We study semigroups of convex monotone operators on spaces of continuous functions and
their behaviour with respect to Γ-convergence. In contrast to the linear theory, the domain of …

Under suitable conditions on a family (I (t)) t≥ 0 of Lipschitz map**s on a complete metric
space, we show that, up to a subsequence, the strong limit S (t):= lim n→∞(I (t 2− n)) 2 n …

This paper is concerned with a comparison principle for viscosity solutions to Hamilton-
Jacobi (HJ),-Bellman (HJB), and-Isaacs (HJI) equations for general classes of partial integro …

We provide a semigroup approach to viscous Hamilton–Jacobi equations. It turns out that
exponential Orlicz hearts are suitable spaces to handle the (quadratic) non-linearity of the …

Motivated by model uncertainty and stochastic control problems, this thesis aims to develop
a systematic theory for strongly continuous convex monotone semigroups on spaces of …

We consider convex monotone C0-semigroups on a Banach lattice, which is assumed to be
a Riesz subspace of a σ-Dedekind complete Banach lattice. Typical examples include the …