Return to Revisions

2 of 2

added topoogy

edit approved Jun 2, 2016 at 23:57

Sequentially continuous but not continuous linear map $(X^, w^)$ to $(Y^,w^)$

Let $X, Y$ be Banach spaces and let $T : (X^*, w^*) \rightarrow (Y^*,w^*)$ be a linear map. Suppose that $T$ is sequentially continuous. Must $T$ be weak-to-weak-continuous ?

banach-spaces counterexamples

asked Jun 2, 2016 at 23:17

M.G

Return to Revisions

Sequentially continuous but not continuous linear map $(X^*, w^*)$ to $(Y^*,w^*)$

Sequentially continuous but not continuous linear map $(X^, w^)$ to $(Y^,w^)$