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European Journal of Combinatorics

Volumn 28, Issue 7 SPEC. ISS., 2007, Pages 2026-2052

Two theorems concerning the Bannai-Ito conjecture

(3) Bang, S a Koolen, J H a Moulton, V b

a Pohang University of Science and Technology (POSTECH) (South Korea)

b UNIVERSITY OF EAST ANGLIA (United Kingdom)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 34447269428 PISSN: 01956698 EISSN: None Source Type: Journal
DOI: 10.1016/j.ejc.2006.08.009 Document Type: Article

Times cited : (5)

References (13)

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- Bang, S.¹ Hiraki, A.² Koolen, J.H.³

2
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3
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- On distance-regular graphs with fixed valency III
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- Bannai, E.¹ Ito, T.²

5
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- On distance-regular graphs with fixed valency II
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- (1988) Graphs Combin. , vol.4 , pp. 219-228
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6
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- On distance-regular graphs with fixed valency IV
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7
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- Springer-Verlag, Berlin
- Brouwer A.E., Cohen A.M., and Neumaier A. Distance-Regular Graphs (1989), Springer-Verlag, Berlin
- (1989) Distance-Regular Graphs
- Brouwer, A.E.¹ Cohen, A.M.² Neumaier, A.³

8
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- An improvement of the Ivanov bound
- Hiraki A., and Koolen J.H. An improvement of the Ivanov bound. Ann. Comb. 2 2 (1998) 131-135
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- Hiraki, A.¹ Koolen, J.H.²

9
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- Bounding the diameter of a distance-regular graph
- Ivanov A.A. Bounding the diameter of a distance-regular graph. Sov. Math. Dokl. 28 (1983) 149-152
- (1983) Sov. Math. Dokl. , vol.28 , pp. 149-152
- Ivanov, A.A.¹

10
- 0036443315
- On a conjecture of Bannai and Ito: There are finitely many distance-regular graphs with degree 5, 6 or 7
- Koolen J.H., and Moulton V. On a conjecture of Bannai and Ito: There are finitely many distance-regular graphs with degree 5, 6 or 7. European J. Combin. 23 (2002) 987-1006
- (2002) European J. Combin. , vol.23 , pp. 987-1006
- Koolen, J.H.¹ Moulton, V.²

11
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- There are finitely many triangle-free distance-regular graphs with degree 8, 9 or 10
- Koolen J.H., and Moulton V. There are finitely many triangle-free distance-regular graphs with degree 8, 9 or 10. J. Algebraic Combin. 19 (2004) 205-217
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- Koolen, J.H.¹ Moulton, V.²

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13
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- Eigenvalue multiplicities of highly symmetric graphs
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- Terwilliger, P.¹

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