Eine Kennzeichnung topologischer Räume durch Vervollständigungen.
Eine klassification der generalisierten kurven
Eine natürliche Topologisierung der Potenzmenge eines topologischen Raumes
Eine Topologie auf der Menge der endlichdimensionalen nichtassoziativen Algebren über einem lokalen Körper.
Eine Verallgemeinerung der Fixpunktsätze von Ehrmann und Schröder für quasimetrische limes-Räume.
Einige Abbildungen Von β-Typus (Der Fixpunkt)
Ekeland's principle for vector-valued maps based on the characterization of uniform spaces via families of generalized quasi-metrics.
El teorema del punto fijo sin homología: un enfoque combinatorio.
Éléments d'une théorie non standard des groupes topologiques
Éléments maximaux des préordres partiels sur les ensembles compacts
Ellis groups of quasi-factors of minimal flows
A quasi-factor of a minimal flow is a minimal subset of the induced flow on the space of closed subsets. We study a particular kind of quasi-factor (a 'joining' quasi-factor) using the Galois theory of minimal flows. We also investigate the relation between factors and quasi-factors.
Embeddable spaces and duality in topological categories
Embedding a topological group into a connected group
It was proved in [HM] that each topological group (G,·,τ) may be embedded into a connected topological group (Ĝ,•,τ̂). In fact, two methods of introducing τ̂ were given. In this note we show relations between them.
Embedding Cantor sets in a manifold. III. Approximating spheres
Embedding certain compactifications of a half-ray
Embedding compacta up to shape
Embedding in Dugundji spaces, with an application to linear topological classification of spaces of continuous functions
Embedding in - spaces
Embedding into discretely absolutely star-Lindelöf spaces
A space is discretely absolutely star-Lindelöf if for every open cover of and every dense subset of , there exists a countable subset of such that is discrete closed in and , where . We show that every Hausdorff star-Lindelöf space can be represented in a Hausdorff discretely absolutely star-Lindelöf space as a closed subspace.
Embedding inverse limits of nearly Markov interval maps as attracting sets of planar diffeomorphisms
In this paper we address the following question due to Marcy Barge: For what f:I → I is it the case that the inverse limit of I with single bonding map f can be embedded in the plane so that the shift homeomorphism extends to a diffeomorphism ([BB, Problem 1.5], [BK, Problem 3])? This question could also be phrased as follows: Given a map f:I → I, find a diffeomorphism so that F restricted to its full attracting set, , is topologically conjugate to . In this situation, we say that the inverse...