The homotopy structure of finite group actions on spheres

Author:

tom Dieck T.,Petrie T.

Publisher

Springer Berlin Heidelberg

Reference8 articles.

1. Borel, A.: Fixed point theorems for elementary commutative groups. In: Seminar on transformation groups. Princeton University Press, Princeton 1960.

2. tom Dieck, T.: Homotopy-equivalent group representations. J. reine angew. Math. 298, 182–195 (1978).

3. tom Dieck, T.: Homotopy equivalent group representations and Picard groups of the Burnside ring and the character ring. Manuscripta math. To appear.

4. tom Dieck, T., and T. Petrie: Geometric modules over the Burnside ring. Invent. math. 47, 273–287 (1978).

5. Petrie, T.: Representation theory, surgery and free actions of finite groups on varieties and homotopy spheres, Springer Verlag Lecture Series 168 (1970).

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1. Representation forms for metacyclic groups;Manuscripta Mathematica;1991-12

2. The homotopy type of group actions on homotopy spheres;Archiv der Mathematik;1985-08

3. An algebraic model forG-simple homotopy types;Mathematische Annalen;1984-10

4. Homotopy representations of finite groups;Publications mathématiques de l'IHÉS;1982-12

5. Homotopy representations of the torus;Archiv der Mathematik;1982-12

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