Eine Übertragung der Formel von Gauss-Bonnet auf ebene Netze.
Eine Verallgemeinerung der Färbungszahlen. II.
Eine Verallgemeinerung Topologischer Mannigfaltigkeiten.
Eine Verallgemeinerung zum Jordan-Brouwerschen Satz.
Einfache holomorphe Funktionen.
Einige Bemerkungen zur Entfaltung symmetrischer Funktionen.
Einschränkung stabiler Vektorraumbündel vom Rang 3 Hyperebenen des projectiven Raumes.
Einstein manifolds, volume rigidity and Seiberg-Witten theory
Einstein metrics and smooth structures.
Einstein metrics on exotic spheres in dimensions 7, 11 and 15.
El teorema de Novikov
El teorema del punto fijo sin homología: un enfoque combinatorio.
Elder siblings and the taming of hyperbolic 3-manifolds.
Elementary arcs in 3-space that can be realized by squeezing 3-ceIls
Elementary moves for higher dimensional knots
For smooth knottings of compact (not necessarily orientable) n-dimensional manifolds in (or ), we generalize the notion of knot moves to higher dimensions. This reproves and generalizes the Reidemeister moves of classical knot theory. We show that for any dimension there is a finite set of elementary isotopies, called moves, so that any isotopy is equivalent to a finite sequence of these moves.
Elements of finite order in the fundamental group of a branched cyclic covering.
Elliptic genera, modular forms over KO*, and the Brown-Kervaire invariant.
Elliptic operators and higher signatures
Building on the theory of elliptic operators, we give a unified treatment of the following topics: - the problem of homotopy invariance of Novikov’s higher signatures on closed manifolds, - the problem of cut-and-paste invariance of Novikov’s higher signatures on closed manifolds, - the problem of defining higher signatures on manifolds with boundary and proving their homotopy invariance.
Elliptic spaces with the rational homotopy type of spheres.
Embedded surfaces in the 3-torus
Those maps of a closed surface to the three-dimensional torus that are homotopic to embeddings are characterized. Particular attention is paid to the more involved case when the surface is nonorientable.