Coding Theory, Design Theory, Group Theory: Proceedings of The Marshall Hall Conference

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  品牌: D. JungnickelS. A. Vanstone

基本信息出版社:Wiley-Interscience; 1 (1993年7月21日)精装:328页正文语种:英语ISBN:047155703X条形码:9780471557036商品尺寸:16.5 x 2.5 x 24 cm商品重量:653 gASIN:047155703X商品描述内容简介Contains papers prepared for the 1990 multidisciplinary conference held to honor the late mathematician and researcher. Topics include applications of classic geometry to finite geometries and designs; multiple transitive permutation groups; low dimensional groups and their geometry; difference sets in 2-groups; construction of Galois groups; construction of strongly p-imbeded subgroups in finite simple groups; Hall triple systems, Fisher spaces and 3-transposition groups; explicit embeddings in finitely generated groups; 2-transitive and flag transitive designs; efficient representations of perm groups; codes and combinatorial designs; optimal normal bases for finite fields; vector space designs from quadratic forms and inequalities; primitive permutation groups, graphs and relation algebras; large sets of ordered designs, orthogonal 1-factorizations and hyperovals; algebraic integers all of whose algebraic conjugates have the same absolute value.目录Partial table of contents:

INVITED SPEAKERS.

Some Multiply Transitive Permutation Groups (P. Cameron).

Codes and Combinatorial Designs (J. van Lint).

S-Intersection Families and Tight Designs (D. Ray-Chaudhuri & T. Zhu).

Orthogonal One-Factorizations, Ordered Designs and Related Structures (L. Teirlinck).

SUBMITTED PAPERS.

Biplanes and Singer Groups (K. Arasu & V. Mavron).

A Survey on Chains of Subgroups (D. Brozovic & R. Solomon).

Mutually Orthogonal Latin Squares Based on Linear Groups (A. Evans).

On Difference Sets in Certain 2-Groups (R. Liebler & K. Smith).

On Codes of Bruck Nets and Projective Planes (G. Moorhouse).

Two New Doubly Transitive Affine Designs (O. Pfaff).

Trees, Two-Graphs, and Related Groups (S. Tsaranov).

The Topology of Posets and Its Orbit Posets (V. Welker).

Index.

 
 
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