It takes the average reader 2 hours and 13 minutes to read The RO(G)-graded Equivariant Ordinary Homology of G-cell Complexes with Even-dimensional Cells for G by Kevin K. Ferland
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It is well known that the homology of a CW-complex with cells only in even dimensions is free. The equivariant analog of this result for $G$-cell complexes is, however, not obvious, since $RO(G)$-graded homology cannot be computed using cellular chains. We consider $G = \mathbb{Z}/p$ and study $G$-cell complexes constructed using the unit disks of finite dimensional $G$-representations as cells. Our main result is that, if $X$ is a $G$-complex containing only even-dimensional representation cells and satisfying certain finiteness assumptions, then its $RO(G)$-graded equivariant ordinary...
The RO(G)-graded Equivariant Ordinary Homology of G-cell Complexes with Even-dimensional Cells for G by Kevin K. Ferland is 129 pages long, and a total of 33,411 words.
This makes it 44% the length of the average book. It also has 41% more words than the average book.
The average oral reading speed is 183 words per minute. This means it takes 3 hours and 2 minutes to read The RO(G)-graded Equivariant Ordinary Homology of G-cell Complexes with Even-dimensional Cells for G aloud.
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