The British Combinatorial Conference attracts a large following from the U.K. and international research community. Held at the University of Wales, Bangor, in 2003, the speakers included renowned experts on topics currently attracting significant research interest, as well as less traditional areas such as the combinatorics of protecting digital content. All the contributions are survey papers presenting an overview of the state of the art in a particular area.
The British Combinatorial Conference attracts a large following from the U.K. and international research community. Held at the University of Wales, Bangor, in 2003, the speakers included renowned experts on topics currently attracting significant research interest, as well as less traditional areas such as the combinatorics of protecting digital content. All the contributions are survey papers presenting an overview of the state of the art in a particular area.
1. Decompositions of complete graphs: embedding partial edge-colourings and the method of amalgams L. D. Anderson and C. A. Rodger; 2. Combinatorial schemes for protecting digital content Simon R. Blackburn; 3. Matroids and Coxeter groups A. V. Borovik; 4. Algorithmic aspects of graph homomorphisms P. Hell; 5. Finite projective planes with a large Abelian group D. Ghinelli and D. Jungnickel; 6. Partition regular equations I. Leader; 7. Kostka-Foulkes polynomials and Macdonald spherical functions K. Nelsen and A. Ram; 8. Defining sets in combinatorics: a survey D. Donovan, E. S. Mahmoodian, C. Ramsay and A. P. Street; 9. Counting lattice triangulations V. Kaibel and G. Ziegler.
1. Decompositions of complete graphs: embedding partial edge-colourings and the method of amalgams L. D. Anderson and C. A. Rodger; 2. Combinatorial schemes for protecting digital content Simon R. Blackburn; 3. Matroids and Coxeter groups A. V. Borovik; 4. Algorithmic aspects of graph homomorphisms P. Hell; 5. Finite projective planes with a large Abelian group D. Ghinelli and D. Jungnickel; 6. Partition regular equations I. Leader; 7. Kostka-Foulkes polynomials and Macdonald spherical functions K. Nelsen and A. Ram; 8. Defining sets in combinatorics: a survey D. Donovan, E. S. Mahmoodian, C. Ramsay and A. P. Street; 9. Counting lattice triangulations V. Kaibel and G. Ziegler.
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