Abstract
Let $G$ is a group. In the case where $G$ is finite, Oliver-Petrie defined a Burnside module $\Omega(G, {\cal F})$ consisting of all equivalent classes of $\cal F$-complex. The purpose of this paper is to define the universal Burnside module $U(G, {\cal F})$. If $G$ is finite, we have $U(G, {\cal F}) \cong \Omega(G, {\cal F})$.
Citation
Ryousuke FUJITA. "On the universal Burnside module." Hokkaido Math. J. 36 (1) 121 - 127, February 2007. https://doi.org/10.14492/hokmj/1285766654
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