Extension of G-maps and euclidean G-retracts

DOI10.1007/BF01187702zbMath0301.57025MaRDI QIDQ1215841

Jan Jaworowski

Publication date: 1976

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

Full work available at URL: https://eudml.org/doc/172303

Mathematics Subject Classification ID

Extension of maps (54C20) Absolute neighborhood extensor, absolute extensor, absolute neighborhood retract (ANR), absolute retract spaces (general properties) (54C55) Compact groups of homeomorphisms (57S10)

Related Items (13)

Some open problems in equivariant infinite-dimensional topology ⋮ A characterization of \(G\)-ANR and \(G\)-AR spaces for proper actions of Lie groups ⋮ The Equivariant Extension Theorem ⋮ Equivariant hopf theorem ⋮ Countable approximation of topological \(G\)-manifolds: compact Lie groups \(G\) ⋮ Invariant topological complexity ⋮ On a theorem of Jaworowski on locally equivariant contractible spaces ⋮ The Relative Burnside Module and the Stable Maps Between Classifying Spaces of Compact Lie Groups ⋮ The transfer for ramified covering G-maps ⋮ Higher topological complexity and its symmetrization ⋮ Approximation by Equivariant Homeomorphisms. I ⋮ Countable approximation of topological \(G\)-manifolds. III: Arbitrary Lie groups ⋮ G-Spaces with A finite structure and their embedding inG-vector spaces

Cites Work

• Unnamed Item
• Equivariant embeddings in euclidean space
• Equivariant extensions of maps
• Extending equivariant maps for compact Lie group actions
• The triangulability of the orbit space of a differentiable transformation group
• Spaces With a Compact Lie Group of Transformations

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