H. Gunzler

activity

20102012

most citedSpectral criteria for solutions of evolution equations and comments on reduced spectra

10 citations · 10 across the 7 of their papers we have counts for

collaborators

Showing 2011Show all

3 papers · 1 filter

math.FA2011

Existence of bounded uniformly continuous mild solutions on $R$ of evolution equations and their asymptotic behaviour

Bolis Basit, Hans Günzler

We prove that $u^{'} = A u + ϕ$ has on $R$ a mild solution $u_{ϕ} \in B U C (R, X)$ (that is bounded and uniformly continuous), where $A$ is the generator of a $C_{0}$ -semigroup on…

math.FA2011

Existence of bounded uniformly continuous mild solutions on $R$ of evolution equations and some applications

Bolis Basit, Hans Günzler

We prove that there is $x_{ϕ} \in X$ for which (*) $\frac{d u ( t )}{d t} = A u (t) + ϕ (t)$ , $u (0) = x$ has on $\r$ a mild solution $u \in C_{u b} (, ˚ X)$ (that is bounded and uniformly continu…

math.FA2011

Eberlein almost periodic functions that are not pseudo almost periodic

Bolis Basit, Hans Günzler

We construct Eberlein almost periodic functions $f_{j} : J \to H$ so that $∣∣ f_{1} (\cdot) ∣∣$ is not ergodic and thus not Eberlein almost periodic and $∣∣ f_{2} (.) ∣∣$ is Eberlein almost p…

Existence of bounded uniformly continuous mild solutions on R of evolution equations and their asymptotic behaviour

Existence of bounded uniformly continuous mild solutions on R of evolution equations and some applications

Eberlein almost periodic functions that are not pseudo almost periodic

Existence of bounded uniformly continuous mild solutions on $R$ of evolution equations and their asymptotic behaviour

Existence of bounded uniformly continuous mild solutions on $R$ of evolution equations and some applications