Sentence examples for the weak closure from inspiring English sources

Consequently the weak closure of any masa bimodule of trace class operators is strongly reflexive.

We describe the weak closure of the image of the Weil representation of the infinite-dimensional symplectic group over a non-Archimedean field of an odd residue characteristic.

Let be the weak closure of.

Note that (the weak closure of ) is a weakly closed subset of for each.

For the reader's convenience we recall here the definition of the weak closure.

Here is a multivalued operator and denotes the weak closure of the set.

We denote by and, the set of positive integers and the closure (weak closure) of a set in, respectively.

We denote by ℕ and cl(M) (wcl(M)), the set of positive integers and the closure (weak closure) of a set M in X, respectively.

Then by Mazur's theorem this set coincides with the sequential weak closure of Λ in (L^{p}(Omega )), that is, (overline{Lambda}=operatorname{cl}_{wL^{p}(Omega)} Lambda).

We denote and (resp., ) by the set of positive integers and the closure (resp., weak closure) of a set in, respectively.

If W ⊆ X ∗, then clW denotes the weak∗ closure of W. For the whole paper, we endow X ∗ × R with the product topology of w ∗ ( X ∗, X ) and the usual Euclidean topology.