New York: Springer, 1988. — 310 p.
Foreword
Introduction to invariant theory in superalgebras
Implementation of the straightening algorithm of classical invariant theory
Canonical forms of binary forms: variations on a theme of Sylvester
Invariant theory, equivalence problems, and the calculus of variations
A survey of invariant theory applied to normal forms of vectorfields with nilpotent linear part
Operators commuting with Coxeter group actions on polynomials
The Möbius function of subword order
Keys & standard bases
Variations on differential posets
Idempotents for the free Lie algebra and q-enumeration
Tableaux in the representation theory of the classical Lie groups
S-functions and characters of Lie algebras and superalgebras
The ubiquitous Young tableau