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Ars Combinatoria

Volumn 45, Issue , 1997, Pages 257-261

Three mutually orthogonal idempotent Latin squares of order 18

(2) Zhang, Xiafu a Zhang, Hangfu b

a Kunming Institute of Technology (China)

b UNIVERSITY OF SOUTHERN CALIFORNIA (United States)

Author keywords

[No Author keywords available]

Indexed keywords

EID: 0040657226 PISSN: 03817032 EISSN: 28175204 Source Type: Journal
DOI: None Document Type: Article

Times cited : (2)

References (4)

1
- 38249011883
- Constructions of perfect mendelsohn designs
- F.E. Bennett, K.T. Phelps, C.A. Rodger and L. Zhu, Constructions of Perfect Mendelsohn Designs. Discrete Math 103 (1992), 139-151.
- (1992) Discrete Math , vol.103 , pp. 139-151
- Bennett, F.E.¹ Phelps, K.T.² Rodger, C.A.³ Zhu, L.⁴

2
- 0003019848
- On the existence of three MOLS with equalsized holes
- D.R. Stinson and L.Zhu, On the Existence of Three MOLS with Equalsized Holes. Australia J. Combin. 4 (1991), 33-47.
- (1991) Australia J. Combin. , vol.4 , pp. 33-47
- Stinson, D.R.¹ Zhu, L.²

3
- 0039079702
- preprint
- J. Abel, Xiafu Zhang and Hangfu Zhang, Three Mutually Orthogonal Idempotent Latin Squares of Orders 22, and 26, preprint.
- Three Mutually Orthogonal Idempotent Latin Squares of Orders 22, and 26
- Abel, J.¹ Zhang, X.² Zhang, H.³

4
- 0011668728
- Three mutually orthogonal Latin squares of order 14
- D.T. Todorow, Three Mutually Orthogonal Latin Squares of Order 14, Ars Combinatoria 20 (1985), 45-48.
- (1985) Ars Combinatoria , vol.20 , pp. 45-48
- Todorow, D.T.¹

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.