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Volumn 203, Issue 1-3, 1999, Pages 253-260

Panconnectivity of locally connected claw-free graphs

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0347145862 PISSN: 0012365X EISSN: None Source Type: Journal
DOI: 10.1016/S0012-365X(99)00010-2 Document Type: Article

Times cited : (11)

References (8)

1
- 0030511209
- Every 3-connected, locally connected, claw-free graph is Hamilton-connected
- A.S. Asratian, Every 3-connected, locally connected, claw-free graph is Hamilton-connected, J. Graph Theory 23 (1996) 191-201.
- (1996) J. Graph Theory , vol.23 , pp. 191-201
- Asratian, A.S.¹

2
- 0003524084
- Macmillan, London and Elsevier, New York
- J.A. Bondy, U.S.R. Murty, Graph Theory with Applications, Macmillan, London and Elsevier, New York, 1976.
- (1976) Graph Theory with Applications
- Bondy, J.A.¹ Murty, U.S.R.²

3
- 84986487066
- 3-Connected line graphs of triangular graphs are panconnected and 1-hamiltonian
- H.J. Broersma, H.J. Veldman, 3-Connected line graphs of triangular graphs are panconnected and 1-hamiltonian, J. Graph Theory 11 (1987) 399-407.
- (1987) J. Graph Theory , vol.11 , pp. 399-407
- Broersma, H.J.¹ Veldman, H.J.²

4
- 51249181145
- A note on locally connected and hamiltonian-connected graphs
- G. Chartrand, R.T. Gould, A.D. Polimeni, A note on locally connected and hamiltonian-connected graphs, Israel J. Math. 33 (1979) 5-8.
- (1979) Israel J. Math. , vol.33 , pp. 5-8
- Chartrand, G.¹ Gould, R.T.² Polimeni, A.D.³

5
- 0013481917
- Hamiltonian properties of connected, locally connected graphs
- L. Clark, Hamiltonian properties of connected, locally connected graphs, Congr. Numer. 32 (1981) 199-204.
- (1981) Congr. Numer. , vol.32 , pp. 199-204
- Clark, L.¹

6
- 84986517085
- 1,3-free graphs are panconnected
- 1,3-free graphs are panconnected, J. Graph Theory 8 (1984) 347-353.
- (1984) J. Graph Theory , vol.8 , pp. 347-353
- Kanetkar, S.V.¹ Rao, P.R.²

7
- 0013511371
- Every connected, locally connected nontrivial graph with no induced claw is hamiltonian
- D.J. Oberly, D.P. Sumner, Every connected, locally connected nontrivial graph with no induced claw is hamiltonian, J. Graph Theory 3 (1979) 351-356.
- (1979) J. Graph Theory , vol.3 , pp. 351-356
- Oberly, D.J.¹ Sumner, D.P.²

8
- 38249024239
- 1,3-free graphs
- 1,3-free graphs, Discrete Math. 78 (1989) 307-313.
- (1989) Discrete Math. , vol.78 , pp. 307-313
- Zhang, C.Q.¹

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