Flat manifolds

to connected objects

Location: Deutsche Nationalbibliothek Frankfurt am Main

Dimensions: 4

Extent: 53 S.

Language: Deutsch

Notes: Mit Literaturverz. (S. 48 - 53)

Bibliographic citation: Lecture notes in mathematics ; 67 : Series Forschungsinstitut für Mathematik, ETH, Zürich

Event: Veröffentlichung

(where): Berlin, Heidelberg, New York

(who): Springer

(when): 1968

Creator: Kamber, Franz
Tondeur, Philippe

Table of contents: https://d-nb.info/457130873/04

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

Last update: 11.06.2025, 2:21 PM CEST

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Associated

Kamber, Franz
Tondeur, Philippe
Springer

Time of origin

1968

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Complex manifolds

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Nash manifolds

Differential manifolds

Einstein manifolds

Smooth S1 manifolds [S-manifolds]

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

Involutions on manifolds

Integral manifolds and inertial manifolds for dissipative partial differential equations

Statistics on special manifolds

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Flat manifolds

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Time of origin

Other Objects (12)

Bieberbach groups and flat manifolds

Complex manifolds

Seifert manifolds

Einstein manifolds

Nash manifolds

Differential manifolds

Einstein manifolds

Smooth S1 manifolds [S-manifolds]

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

Involutions on manifolds

Integral manifolds and inertial manifolds for dissipative partial differential equations

Statistics on special manifolds

Bieberbach groups and flat manifolds

Complex manifolds

Seifert manifolds

Einstein manifolds

Nash manifolds

Differential manifolds

Einstein manifolds

Smooth S1 manifolds [S-manifolds]

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

Involutions on manifolds

Integral manifolds and inertial manifolds for dissipative partial differential equations

Statistics on special manifolds

Bieberbach groups and flat manifolds

Complex manifolds

Seifert manifolds

Einstein manifolds

Nash manifolds

Differential manifolds

Einstein manifolds

Smooth S1 manifolds [S-manifolds]

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

Involutions on manifolds

Integral manifolds and inertial manifolds for dissipative partial differential equations

Statistics on special manifolds

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