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This volume contains 19 articles written by speakers at the
Advanced Study Institute on 'Modular representations and subgroup
structure of al gebraic groups and related finite groups' held at
the Isaac Newton Institute, Cambridge from 23rd June to 4th July
1997. We acknowledge with gratitude the financial support given by
the NATO Science Committee to enable this ASI to take place.
Generous financial support was also provided by the European Union.
We are also pleased to acknowledge funds given by EPSRC to the
Newton Institute which were used to support the meeting. It is a
pleasure to thank the Director of the Isaac Newton Institute,
Professor Keith Moffatt, and the staff of the Institute for their
dedicated work which did so much to further the success of the
meeting. The editors wish to thank Dr. Ross Lawther and Dr. Nick
Inglis most warmly for their help in the production of this volume.
Dr. Lawther in particular made an invaluable contribution in
preparing the volume for submission to the publishers. Finally we
wish to thank the distinguished speakers at the ASI who agreed to
write articles for this volume based on their lectures at the meet
ing. We hope that the volume will stimulate further significant
advances in the theory of algebraic groups."
Since the classification of finite simple groups was announced in
1980 the subject has continued to expand opening many new areas of
research. This volume contains a collection of papers, both survey
and research, arising from the 1990 Durham conference in which the
excellent progress of the decade was surveyed and new goals
considered. The material is divided into eight sections: sporadic
groups; moonshine; local and geometric methods in group theory;
geometries and related groups; finite and algebraic groups of Lie
type; finite permutation groups; further aspects of Lie groups;
related topics. The list of contributors is impressive and the
subjects covered include many of the fascinating developments in
group theory that have occurred in recent years. It will be an
invaluable document for mathematicians working in group theory,
combinatorics and geometry.
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