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- W3028582020 abstract "This paper is concerned with the Laitinen Conjecture. The conjecture predicts an answer to the Smith question which reads as follows. Is it true that for a finite group acting smoothly on a sphere with exactly two fixed points, the tangent spaces at the fixed points have always isomorphic group module structures defined by differentiation of the action? Using the technique of induction of group representations, we indicate a new infinite family of finite Oliver groups for which the Laitinen Conjecture holds." @default.
- W3028582020 created "2020-05-29" @default.
- W3028582020 creator A5049020197 @default.
- W3028582020 date "2020-05-19" @default.
- W3028582020 modified "2023-09-27" @default.
- W3028582020 title "A new family of finite Oliver groups satisfying the Laitinen Conjecture" @default.
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