Cataloged from PDF version of article.In this work we consider the spaces of Whitney functions defined on convergent
sequences of points.By means of linear topological invariants we analyze
linear topological structure of these spaces .Using diametral dimension we
found a continuum of pairwise non-isomorphic spaces for so called regular type
and proved that more refined invariant compound invariants are not stronger
than diametral dimension in this case .
On the other hand, we get the same diametral dimension for the spaces of
Whitney functions defined on irregular compact sets.Zeki, MustafaM.S
