Abstract.
Let G be a compact Lie group and let U(G) denote the Euler ring of G constructed by tom Dieck [5, 6]. The main result of the paper (Theorem 4.1) describes the homomorphism \(\varphi ^{*}: U(SO(3)) \rightarrow U(SO(2))\) induced by the inclusion \({\varphi}: SO(2) \rightarrow SO(3)\).
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Dedicated to Professor Vladimir Arnold
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Gęba, K., Rybicki, S. Some remarks on the Euler ring U(G). J. fixed point theory appl. 3, 143–158 (2008). https://doi.org/10.1007/s11784-007-0043-4
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DOI: https://doi.org/10.1007/s11784-007-0043-4