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Tara Holm's user avatar
Tara Holm's user avatar
Tara Holm
  • Member for 14 years, 7 months
  • Last seen more than 8 years ago
  • Ithaca, NY
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Passing from T-equivariant to G-equivariant cohomology
This isn't a complete answer, but for example, if you know that $H_T^*(X;\mathbb{Z})$ injects into the cohomology of the fixed point set $X^T$, then (for $G=GL_n(\mathbb{C})$) the canonical map is injective. See Theorem 2.10 and Corollary 2.11 in T. Holm and R. Sjamaar, "Torsion and abelianization in equivariant cohomology." Transform. Groups 13 (2008), no. 3-4, 585–615.
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Where to buy premium white chalk in the U.S., like they have at RIMS?
Oh sorry, I read too quickly! The Berkeley Math Dept has an eraser cleaner which presumably was bought outside Asia, but it looks like it is 50 years old, and I've never seen another.
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Reference request: Equivariant Topology
Thanks for your comment, Peter. It's good to know the parts are independently readable. That should make my goals of learning some parts of it, and attracting as many grad student participants as possible, both attainable!
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Reference request: Equivariant Topology
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Reference request: Equivariant Topology
I find parts of this book formidable. Any advice (other than chin up, push on!) or alternatives?
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