Algebraic, Extremal and Metric Combinatorics 1986 by M. M. Deza, P. Frankl, I. G. Rosenberg PDF

By M. M. Deza, P. Frankl, I. G. Rosenberg

ISBN-10: 0521359236

ISBN-13: 9780521359238

As a result of papers from Algebraic, Extremal and Metric Combinatorics 1986 convention held on the college of Montreal, this e-book represents a entire evaluate of the current country of growth in 3 comparable parts of combinatorics. themes coated within the articles contain organization shemes, extremal difficulties, combinatorial geometries and matroids, and designs. all of the papers comprise new effects and lots of are vast surveys of specific parts of analysis.

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Additional info for Algebraic, Extremal and Metric Combinatorics 1986

Example text

Subsequently, he made the following observation. Let B be the set of bocks of a t-design (in the usual sense) on {1, ••• , n} with block size k, and let F = {g £ Snlg({l, ••• , k}) £ B} Then F is uniformly t-transitive. The obvious closure condition for permutations, and the only one I consider, is that F be closed under composition, that is, F is a group of permutations. follows. This simplifies assumptions (a) and (b) as If F is a group, then (i) {lfix(g1 -tgz)llgt, gz £ F, g1- gz} = {lfix(g)llg £ F, g- 1}.

Delsarte and J. J. Seidel, An addition formula for hyperbolic space, J. of Combinatorial Theory (A), 36 (1984), 332-341. 6. E. Bannai and R. M. Damerell, Tight spherical designs, I, J. Math. Soc. Japan, 31 (1979), 199-207. 7. E. Bannai and R. M. Damerell, Tight spherical designs, II, J. London Math. Soc. 21 (1980), 13-30. 8. E. Bannai and S. G. Hoggar, On tight t-designs in compact symmetric spaces of rank one, Proc. Japan Acad. 61A (1985), 78-82. 9. E. Bannai and S. G. Hoggar, Tight t-design in projective spaces and Newton polygons, Ars Combinatoria 20A (1985)' 43-49.

23. R. Gangolli, Positive definite kernels on homogeneous spaces and certain stochastic processes related to Levy's Brownian motion of several parameters, Ann. Inst. Henri Poincare 3 (1967), 121-225, 24. -M. Goethals and J. J. Seidel, Cubature formulae, polytopes and spherical designs, in the Geometric Vein, Springer-Verlag, 1982, 203-218. 25. S. Helgason, Differential Geometry and Symmetric Spaces, Academic Press, 1962. 26. S. G. Hoggar, t-designs in projective spaces, Europ. J. Comb. 3 (1982), 233-254.

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Algebraic, Extremal and Metric Combinatorics 1986 by M. M. Deza, P. Frankl, I. G. Rosenberg


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