Continuous and discrete flows and the property of
Saroop Kaul (1987)
Fundamenta Mathematicae
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Displaying similar documents to “The equicontinuous structure relation of a unicoherent point-transitive flow”
Continuous and discrete flows and the property of
Discrete and continuous flows of characteristic
Ping-Fun Lam (1976)
Fundamenta Mathematicae
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Independent sets of transitive points
Anzelm Iwanik (1989)
Banach Center Publications
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Point transitive flows, algebras of functions and the Bebutov system
Jozeph Auslander, Frank Hahn (1967)
Fundamenta Mathematicae
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Equicontinuous and related flows
C. Cuncle, W. Utz (1961)
Colloquium Mathematicae
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A survey on transitivity in discrete time dynamical systems. application to symbolic systems and related languages
Gianpiero Cattaneo, Alberto Dennunzio, Fabio Farina (2006)
RAIRO - Theoretical Informatics and Applications
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The main goal of this paper is the investigation of a relevant property which appears in the various definition of deterministic topological chaos for discrete time dynamical system: transitivity. Starting from the standard Devaney's notion of topological chaos based on regularity, transitivity, and sensitivity to the initial conditions, the critique formulated by Knudsen is taken into account in order to exclude periodic chaos from this definition. Transitivity (or some stronger versions...
On a class of continuous flow.
Mogollon, Ramon (1980)
International Journal of Mathematics and Mathematical Sciences
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Prolongationally stable discrete flows
Ronald Knight (1980)
Fundamenta Mathematicae
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An exotic flow on a compact surface
N. Markley, M. Vanderschoot (2000)
Colloquium Mathematicae
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In 1988 Anosov [1] published the construction of an example of a flow (continuous real action) on a cylinder or annulus with a phase portrait strikingly different from our normal experience. It contains orbits whose -limit sets contain a non-periodic orbit along with a simple closed curve of fixed points, but these orbits do not wrap down on this simple closed curve in the usual way. In this paper we modify some of Anosov’s methods to construct a flow on a surface of genus with equally...
Flow compactifications of nondiscrete monoids, idempotents and Hindman’s theorem
Richard N. Ball, James N. Hagler (2003)
Czechoslovak Mathematical Journal
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We describe the extension of the multiplication on a not-necessarily-discrete topological monoid to its flow compactification. We offer two applications. The first is a nondiscrete version of Hindman’s Theorem, and the second is a characterization of the projective minimal and elementary flows in terms of idempotents of the flow compactification of the monoid.