Anima Nagar
Published 2020-06-20Version 1
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 $(2^X,T)$.
Cutting surfaces and applications to periodic points and chaotic-like dynamics
Entropy and growth rate of periodic points of algebraic Z^d-actions
Periodic points of Ruelle-expanding maps
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