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Donald A. Preece: [Publications] [Author Rank by year] [Co-authors] [Prefers] [Cites] [Cited by]

Publications of Author

  1. P. J. Owens, Donald A. Preece
    Some new non-cyclic latin squares that have cyclic and Youden properties. [Citation Graph (0, 0)][DBLP]
    Ars Comb., 1996, v:44, n:, pp:- [Journal]
  2. Donald A. Preece, B. J. Vowden, Nicholas C. K. Phillips
    Double Youden rectangles of sizes p(2p+1) and (p+1)(2p+1). [Citation Graph (0, 0)][DBLP]
    Ars Comb., 1999, v:51, n:, pp:- [Journal]
  3. B. J. Vowden, Donald A. Preece
    Some New Infinite Series of Freeman-Youden Rectangles. [Citation Graph (0, 0)][DBLP]
    Ars Comb., 1999, v:51, n:, pp:- [Journal]
  4. Ian Anderson, Donald A. Preece
    Power-sequence terraces for where n is an odd prime power. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 2003, v:261, n:1-3, pp:31-58 [Journal]
  5. Ian Anderson, Donald A. Preece
    Narcissistic half-and-half power-sequence terraces for Zn with n=pqt. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 2004, v:279, n:1-3, pp:33-60 [Journal]
  6. Ian Anderson, Donald A. Preece
    Some power-sequence terraces for Zpq with as few segments as possible. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 2005, v:293, n:1-3, pp:29-59 [Journal]
  7. R. A. Bailey, Matthew A. Ollis, Donald A. Preece
    Round-dance neighbour designs from terraces. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 2003, v:266, n:1-3, pp:69-86 [Journal]
  8. John P. Morgan, Donald A. Preece, David H. Rees
    Nested balanced incomplete block designs. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 2001, v:231, n:1-3, pp:351-389 [Journal]
  9. Matthew A. Ollis, Donald A. Preece
    Sectionable terraces and the (generalised) Oberwolfach problem. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 2003, v:266, n:1-3, pp:399-416 [Journal]
  10. Nicholas C. K. Phillips, Donald A. Preece, Walter D. Wallis
    The seven classes of 5×6 triple arrays. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 2005, v:293, n:1-3, pp:213-218 [Journal]
  11. Andries E. Brouwer, Peter J. Cameron, Willem H. Haemers, D. A. Preece
    Self-dual, not self-polar. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 2006, v:306, n:23, pp:3051-3053 [Journal]
  12. N. C. K. Phillips, D. A. Preece
    Tight single-change covering designs with v = 12, K = 4. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1999, v:197, n:, pp:657-670 [Journal]
  13. Donald A. Preece, B. J. Vowden
    Some series of cyclic balanced hyper-graeco-Latin superimpositions of three Youden squares. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1999, v:197, n:, pp:671-682 [Journal]
  14. David H. Rees, Donald A. Preece
    Perfect Graeco-Latin balanced incomplete block designs (pergolas). [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1999, v:197, n:, pp:691-712 [Journal]
  15. Donald A. Preece
    Some 6 × 11 Youden squares and double Youden rectangles. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1997, v:167, n:, pp:527-541 [Journal]
  16. P. J. Owens, Donald A. Preece
    Aspects of complete sets of 9 × 9 pairwise orthogonal latin squares. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1997, v:167, n:, pp:519-525 [Journal]
  17. Donald A. Preece, B. J. Vowden
    Graeco-Latin squares with embedded balanced superimpositions of Youden squares. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1995, v:138, n:1-3, pp:353-363 [Journal]
  18. Donald A. Preece
    How many 7 × 7 latin squares can be partitioned into Youden squares? [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1995, v:138, n:1-3, pp:343-352 [Journal]
  19. Donald A. Preece
    Double Youden rectangles - an update with examples of size 5x11. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1994, v:125, n:1-3, pp:309-317 [Journal]
  20. D. A. Preece, P. W. Brading, C. W. H. Lam, M. Côté
    Balanced 6 × 6 designs for 4 equally replicated treatments. [Citation Graph (0, 0)][DBLP]
    Discrete Mathematics, 1994, v:125, n:1-3, pp:319-327 [Journal]

  21. Some da capo directed power-sequence Zn+1 terraces with n an odd prime power. [Citation Graph (, )][DBLP]


  22. A general approach to constructing power-sequence terraces for Zn. [Citation Graph (, )][DBLP]


  23. Some I terraces from I power-sequences, n being an odd prime. [Citation Graph (, )][DBLP]


  24. Combinatorially fruitful properties of 3.2-1 and 3.2-2 modulo p. [Citation Graph (, )][DBLP]


  25. On balanced incomplete-block designs with repeated blocks. [Citation Graph (, )][DBLP]


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