THE BOUNDARIES OF THE SETS OF SUBSPACES STABLE UNDER A NILPOTENT LINEAR TRANSFORMATION
Let be the nilpotent linear transformation of the vector space of Jordan type l. For a Littlewood-Richardson tableau T of shape and weight n such that let be the locally closed set of Grassmannian consisting of f-stable subspaces W of dimension n with the Jordan types of and W equal to m and n, respectively. We investigate the boundaries of the closures of in for and
Jordan type, Grassmannian, Littlewood-Richardson tableau.