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Journal of Statistical Planning and Inference

Volumn 106, Issue 1-2, 2002, Pages 419-448

Candelabra systems and designs

(2) Mohácsy, Hedvig a Ray Chaudhuri, D K a

a OHIO STATE UNIVERSITY (United States)

Author keywords

Candelabra system; Closure operation; Lattice candelabra system; Lattice group divisible design; Steiner designs

Indexed keywords

EID: 12144289120 PISSN: 03783758 EISSN: None Source Type: Journal
DOI: 10.1016/S0378-3758(02)00226-4 Document Type: Article

Times cited : (69)

References (17)

1
- 0009229367
- Modified group divisible designs with block size 4 and λ = 1
- Assaf A.M. Wei R. Modified group divisible designs with block size 4 and λ = 1 Discrete Math. 195 1-3 1999 15-25
- (1999) Discrete Math. , vol.195 , Issue.1-3 , pp. 15-25
- Assaf, A.M.¹ Wei, R.²

2
- 0003723775
- Bibliographisches Institut, Mannheim
- Beth T. Jungnickel D. Lenz H. 1993 Design Theory. Bibliographisches Institut, Mannheim.
- (1993) Design Theory
- Beth, T.¹ Jungnickel, D.² Lenz, H.³

3
- 0002225797
- A construction for Steiner 3-designs
- Blanchard J.L. A construction for Steiner 3-designs J. Combin. Theory (A) 71 1995 60-67
- (1995) J. Combin. Theory (A) , vol.71 , pp. 60-67
- Blanchard, J.L.¹

4
- 0003102604
- A construction for orthogonal arrays with strength t ≥ 3
- Blanchard J.L. A construction for orthogonal arrays with strength t ≥ 3 Discrete Math. 137 1-3 1995 35-44
- (1995) Discrete Math. , vol.137 , Issue.1-3 , pp. 35-44
- Blanchard, J.L.¹

5
- 0003931557
- The existence of orthogonal arrays of any strength with large order
- Unpublished paper, California Institute of Technology, Pasadena
- Blanchard J.L. 1994 The existence of orthogonal arrays of any strength with large order. Unpublished paper, California Institute of Technology, Pasadena.
- (1994)
- Blanchard, J.L.¹

6
- 0007220137
- A note on orthogonal arrays
- Bose R.C. A note on orthogonal arrays Ann. Math. Statist. 21 1950 304-305
- (1950) Ann. Math. Statist. , vol.21 , pp. 304-305
- Bose, R.C.¹

7
- 0004095023
- An existence theory for group divisible designs
- Ph.D. Thesis, The Ohio State University
- Chang K.I. 1976 An existence theory for group divisible designs. Ph.D. Thesis, The Ohio State University.
- (1976)
- Chang, K.I.¹

8
- 0003938168
- Boca Raton, FL: CRC press
- Colbourn C.J. Dinitz J.H. The CRC Handbook of Combinatorial Designs 1996 CRC press Boca Raton, FL
- (1996) The CRC Handbook of Combinatorial Designs
- Colbourn, C.J.¹ Dinitz, J.H.²

9
- 0004162159
- New York: John Wiley and Sons, Inc
- Dinitz J.H. Stinson D.R. Contemporary Design Theory. A Collection of Surveys 1992 John Wiley and Sons, Inc. New York
- (1992) Contemporary Design Theory. A Collection of Surveys
- Dinitz, J.H.¹ Stinson, D.R.²

10
- 0000416758
- On quadruple systems
- Hanani H. On quadruple systems Canad. J. Math. 12 1960 145-157
- (1960) Canad. J. Math. , vol.12 , pp. 145-157
- Hanani, H.¹

11
- 0001039229
- On some tactical configurations
- Hanani H. On some tactical configurations Canad. J. Math. 15 1963 702-722
- (1963) Canad. J. Math. , vol.15 , pp. 702-722
- Hanani, H.¹

12
- 0007889345
- A class of 3-designs
- Hanani H. A class of 3-designs J. Combin. Theory (A) 26 1979 1-19
- (1979) J. Combin. Theory (A) , vol.26 , pp. 1-19
- Hanani, H.¹

13
- 38149147505
- The fundamental construction for 3-designs
- Hartman A. The fundamental construction for 3-designs Discrete Math. 124 1-3 1994 107-131
- (1994) Discrete Math. , vol.124 , Issue.1-3 , pp. 107-131
- Hartman, A.¹

14
- 0007153572
- On the covering of triples by quadruples
- Mills W.H. On the covering of triples by quadruples Congr. Numer. 10 1974 563-586
- (1974) Congr. Numer. , vol.10 , pp. 563-586
- Mills, W.H.¹

15
- 49649132309
- An existence theory for pairwise balanced designs I: Composition theorems and morphisms
- Wilson R.M. An existence theory for pairwise balanced designs I: composition theorems and morphisms J. Combin. Theory (A) 13 1972 220-245
- (1972) J. Combin. Theory (A) , vol.13 , pp. 220-245
- Wilson, R.M.¹

16
- 49649141270
- An existence theory for pairwise balanced designs II: The structure of PBD-closed sets and the existence conjecture
- Wilson R.M. An existence theory for pairwise balanced designs II: the structure of PBD-closed sets and the existence conjecture J. Combin. Theory (A) 13 1972 246-273
- (1972) J. Combin. Theory (A) , vol.13 , pp. 246-273
- Wilson, R.M.¹

17
- 0002662279
- An existence theory for pairwise balanced designs III: Proof the existence conjectures
- Wilson R.M. An existence theory for pairwise balanced designs III: proof the existence conjectures J. Combin. Theory (A) 18 1975 71-79
- (1975) J. Combin. Theory (A) , vol.18 , pp. 71-79
- Wilson, R.M.¹

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