Surveys in Combinatorics
Combinatorics is an active field of mathematical study and the British Combinatorial Conference, held biennially, aims to survey the most important developments by inviting distinguished mathematicians to lecture at the meeting. The contributions of the principal lecturers at the Seventh Conference, held in Cambridge, are published here and the topics reflect the breadth of the subject. Each author has written a broadly conceived survey, not limited to his own work, but intended for wide readership. Important aspects of the subject are emphasized so that non-specialists will find them understandable. Topics covered include graph theory, matroids, combinatorial set theory, projective geometry and combinatorial group theory. All those researching into any aspect of Combinatorics and its applications will find much in these articles of use and interest.
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Surveys in Combinatorics
Combinatorics is an active field of mathematical study and the British Combinatorial Conference, held biennially, aims to survey the most important developments by inviting distinguished mathematicians to lecture at the meeting. The contributions of the principal lecturers at the Seventh Conference, held in Cambridge, are published here and the topics reflect the breadth of the subject. Each author has written a broadly conceived survey, not limited to his own work, but intended for wide readership. Important aspects of the subject are emphasized so that non-specialists will find them understandable. Topics covered include graph theory, matroids, combinatorial set theory, projective geometry and combinatorial group theory. All those researching into any aspect of Combinatorics and its applications will find much in these articles of use and interest.
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Surveys in Combinatorics

Surveys in Combinatorics

Surveys in Combinatorics

Surveys in Combinatorics

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Overview

Combinatorics is an active field of mathematical study and the British Combinatorial Conference, held biennially, aims to survey the most important developments by inviting distinguished mathematicians to lecture at the meeting. The contributions of the principal lecturers at the Seventh Conference, held in Cambridge, are published here and the topics reflect the breadth of the subject. Each author has written a broadly conceived survey, not limited to his own work, but intended for wide readership. Important aspects of the subject are emphasized so that non-specialists will find them understandable. Topics covered include graph theory, matroids, combinatorial set theory, projective geometry and combinatorial group theory. All those researching into any aspect of Combinatorics and its applications will find much in these articles of use and interest.

Product Details

ISBN-13: 9780521228466
Publisher: Cambridge University Press
Publication date: 08/09/1979
Series: London Mathematical Society Lecture Note Series , #38
Pages: 272
Product dimensions: 5.91(w) x 9.06(h) x 0.59(d)

Table of Contents

1. Resonance and reconstruction N. L. Biggs; 2. Symmetry conditions in graphs A. Gardiner; 3. Extremal hypergraph problems D. J Kleitman; 4. Connectivity and edge-connectivity in finite graphs W. Mader; 5. Partition theory and its applications Jaroslav Nesetril and Vojtech Rodl; 6. Strongly regular graphs J. J. Seidel; 7. Geometries in finite projective and affine spaces J. A. Thas; 8. Long cycles in digraphs with constraints on the degrees Carsten Thomassen; 9. Colouring problems and matroids Dominic Welsh.
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