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Turkish Journal of Mathematics

DOI

10.3906/mat-1609-47

Abstract

The localization theorem is known for compact $G$-spaces, where $G$ is a compact Lie group. In this study, we show that the localization theorem remains true for finite-dimensional compact group actions, and Borel's fixed point theorem holds not only for torus actions but for arbitrary finite-dimensional compact connected abelian group actions.

First Page

1556

Last Page

1565

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