P. Cameron

Publications571
h-index50
Citations10,184
Highly Influential Citations780
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FINITE PERMUTATION GROUPS AND FINITE SIMPLE GROUPS
In the past two decades, there have been far-reaching developments in the problem of determining all finite non-abelian simple groups—so much so, that many people now believe that the solution to the… Expand
  • 520
  • 34
Permutation Groups
  • 282
  • 26
  • PDF
On the Number of Sets of Integers With Various Properties
  • 92
  • 26
Oligomorphic permutation groups
1. Introduction 2. Preliminaries 3. Examples and growth rates 4. Subgroups 5. Miscellaneous topics.
  • 284
  • 24
  • PDF
Strongly regular graphs
TLDR
Strongly regular graphs form an important class of graphs which lie somewhere between the highly structured and the apparently random. Expand
  • 194
  • 22
  • PDF
Homomorphism-Homogeneous Relational Structures
  • P. Cameron, J. Nesetril
  • Computer Science, Mathematics
  • Combinatorics, Probability and Computing
  • 1 January 2006
TLDR
We study relational structures (especially graphs and posets) which satisfy the analogue of homogeneity but for homomorphisms rather than isomorphisms. Expand
  • 70
  • 21
  • PDF
Combinatorics: Topics, Techniques, Algorithms
Preface 1. What is combinatorics? 2. On numbers and counting 3. Subsets, partitions, permutations 4. Recurrence relations and generating functions 5. The principle of inclusion and exclusion 6. Latin… Expand
  • 326
  • 20
Some sequences of integers
  • P. Cameron
  • Computer Science, Mathematics
  • Discret. Math.
  • 1 September 1989
TLDR
We find that the same sequence of integers counts two families of things with no obvious connection, or that a simple translation connects the answers to two counting problems. Expand
  • 137
  • 20
  • PDF
Designs, graphs, codes, and their links
TLDR
A textbook on design theory, graph theory and coding theory in discrete mathematics . Expand
  • 385
  • 19
Orbits of antichains revisited
TLDR
We present a new treatment of the permutation f of antichains in ranked posets moving the set of lower units of a monotone Boolean function to theSet of its upper zeros. Expand
  • 60
  • 17
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