
Combinatorial Mathematics X
Proceedings of the Conference Held in Adelaide, Australia, August 23-27, 1982
L. R. A. Casse(Editor)
Springer (Publisher)
Published on 1. December 1983
Book
Paperback/Softback
CDXXXVI, 422 pages
978-3-540-12708-6 (ISBN)
Description
Hamiltonian cayley graphs of order PQ.- The weil conjectures in finite geometry.- Cycles in graphs.- Sequenceable groups, generalized complete mappings, neofields and block designs.- Clique coverings of graphs ¿ A survey.- Room squares and subsquares.- Geometries in finite projective spaces : Recent results.- A canonical form for incidence matrices of finite projective planes and their associated latin squares and planar ternary rings.- On clique covering numbers of cubic graphs.- Modelling competitions by poset multiplication.- Decomposition of block designs: Computational issues.- A combinatorial problem and the generalized cosh.- Generalised hadamard matrices whose rows and columns form a group.- The asymptotic connectivity of labelled coloured regular bipartite graphs.- Kronecker products of systems of orthogonal designs.- Kronecker products of systems of higher dimensional orthogonal designs.- Two new sequences of ovals in finite desarguesian planes of even order.- Stochastic processes and combinatoric identities.- Families enumerated by the schr¿der-etherington sequence and a renewal array it generates.- Classifying and enumerating some freely generated families of objects.- Composite graphs with edge stability index one.- A number-theoretical note on Cornish's paper.- On the automorphisms of rooted trees with height distributions.- On partially transitive planes of hughes type (6,m).- Embedding incomplete idempotent latin squares.- The completion of partial f-squares.- Baer subspaces in the n dimensional projective space.- Distribution of labelled trees by diameter.- Orthogonal latin squares with small subsquares.- k-sets of (n?1)-dimensional subspaces of PG(3n?1,q).- Subtrees of large tournaments.
More details
Series
Edition
1983 ed.
Language
English
Place of publication
Berlin
Germany
Publishing group
Springer Berlin
Target group
Professional and scholarly
Research
Illustrations
CDXXXVI, 422 p.
Dimensions
Height: 235 mm
Width: 155 mm
Thickness: 24 mm
Weight
651 gr
ISBN-13
978-3-540-12708-6 (9783540127086)
DOI
10.1007/BFb0071504
Schweitzer Classification
Content
Hamiltonian cayley graphs of order PQ.- The weil conjectures in finite geometry.- Cycles in graphs.- Sequenceable groups, generalized complete mappings, neofields and block designs.- Clique coverings of graphs - A survey.- Room squares and subsquares.- Geometries in finite projective spaces : Recent results.- A canonical form for incidence matrices of finite projective planes and their associated latin squares and planar ternary rings.- On clique covering numbers of cubic graphs.- Modelling competitions by poset multiplication.- Decomposition of block designs: Computational issues.- A combinatorial problem and the generalized cosh.- Generalised hadamard matrices whose rows and columns form a group.- The asymptotic connectivity of labelled coloured regular bipartite graphs.- Kronecker products of systems of orthogonal designs.- Kronecker products of systems of higher dimensional orthogonal designs.- Two new sequences of ovals in finite desarguesian planes of even order.- Stochastic processes and combinatoric identities.- Families enumerated by the schröder-etherington sequence and a renewal array it generates.- Classifying and enumerating some freely generated families of objects.- Composite graphs with edge stability index one.- A number-theoretical note on Cornish's paper.- On the automorphisms of rooted trees with height distributions.- On partially transitive planes of hughes type (6,m).- Embedding incomplete idempotent latin squares.- The completion of partial f-squares.- Baer subspaces in the n dimensional projective space.- Distribution of labelled trees by diameter.- Orthogonal latin squares with small subsquares.- k-sets of (n?1)-dimensional subspaces of PG(3n?1,q).- Subtrees of large tournaments.