Multicurves and Equivariant Cobordism

  title={Multicurves and Equivariant Cobordism},
  author={Neil P. Strickland},
Let A be a finite abelian group. We set up an algebraic framework for studying A-equivariant complex-orientable cohomology theories in terms of a suitable kind of equivariant formal groups. We compute the equivariant cohomology of many spaces in these terms, including projective bundles (and associated Gysin maps), Thom spaces, and infinite Grassmannians. 

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Publications referenced by this paper.

Equivariant Stable Homotopy Theory, volume 1213 of Lecture Notes in Mathematics

  • L G Lewis, J P May
  • Equivariant Stable Homotopy Theory, volume 1213…
  • 1986
Highly Influential
2 Excerpts

Equivariant Bousfield classes

  • N P Strickland
  • Equivariant Bousfield classes
  • 2002
1 Excerpt

Equivariant orthogonal spectra and S-modules

  • M A Mandell, J P May
  • Mem. Amer. Math. Soc
  • 2002

Rational equivariant elliptic spectra

  • N P Strickland
  • Rational equivariant elliptic spectra
  • 2002

Elliptic spectra, the Witten genus and the theorem of the cube

  • M Ando, M J Hopkins, N P Strickland
  • Invent. Math
  • 2001

Morava K-theories and localisation

  • M Hovey, N P Strickland
  • Mem. Amer. Math. Soc
  • 1999

Formal schemes and formal groups

  • N P Strickland
  • Homotopy invariant algebraic structures
  • 1998
1 Excerpt

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