AbstractThis is a survey of the theory of enveloping semigroups in topological dynamics. We review the, already classical, theory of enveloping semigroups, due mainly to Robert Ellis, and then proceed to describe some new connections which were discovered in the last few years between three seemingly unrelated theories: of enveloping semigroups, of chaotic behavior, and of representation of dynamical systems on Banach spaces
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
summary:Let $S$ be topological semigroup, we consider an appropriate semigroup compactification $\...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
AbstractThis is a survey of the theory of enveloping semigroups in topological dynamics. We review t...
Our main focus will be to investigate the various facets of what are commonly called dynamical syste...
Abstract. A dynamical version of the Bourgain-Fremlin-Talagrand dichotomy shows that the enveloping ...
During the last years, several notions have been introduced for describing the dynamical behavior of...
This work deals with certain point patterns of an Euclidean space, for which the calculation of the ...
This work deals with certain point patterns of an Euclidean space, for which the calculation of the ...
When a topological group G acts on a compact space X, its enveloping semigroup E(X) is the closure o...
We study hypercyclicity, Devaney chaos, topological mixing properties and strong mixing in the meas...
summary:Let $S$ be topological semigroup, we consider an appropriate semigroup compactification $\...
AbstractWe consider extremally disconnected compact spaces together with the semigroups of all self-...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
summary:Let $S$ be topological semigroup, we consider an appropriate semigroup compactification $\...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
AbstractThis is a survey of the theory of enveloping semigroups in topological dynamics. We review t...
Our main focus will be to investigate the various facets of what are commonly called dynamical syste...
Abstract. A dynamical version of the Bourgain-Fremlin-Talagrand dichotomy shows that the enveloping ...
During the last years, several notions have been introduced for describing the dynamical behavior of...
This work deals with certain point patterns of an Euclidean space, for which the calculation of the ...
This work deals with certain point patterns of an Euclidean space, for which the calculation of the ...
When a topological group G acts on a compact space X, its enveloping semigroup E(X) is the closure o...
We study hypercyclicity, Devaney chaos, topological mixing properties and strong mixing in the meas...
summary:Let $S$ be topological semigroup, we consider an appropriate semigroup compactification $\...
AbstractWe consider extremally disconnected compact spaces together with the semigroups of all self-...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...
summary:Let $S$ be topological semigroup, we consider an appropriate semigroup compactification $\...
Most dynamical systems arise from differential equations that can be represented as an abstract evol...