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20102020
most citedDynamics of Induced Systems

13 citations · 18 across the 7 of their papers we have counts for

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8 papers · 1 filter

math.DS2020

On Almost periodicity and minimality for semiflows

Joseph Auslander, Anima Nagar

In topological dynamics, the dynamical behavior sometimes has a sharp contrast when the action is by semigroups or monoids to when the action is by groups. In this article we bring…

math.DS2019★ 2 cited

On the virtual automorphism group of a minimal flow

Joseph Auslander, Eli Glasner

We introduce the notions "virtual automorphism group" of a minimal flow and "semi-regular flow" and investigate the relationship between the virtual and actual group of automorphis…

math.DS2018

On transitivity dynamics of topological semiflows

Joseph Auslander, Xiongping Dai

Let , be a topological semiflow on a topological space with phase semigroup . We introduce and discuss in this paper various transit…

math.DS2017★ 2 cited

Minimality, distality and equicontinuity for semigroup actions on compact Hausdorff spaces

Joseph Auslander, Xiongping Dai

Let with phase map , denoted , be a \textit{semiflow} on a compact Hausdorff space with phase semigroup . If each…

math.DS2016

Variations on the Concept of Topological Transitivity

Ethan Akin, Joseph Auslander, Anima Nagar

We describe various strengthenings of the concept of topological transitivity. Especially when one departs from the family of invertible systems, a number of interesting properties…

math.DS2014★ 13 cited

Dynamics of Induced Systems

Ethan Akin, Joseph Auslander, Anima Nagar

In this paper, we study the dynamical properties of actions on the space of compact subsets of the phase space. More precisely, if is a metric space, let denote the space…

math.DS2011

Reflections on equicontinuity

Joseph Auslander, Gernot Greschonig, Anima Nagar

We study different conditions which turn out to be equivalent to equicontinuity for a transitive compact Hausdorff flow with a general group action. Among them are a notion of "reg…

math.DS2010★ 1 cited

Compactifications of Dynamical Systems

Ethan Akin, Joseph Auslander

While compactness is an essential assumption for many results in dynamical systems theory, for many applications the state space is only locally compact. Here we provide a general…