activity
20142026
most citedEventually Positive Semigroups of Linear Operators

50 citations · 193 across the 24 of their papers we have counts for

collaborators
Showing 2022Show all

6 papers · 1 filter

math.FA2022

Stability via closure relations with applications to dissipative and port-Hamiltonian systems

Jochen Glück, Birgit Jacob, Annika Meyer +2

We consider differential operators that can be represented by means of a so-called closure relation in terms of a simpler operator defined on a larger…

math.FA2022

Order boundedness and order continuity properties of positive operator semigroups

Jochen Glück, Michael Kaplin

Relatively uniformly continuous (ruc) semigroups were recently introduced and studied by Kandić, Kramar-Fijavž, and the second-named author, in order to make the theory of one-para…

math.FA2022

Stability criteria for positive semigroups on ordered Banach spaces

Jochen Glück, Andrii Mironchenko

We consider generators of positive -semigroups and, more generally, resolvent positive operators on ordered Banach spaces and seek for conditions ensuring the negativity o…

math.FA2022★ 2 cited

Aperiodicity of positive operators that increase the support of functions

Jochen Glück

Consider a positive operator on an -space (or, more generally, a Banach lattice) which increases the support of functions in the sense that fo…

math.AP2022

Convergence to equilibrium for linear parabolic systems coupled by matrix-valued potentials

Alexander Dobrick, Jochen Glück

We consider systems of parabolic linear equations, subject to Neumann boundary conditions on bounded domains in , that are coupled by a matrix-valued potential , a…

math.AP2022

A characterization of the individual maximum and anti-maximum principle

Sahiba Arora, Jochen Glück

Abstract approaches to maximum and anti-maximum principles for differential operators typically rely on the condition that all vectors in the domain of the operator are dominated b…