Hochschulschrift

Planar sets are aspherical : = Teilmengen der Ebene sind asphärisch

to related objects

Alternative title: Teilmengen der Ebene sind asphärisch

Location: Deutsche Nationalbibliothek Frankfurt am Main

Dimensions: 21 cm

Extent: III, 275 S.

Language: Englisch

Notes: graph. Darst.
Bochum, Univ., Habil.-Schr., 1998

Keyword: Niederdimensionale Topologie
Kombinatorik

Creator: Zastrow, Andreas

Table of contents: https://d-nb.info/959531068/04

Rights: Bei diesem Objekt liegt nur das Inhaltsverzeichnis digital vor. Der Zugriff darauf ist unbeschränkt möglich.

Last update: 11.06.2025, 2:12 PM CEST

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Object type

Hochschulschrift

Associated

Zastrow, Andreas

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Planar sets are aspherical : = Teilmengen der Ebene sind asphärisch

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Associated

Other Objects (12)

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Universal Slope Sets for Upward Planar Drawings

Lattices with many congruences are planar

Planar point sets with bounded ratios of distances

Trapezoids and Deltoids in Wide Planar Point Sets

Cheeger Sets for Rotationally Symmetric Planar Convex Bodies

The convex hull problem on special planar point sets

New Bounds on the Dimensions of Planar Distance Sets

ClusterSets: Optimizing Planar Clusters in Categorical Point Data

Discretisation Schemes for Level Sets of Planar Gaussian Fields

Solving nonconvex planar location problems by finite dominating sets

On the number of excursion sets of planar Gaussian fields

Covering Planar Sets

Universal Slope Sets for Upward Planar Drawings

Lattices with many congruences are planar

Planar point sets with bounded ratios of distances

Trapezoids and Deltoids in Wide Planar Point Sets

Cheeger Sets for Rotationally Symmetric Planar Convex Bodies

The convex hull problem on special planar point sets

New Bounds on the Dimensions of Planar Distance Sets

ClusterSets: Optimizing Planar Clusters in Categorical Point Data

Discretisation Schemes for Level Sets of Planar Gaussian Fields

Solving nonconvex planar location problems by finite dominating sets

On the number of excursion sets of planar Gaussian fields

Covering Planar Sets

Universal Slope Sets for Upward Planar Drawings

Lattices with many congruences are planar

Planar point sets with bounded ratios of distances

Trapezoids and Deltoids in Wide Planar Point Sets

Cheeger Sets for Rotationally Symmetric Planar Convex Bodies

The convex hull problem on special planar point sets

New Bounds on the Dimensions of Planar Distance Sets

ClusterSets: Optimizing Planar Clusters in Categorical Point Data

Discretisation Schemes for Level Sets of Planar Gaussian Fields

Solving nonconvex planar location problems by finite dominating sets

On the number of excursion sets of planar Gaussian fields

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