Shift maps and their variants on inverse limits with set-valued functions
DOI10.1016/j.topol.2018.02.015zbMath1386.54011OpenAlexW2738579816WikidataQ130202648 ScholiaQ130202648MaRDI QIDQ1709055
Kazuhiro Kawamura, Judy A. Kennedy
Publication date: 27 March 2018
Published in: Topology and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.topol.2018.02.015
homotopy groupshape theoryBernoulli shiftpullbackgeneralized inverse limitMahavier productshift dynamicsupper semicontinuous set-valued functionsČech/singular cohomologyminimal shift
Set-valued maps in general topology (54C60) Continua and generalizations (54F15) Dynamical systems involving maps of the circle (37E10) Continua theory in dynamics (37B45) Symbolic dynamics (37B10) Dynamical systems involving maps of the interval (37E05) ?ech types (55N05) Classical topics in algebraic topology (55M99)
Related Items (4)
Cites Work
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- Some results about inverse limits with set-valued bonding functions
- The right homotopy shift in the fundamental groups of inverse limits
- The only finite graph that is an inverse limit with a set valued function on \([0,1\) is an arc]
- Finite graphs that are inverse limits with a set valued function on \([0,1\).]
- Inverse limits. From continua to chaos
- Connected generalized inverse limits
- Inverse limits with subsets of \([0,1\times[0,1]\)]
- Topological entropy of the induced maps of the inverse limits with bonding maps
- Connectedness and inverse limits with set-valued functions on intervals
- On Mahavier products
- On dimension and shape of inverse limits with set-valued functions
- An Introduction to Inverse Limits with Set-valued Functions
- A circle is not the generalized inverse limit of a subset of [0,1²]
- On a quasi-ordering in the class of continuous mappings of a closed interval into itself
- Can the Fundamental (Homotopy) Group of a Space be the Rationals?
- The fundamental group of a compact metric space
- On uniformization of functions (I)
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