REA's Essentials provide quick and easy access to critical information in a variety of different fields, ranging from the most basic to the most advanced.
This unique text provides a geometric approach to group theory and linear algebra, bringing to light the interesting ways in which these subjects interact.
In this volume the authors investigate the maximal subgroups of the finite classical groups and present research into these groups as well as proving many new results.
The purpose of these notes is to explain in detail some topics on the intersection of commutative algebra, representation theory and singularity theory.
This book examines the representation theory of the general linear groups, and reveals that there is a close analogy with that of the symmetric groups.
Sheaf theory provides a means of discussing many different kinds of geometric objects in respect of the connection between their local and global properties.
Leading experts outline the connections between Weyl''s theorems and current results in dynamical systems, invariant theory and partial differential equations.