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Drew Heard's user avatar
Drew Heard's user avatar
Drew Heard
  • Member for 13 years, 4 months
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 Nice Question
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Completed and uncompleted operations for Morava $E$-theory
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Completed and uncompleted operations for Morava $E$-theory
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 Explainer
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 Autobiographer
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Morava modules and completed $E$-homology
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Adams e-invariant
Another nice paper is by Behrens and Laures: arxiv.org/pdf/0809.1125v2.pdf
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How nilpotent is the ring of stable homotopy groups of spheres?
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 Enlightened
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 Nice Answer
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 Yearling
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$K$-homology of $BG$
Interesting! Apologies for the misinformation @KHBG
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$K$-homology of $BG$
I believe not. By the Joachim and Lück paper the $n$-th local cohomology groups can identified with a colimit of $\text{Ext}^n$'s
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$K$-homology of $BG$
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$K$-homology of $BG$
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$K$-homology of $BG$
The $K$-homology groups are two-periodic. I think Greenlees' formula only holds for $i=0,1$, but then you can just use the periodicity. I'll edit the answer.
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$K$-homology of $BG$
Spelling, grammar
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$K$-homology of $BG$
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$K$-homology of $BG$
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$K$-homology of $BG$
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