Symmetrien von Mannigfaltigkeiten und rationale Homotopietheorie

DOI10.1007/BF01456134zbMath0544.57018OpenAlexW2351763506MaRDI QIDQ796875

Peter Loeffler, Martin Raussen

Publication date: 1985

Published in: Mathematische Annalen (Search for Journal in Brave)

Full work available at URL: https://eudml.org/doc/163986

zbMATH Keywords

signatureEuler numberrational Pontryagin classesexistence of free \({\mathbb{Z}}\) mod \(p^ n\)-actions on formal simply connected manifoldsfixed point free circle actions

Mathematics Subject Classification ID

Rational homotopy theory (55P62) Characteristic classes and numbers in differential topology (57R20) Finite transformation groups (57S17)

Related Items (5)

Discrete circle actions: A note using non-standard analysis ⋮ A Note on Simple Duality ⋮ Circle Actions on Rational Homology Manifolds and Deformations of Rational Homotopy Types ⋮ Characteristic fixed-point sets of semifree actions on spheres ⋮ Discrete Symmetry, Toral Symmetry and the Euler Characteristic of Manifolds

Cites Work

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• Modules over finite groups
• Periodic resolutions for finite groups
• \(Z_ p-\)Operationen auf rationalen Homologiesphaeren mit vorgeschriebener Fixpunktmenge
• Classification of Hermitian forms. VI: Group rings
• Infinitesimal computations in topology
• Formes différentielles et suites spectrales
• Obstructions to homotopy equivalences
• On the Pontrjagin classes of homology manifolds
• Localization of CW-complexes and its applications
• On the Kervaire obstruction
• THE REAL SEMICHARACTERISTIC OF A FIBERED MANIFOLD
• A Note on Simple Duality
• Poincare Duality and Fibrations
• Group actions on hypertoral manifolds. II.
• Die Existenz freier Zk-Operationen auf rationalen Homologiesphären.
• Finite group actions on simply-connected manifolds and CW complexes
• Manifolds With no Periodic Homeomorphisms
• Rational L.-S. Category and Its Applications
• Surgery on Poincaré and normal spaces

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