The problem of determining when a given discrete flow on a topological space is embeddable in some continuous flow was mentioned by G. R. Sell ( Topological Dynamics and Ordinary Differential Equations, Van Nostrand, New York, 1971) in his book on topological dynamics. In this book, the theory of generalized dynamical systems is exploited in the qualitative study of differential equations. Even more complicated is the problem of simultaneously embedding two or more discrete flows in a single continuous flow. We examine both of these problems when the underlying topological space is the space R of the real numbers. © 1980
Abstract. In discrete dynamical systems topological entropy is a topological invariant and a measure...
This bookis anelementary introduction to the theory of discrete dynamical systems, alsostressing the...
1991 Mathematics Subject Classification. 34C27, 34C28, 54H20. First published in Contemporary Mathem...
AbstractThe problem of determining when a given discrete flow on a topological space is embeddable i...
This paper gives an overview of results known for the problem of embeddip.g a self-homeomorphism of ...
summary:Schweizer and Smítal introduced the distributional chaos for continuous maps of the interval...
summary:Schweizer and Smítal introduced the distributional chaos for continuous maps of the interval...
AbstractIn this paper we consider discrete flows generated by iterates of homeomorphisms on locally ...
summary:Schweizer and Smítal introduced the distributional chaos for continuous maps of the interval...
An exterior discrete semi-flow is a discrete semi-flow generated by an exterior continuous map. The ...
An exterior discrete semi-flow is a discrete semi-flow generated by an exterior continuous map. The ...
The notions of shadowing, specification and gluing orbit property differ substantially for discrete...
Abstract. We study the small scale of geometric objects embedded in a Euclidean space by means of th...
In this article, we use concepts and methods from the theory of simplicial sets to study discrete Mo...
All the results form the elementary differential theory on continuity flows, which contributes mathe...
Abstract. In discrete dynamical systems topological entropy is a topological invariant and a measure...
This bookis anelementary introduction to the theory of discrete dynamical systems, alsostressing the...
1991 Mathematics Subject Classification. 34C27, 34C28, 54H20. First published in Contemporary Mathem...
AbstractThe problem of determining when a given discrete flow on a topological space is embeddable i...
This paper gives an overview of results known for the problem of embeddip.g a self-homeomorphism of ...
summary:Schweizer and Smítal introduced the distributional chaos for continuous maps of the interval...
summary:Schweizer and Smítal introduced the distributional chaos for continuous maps of the interval...
AbstractIn this paper we consider discrete flows generated by iterates of homeomorphisms on locally ...
summary:Schweizer and Smítal introduced the distributional chaos for continuous maps of the interval...
An exterior discrete semi-flow is a discrete semi-flow generated by an exterior continuous map. The ...
An exterior discrete semi-flow is a discrete semi-flow generated by an exterior continuous map. The ...
The notions of shadowing, specification and gluing orbit property differ substantially for discrete...
Abstract. We study the small scale of geometric objects embedded in a Euclidean space by means of th...
In this article, we use concepts and methods from the theory of simplicial sets to study discrete Mo...
All the results form the elementary differential theory on continuity flows, which contributes mathe...
Abstract. In discrete dynamical systems topological entropy is a topological invariant and a measure...
This bookis anelementary introduction to the theory of discrete dynamical systems, alsostressing the...
1991 Mathematics Subject Classification. 34C27, 34C28, 54H20. First published in Contemporary Mathem...