Let $A$ be the infinitesimal generator of analytic semigroup $S(t)$ on a Hilbert space such that: $$\|S(t)\|\le \frac{M}{t^{\gamma}}$$ what we get fot $$\|AS(t)\|\le ??$$
I really appreciate any help you can provide.
Let $A$ be the infinitesimal generator of analytic semigroup $S(t)$ on a Hilbert space such that: $$\|S(t)\|\le \frac{M}{t^{\gamma}}$$ what we get fot $$\|AS(t)\|\le ??$$
I really appreciate any help you can provide.
Copyright © 2021 JogjaFile Inc.