TAILIEUCHUNG - Quasi-Symmetric Designs

Combinatorics is generally concerned with counting arrangements within a finite set. One of the basic problems is to determine the number of possible configurations of a given kind. Even when the rules specifying the configuration are relatively simple, the questions of existence and enumeration often present great difficulties. Besides counting, combinatorics is also concerned with questions involving symmetries, regularity properties, and morphisms of these arrangements. The theory of block designs is an important area where these facts are very apparent. The study of block designs combines number theory, abstract algebra, geometry, and many other. | 164 London Mathematical Society Lecture Note Series ẩ Quasi-Symmetric Designs MOHAN s. SHRIKHANDE SHARAD s. SANE CAMBRIDGE UNIVERSITY PRESS LONDON MATHEMATICAL SOCIETY LECTURE NOTE SERIES Managing Editor Professor . Cassels Department of Pure Mathematics and Mathematical Statistics University of Cambridge 16 Mill Lane Cambridge CB2 1SB England The books in the series listed below are available from booksellers or in case of difficulty from Cambridge University Press. 34 Representation theory of Lie groups . AITYAH et al 36 Homological group theory . WALL ed 39 Affine sets and affine groups . NORTHCOTT 40 Introduction to Hp spaces . KOOSIS 46 p-adic analysis a short course on recent work N. KOBLITZ 49 Finite geometries and designs p. CAMERON . HIRSCHFELD . HUGHES eds 50 Commutator calculus and groups of homotopy classes HJ. BAUES 57 Techniques of geometric topology . FENN 59 Applicable differential geometry M. CRAMPIN . PIRANI 62 Economics for mathematicians . CASSELS 66 Several complex variables and complex manifolds II MJ. FIELD 69 Representation theory . GELFAND et al 74 Symmetric designs an algebraic approach . LANDER 76 Spectral theory of linear differential operators and comparison algebras . CORDES 77 Isolated singular points of complete intersections . LOOIJENGA 78 A primer on Riemann surfaces . BEARDON 79 Probability statistics and analysis . KINGMAN . REUTER eds 80 Introduction to the representation theory of compact and locally compact groups A. ROBERT 81 Skew fields . DRAXL 82 Surveys in combinatorics . LLOYD ed 83 Homogeneous structures on Riemannian mantfolds F. TRICERRI L. VANHECKE 86 Topological topics . JAMES ed 87 Surveys in set theory . MATHIAS ed 88 FPF ring theory c. FAITH s. PAGE 89 An F-space sampler . KALTON NT PECK . ROBERTS 90 Polytopes and symmetry . ROBERTSON 91 Classgroups of group rings . TAYLOR 92 Representation of rings over skew fields . .

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