Written for graduate students in mathematics or non-specialist
mathematicians who wish to learn the basics about some of the most
important current research in the field, this book provides an
intensive, yet accessible, introduction to the subject of algebraic
combinatorics. After recalling basic notions of combinatorics,
representation theory, and some commutative algebra, the main
material provides links between the study of coinvariant or
diagonally coinvariant spaces and the study of Macdonald
polynomials and related operators. This gives rise to a large
number of combinatorial questions relating to objects counted by
familiar numbers such as the factorials, Catalan numbers, and the
number of Cayley trees or parking functions. The author offers
ideas for extending the theory to other families of finite Coxeter
groups, besides permutation groups.
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