Branched standard spines of 3-manifolds

to connected objects

Location: Deutsche Nationalbibliothek Frankfurt am Main

ISBN: 9783540626275
3540626271

Dimensions: 24 cm

Extent: VIII, 132 S.

Language: Englisch

Notes: graph. Darst.
Literaturverz. S. 127 - 130

Bibliographic citation: Lecture notes in mathematics ; 1653

Keyword: Topologische Mannigfaltigkeit
Dimension 3

Event: Veröffentlichung

(where): Berlin, Heidelberg, New York, Barcelona, Budapest, Hong Kong, London, Milan, Paris, Santa Clara, Singapore, Tokyo

(who): Springer

(when): 1997

Creator: Benedetti, Riccardo
Petronio, Carlo

Table of contents: https://d-nb.info/949609242/04

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

Last update: 11.03.2025, 11:37 AM CET

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Benedetti, Riccardo
Petronio, Carlo
Springer

Time of origin

1997

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Branched standard spines of 3-manifolds

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Other Objects (12)

A theory of branched minimal surfaces

Homotopy equivalences of 3-manifolds [three-manifolds] with boundaries

Foundations of hyperbolic manifolds

Equivariant moduli problems, branched manifolds, and the Euler class

Einstein manifolds

Nash manifolds

Seifert manifolds

Complex manifolds

Einstein manifolds

Differential manifolds

The topology of 4-manifolds

Smooth S1 manifolds [S-manifolds]

A theory of branched minimal surfaces

Homotopy equivalences of 3-manifolds [three-manifolds] with boundaries

Foundations of hyperbolic manifolds

Equivariant moduli problems, branched manifolds, and the Euler class

Einstein manifolds

Nash manifolds

Seifert manifolds

Complex manifolds

Einstein manifolds

Differential manifolds

The topology of 4-manifolds

Smooth S1 manifolds [S-manifolds]

A theory of branched minimal surfaces

Homotopy equivalences of 3-manifolds [three-manifolds] with boundaries

Foundations of hyperbolic manifolds

Equivariant moduli problems, branched manifolds, and the Euler class

Einstein manifolds

Nash manifolds

Seifert manifolds

Complex manifolds

Einstein manifolds

Differential manifolds

The topology of 4-manifolds

Smooth S1 manifolds [S-manifolds]

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