Article
The spanning connectivity of line graphsHUANG, Po-Yi; HSU, Lih-Hsing.Applied mathematics letters. 2011, Vol 24, Num 9, pp 1614-1617, issn 0893-9659, 4 p.Article
Removable matchings and hamiltonian cyclesZHIQUAN HU; HAO LI.Discrete mathematics. 2009, Vol 309, Num 5, pp 1020-1024, issn 0012-365X, 5 p.Conference Paper
Discrete port-Hamiltonian systemsTALASILA, V; CLEMENTE-GALLARDO, J; VAN DER SCHAFT, A. J et al.Systems & control letters. 2006, Vol 55, Num 6, pp 478-486, issn 0167-6911, 9 p.Article
Networks of Hamiltonian systems and feedbackBELABBAS, M.-A.Systems & control letters. 2009, Vol 58, Num 3, pp 217-224, issn 0167-6911, 8 p.Article
Graph powers and k-ordered HamiltonicityCHEBIKIN, Denis.Discrete mathematics. 2008, Vol 308, Num 15, pp 3220-3229, issn 0012-365X, 10 p.Article
On Hamiltonian cycles and Hamiltonian pathsSOHEL RAHMAN, M; KAYKOBAD, M.Information processing letters. 2005, Vol 94, Num 1, pp 37-41, issn 0020-0190, 5 p.Article
The super spanning connectivity and super spanning laceability of the enhanced hypercubesCHANG, Chung-Hao; LIN, Cheng-Kuan; TAN, Jimmy J. M et al.Journal of supercomputing. 2009, Vol 48, Num 1, pp 66-87, issn 0920-8542, 22 p.Article
On cubic 2-independent Hamiltonian connected graphsHO, Tung-Yang; HUNG, Chun-Nan; HSU, Lih-Hsing et al.Journal of combinatorial optimization. 2007, Vol 14, Num 2-3, pp 275-294, issn 1382-6905, 20 p.Conference Paper
Hamiltonian decompositions of complete k-uniform hypergraphsBAILEY, Robert F; STEVENS, Brett.Discrete mathematics. 2010, Vol 310, Num 22, pp 3088-3095, issn 0012-365X, 8 p.Conference Paper
Problems on time-varying port-controlled Hamiltonian systems: geometric structure and dissipative realizationYUZHEN WANG; DAIZHAN CHENG; XIAOMING HU et al.Automatica (Oxford). 2005, Vol 41, Num 4, pp 717-723, issn 0005-1098, 7 p.Article
Hyper hamiltonian laceability of cayley graphs generated by transpositionsARAKI, Toru.Networks (New York, NY). 2006, Vol 48, Num 3, pp 121-124, issn 0028-3045, 4 p.Article
Extremal k-edge-hamiltonian hypergraphsFRANKL, Péter; KATONA, Gyula Y.Discrete mathematics. 2008, Vol 308, Num 8, pp 1415-1424, issn 0012-365X, 10 p.Conference Paper
On the spanning w-wide diameter of the star graphLIN, Cheng-Kuan; HUANG, Hua-Min; HSU, D. Frank et al.Networks (New York, NY). 2006, Vol 48, Num 4, pp 235-249, issn 0028-3045, 15 p.Article
PARTITIONS OF FAULTY HYPERCUBES INTO PATHS WITH PRESCRIBED ENDVERTICESDVORAK, Tomáš; GREGOR, Petr.SIAM journal on discrete mathematics (Print). 2009, Vol 22, Num 4, pp 1448-1461, issn 0895-4801, 14 p.Article
Fault-tolerant hamiltonian connectedness of cycle composition networksKUENG, Tz-Liang; LIN, Cheng-Kuan; LIANG, Tyne et al.Applied mathematics and computation. 2008, Vol 196, Num 1, pp 245-256, issn 0096-3003, 12 p.Article
Mutually independent hamiltonian paths in star networksLIN, Cheng-Kuan; HUANG, Hua-Min; HSU, Lih-Hsing et al.Networks (New York, NY). 2005, Vol 46, Num 2, pp 110-117, issn 0028-3045, 8 p.Article
Dirac's theory of constraints in field theory and the canonical form of Hamiltonian differential operatorsOLVER, P. J.Journal of mathematical physics. 1986, Vol 27, Num 10, pp 2495-2501, issn 0022-2488Article