Complex reflections and polynomial generators of homotopy groups.
Chaves, Lucas M., Rigas, A. (1996)
Journal of Lie Theory
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Displaying similar documents to “Low dimensional homotopy groups of suspensions of the Hawaiian earring”
Complex reflections and polynomial generators of homotopy groups.
Compact Lie groups with isomorphic homotopy groups.
Boekholt, Sven (1998)
Journal of Lie Theory
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Nonstable homotopy groups of
Krishnarao, G. V.
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A note on generalized equivariant homotopy groups
Marek Golasiński, Daciberg L. Gonçalves, Peter N. Wong (2009)
Banach Center Publications
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In this paper, we generalize the equivariant homotopy groups or equivalently the Rhodes groups. We establish a short exact sequence relating the generalized Rhodes groups and the generalized Fox homotopy groups and we introduce Γ-Rhodes groups, where Γ admits a certain co-grouplike structure. Evaluation subgroups of Γ-Rhodes groups are discussed.
Higher homotopy commutativity in localized groups.
Laia Saümell (1995)
Mathematische Zeitschrift
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On the Growth of Homotopy Groups.
Hans Werner Henn (1986)
Manuscripta mathematica
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Homotopy properties of the space of continuous paths. II - The general case with arbitrary boundary sets
Hu, Sze-Tsen (1952)
Portugaliae mathematica
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Arithmeticity of Groups of Fibre Homotopy Equivalence Classes.
Hans Scheerer (1980)
Manuscripta mathematica
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On the homotopy type of compact polyhedra
Peter Hilton (1967)
Fundamenta Mathematicae
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On spaces of the same strong -type.
Félix, Yves, Thomas, Jean-Claude (1999)
Homology, Homotopy and Applications
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An axiomatic approach to homotopy theory without using the relative groups
Hu, Sze-Tsen (1961)
Portugaliae mathematica
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Homomorphism between Homotopy groups induced by elements of the sobolev space L1, p (M, N).
Nobumitsu Nakauchi (1993)
Manuscripta mathematica
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Polyhedra with virtually polycyclic fundamental groups have finite depth
Danuta Kołodziejczyk (2007)
Fundamenta Mathematicae
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The notions of capacity and depth of compacta were introduced by K. Borsuk in the seventies together with some open questions. In a previous paper, in connection with one of them, we proved that there exist polyhedra with polycyclic fundamental groups and infinite capacity, i.e. dominating infinitely many different homotopy types (or equivalently, shapes). In this paper we show that every polyhedron with virtually polycyclic fundamental group has finite depth, i.e., there is a bound...