Journal of Combinatorial Theory, Series A, Volume 106

Volume 106, Number 1, April 2004

• J. P. John, P. Steinberger:
  A class of prototiles with doubly generated level semigroups. 1-13
  
• Matthew R. Brown, Joseph A. Thas:
  Subquadrangles of order s of generalized quadrangles of order (s, s²), Part I. 15-32
  
• Matthew R. Brown, Joseph A. Thas:
  Subquadrangles of order s of generalized quadrangles of order (s, s²), Part II. 33-48
  
• Peter Floodstrand Blanchard:
  Pseudo-arithmetic sets and Ramsey theory. 49-57
  
• R. Julian R. Abel, Marco Buratti:
  Some progress on (v, 4, 1) difference families and optical orthogonal codes. 59-75
  
• Darryn E. Bryant:
  Embeddings of partial Steiner triple systems. 77-108
  
• Juan José Montellano-Ballesteros, Ricardo Strausz:
  Counting polytopes via the Radon complex. 109-121
  
• J. N. Joshua, N. Cooper:
  Quasirandom permutations. 123-143
  
• R. Julian R. Abel, D. Combe, W. D. Palmer:
  Generalized Bhaskar Rao designs and dihedral groups. 145-157
  
• Mike Develin:
  Maximal triangulations of a regular prism. 159-164
  

Volume 106, Number 2, May 2004

• Ada Chan, C. D. Godsil:
  Bose-Mesner algebras attached to invertible Jones pairs. 165-191
  
• Gilbert Labelle, Cédric Lamathe, Pierre Leroux:
  Labelled and unlabelled enumeration of k-gonal 2-trees. 193-219
  
• Jaclyn Anderson:
  On the existence of rook equivalent t-cores. 221-236
  
• Dhruv Mubayi, Jacques Verstraëte:
  A hypergraph extension of the bipartite Turán problem. 237-253
  
• Nicholas J. Cavenagh, Saad El-Zanati, Abdollah Khodkar, Charles Vanden Eynden:
  On a generalization of the Oberwolfach problem. 255-275
  
• John M. Talbot:
  The number of k-intersections of an intersecting family of r-sets. 277-286
  
• M. S. Mohan, S. Putcha:
  Möbius function on cross-section lattices. 287-297
  
• John Shareshian:
  Hypergraph matching complexes and Quillen complexes of symmetric groups. 299-314
  
• Zoltán Füredi, Zsolt Katona:
  Multiply intersecting families of sets. 315-326
  
• Jan De Beule, Klaus Metsch:
  Small point sets that meet all generators of Q(2n, p), p>3 prime. 327-333