No CrossRef data available.
Published online by Cambridge University Press: 26 February 2010
We shall study the properties of typical n-dimensional subspaces of  , or equivalently, -typical n-dimensional quotients of
, or equivalently, -typical n-dimensional quotients of  , where the meaning of what is typical and what is not is defined in terms of the Haar measure μn,N on the Grassmann manifold Gn,N of all n-dimensional subspaces of
, where the meaning of what is typical and what is not is defined in terms of the Haar measure μn,N on the Grassmann manifold Gn,N of all n-dimensional subspaces of  .
.
 . Studia Math., 95 (1989), 134–139.CrossRefGoogle Scholar
. Studia Math., 95 (1989), 134–139.CrossRefGoogle Scholar with applications to Gluskin spaces. Studia Math., 88 (1988), 51–67.CrossRefGoogle Scholar
 with applications to Gluskin spaces. Studia Math., 88 (1988), 51–67.CrossRefGoogle Scholar and random matrices. Amer. J. Math., 112 (1990), 899–942.CrossRefGoogle Scholar
 and random matrices. Amer. J. Math., 112 (1990), 899–942.CrossRefGoogle Scholar