Schubert and Grothendieck: a bidecennial balance. (Schubert et Grothendieck: un bilan bidécennal.)
Schur functions and alternating sums.
Schur functions: Theme and variations.
Schur -functions and spin characters of symmetric groups. I.
Schur-convexity of the complete elementary symmetric function.
S-functions and characters of Lie algebras and Lie groups
Shifted set families, degree sequences, and plethysm.
Signed words and permutations. III: The MacMahon Verfahren.
Singular eigenfunctions of Calogero-Sutherland type systems and how to transform them into regular ones.
Skew divided difference operators and Schubert polynomials.
Some classical expansions for Knop-Sahi and Macdonald polynomials.
Some new methods in the theory of -quasi-invariants.
Square-ice enumeration.
Stable equivalence over symmetric functions.
Superization and -specialization in combinatorial Hopf algebras.
Symmetric and antisymmetric vector-valued Jack polynomials.
Symmetric functions and multivariate basic hypergeometric series. (Fonctions symétriques et séries hypergéométriques basiques multivariées.)
Symmetric functions. (Fonctions symétriques.)
Symmetric functions for the generating matrix of the Yangian of .
Symmetric polynomials and divided differences in formulas of intersection theory
The goal of this paper is at least two-fold. First we attempt to give a survey of some recent (and developed up to the time of the Banach Center workshop Parameter Spaces, February '94) applications of the theory of symmetric polynomials and divided differences to intersection theory. Secondly, taking this opportunity, we complement the story by either presenting some new proofs of older results (and this takes place usually in the Appendices to the present paper) or providing some new results which...