Characterization of Quasifactors

Abstract

A flow $(X,T)$ induces the flow $(2^X,T)$. Quasifactors are minimal subsystems of $(2^X,T)$ and hence orbit closures of almost periodic points for $(2^X,T)$. We study quasifactors via the almost periodic points for $(2^X,T)$.

References in corpus (2)

• Dynamics of Induced Systems
• Topological Dynamics of Enveloping Semigroups

Cited by in corpus (1)

• Strongly Rigid Flows