Definition 37.2.1 (Cayley Transform).label Let $H$ be a complex Hilbert space and $T \in B(H)$ with $-i \not\in \sigma_{A}(H)$, then $U(T) = (T - i)(T + i)^{-1}$ is the Cayley transform of $T$.
Definition 37.2.1 (Cayley Transform).label Let $H$ be a complex Hilbert space and $T \in B(H)$ with $-i \not\in \sigma_{A}(H)$, then $U(T) = (T - i)(T + i)^{-1}$ is the Cayley transform of $T$.
Post a Comment