Two commuting involutions fixing \(F^n \cup F^{n-1}\)

DOI10.1007/s10711-005-9021-4zbMath1095.57028OpenAlexW2466498294MaRDI QIDQ2494095

Pedro L. Q. Pergher, Fábio G. Figueira

Publication date: 16 June 2006

Published in: Geometriae Dedicata (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1007/s10711-005-9021-4

zbMATH Keywords

cobordisminvolutionequivariant cobordismfixed setStiefel-Whitney characteristic classes

Mathematics Subject Classification ID

Finite transformation groups (57S17) (mathrm{O})- and (mathrm{SO})-cobordism (57R75) Equivariant cobordism (57R85)

Related Items (6)

Involutions fixing many components: a small codimension phenomenon ⋮ Involutions fixing \(F^n \cup F^3\) ⋮ BOUNDS ON THE DIMENSION OF MANIFOLDS WITH INVOLUTION FIXING Fⁿ ∪ F² ⋮ Two commuting involutions fixing \(RP_1(2m + 1) \cup RP_2(2m + 1)\) ⋮ An improvement of the five halves theorem of J. Boardman ⋮ Involutions whose top dimensional component of the fixed point set is indecomposable

Cites Work

• Unnamed Item
• Involutions and characteristic numbers
• Fibring within a cobordism class
• Equivariant bordism and \((Z_ 2)^ k\) actions
• Z^k₂-actions fixing {point} ∧ Vⁿ
• Involutions fixing (point) \(\smile F^n\)
• On \((Z_2)^k\) actions.

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