Measuring the size of the coincidence set

DOI10.1016/S0166-8641(01)00292-9zbMath1031.55001MaRDI QIDQ1862102

Pedro L. Q. Pergher, Jan Jaworowski, Daciberg Lima Gonçalves

Publication date: 10 March 2003

Published in: Topology and its Applications (Search for Journal in Brave)

zbMATH Keywords

equivarianttransfer\(G\)-action\(G\)-index\((H,G)\)-coincidence\(G\)-coincidenceSmith sequence

Mathematics Subject Classification ID

Finite groups of transformations in algebraic topology (including Smith theory) (55M35) Fixed points and coincidences in algebraic topology (55M20) Dimension theory in algebraic topology (55M10)

Related Items (3)

ESTIMATING THE SIZE OF THE -COINCIDENCES SET IN REPRESENTATION SPHERES ⋮ Coincidences for maps of spaces with finite group actions ⋮ General Bourgin-Yang theorems

Cites Work

• Maps of Stiefel manifolds and a Borsuk–Ulam theorem
• An ideal-valued cohomological index theory with applications to Borsuk—Ulam and Bourgin—Yang theorems
• Yang index of the deleted product
• Antipodal Coincidence for Maps of Spheres into Complexes
• Borsuk-Ulam Type Theorems for Proper $Z_p$-Actions on (Mod $p$ Homology) $n$-Spheres.
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