Can I get any help with this problem:
Let $X, Y$ be Banach spaces, let $D$ be a subspace of $X$, and let $A \colon D \to Y$ be a closed linear operator. If $D$ is a closed subspace of $X$, prove that $A$ is bounded.
thank you.
Can I get any help with this problem:
Let $X, Y$ be Banach spaces, let $D$ be a subspace of $X$, and let $A \colon D \to Y$ be a closed linear operator. If $D$ is a closed subspace of $X$, prove that $A$ is bounded.
thank you.
Copyright © 2021 JogjaFile Inc.