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Lecture Notes in Statistics. New York: Springer-Verlag. Colbourn, Charles J.

Table of contents

Annals of Eugenics. Hall, Jr. Constructions and Combinatorial Problems in Design of Experiments corrected reprint of the Wiley ed. New York: Dover. Raghavarao, Damaraju and Padgett, L.

Flag-transitive Steiner Designs - Michael Huber - Google книги

Block Designs: Analysis, Combinatorics and Applications. World Scientific. Shrikhande , and Vasanti N. Combinatorics of Experimental Design. Oxford U. Wilson , A Course in Combinatorics.

Combinatorial design

Cambridge, Eng. Design of experiments. Scientific experiment Statistical design Control Internal and external validity Experimental unit Blinding Optimal design : Bayesian Random assignment Randomization Restricted randomization Replication versus subsampling Sample size. Glossary Category Statistics portal Statistical outline Statistical topics.

Categories : Design theory Set families Design of experiments. Hidden categories: CS1 maint: multiple names: authors list. Namespaces Article Talk.

Table of contents

Views Read Edit View history. Delandtsheer, A. Finite line, plane -flag-transitive planar spaces. Dedicata , 41 , — Dimensional linear spaces. Buekenhout Ed. Amsterdam: Elsevier Science. Finite flag-transitive linear spaces with alternating socle.

A census of highly symmetric combinatorial designs

Betten, et al. Berlin: Springer. Dembowski, P. Finite geometries.

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Berlin: Springer; Reprint: Springer Dickson, L. Linear groups with an exposition of the Galois field theory. Foulser, D. The flag-transitive collineation groups of the finite Desarguesian affine planes. Solvable flag-transitive affine groups. Gorenstein, D. Finite simple groups. An introduction to their classification. New York: Plenum. Higman, D. Geometric ABA -groups.

Huber, M. Classification of flag-transitive Steiner quadruple systems. A , 94 , — The classification of flag-transitive Steiner 3-designs. On highly symmetric combinatorial designs. The classification of flag-transitive Steiner 4-designs, J. Huppert, B. Endliche gruppen I. Kantor, W. Homogeneous designs and geometric lattices. A , 38 , 66— Flag-transitive planes. Baker, L. Batten Eds.

Lecture notes in pure and applied math. New York: Dekker. Primitive permutation groups of odd degree, and an application to finite projective planes. Algebra , , 15— Jungnickel, et al. Marshall Hall Conf. New York: Wiley. Kleidman, P. The finite flag-transitive linear spaces with an exceptional automorphism group. Kramer, S.

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Magliveras Eds. Providence: Am. The subgroup structure of the finite classical groups. Liebeck, M. The affine permutation groups of rank three. The classification of finite linear spaces with flag-transitive automorphism groups of affine type. A , 84 , — Livingstone, D.