The representation-ring-graded local cohomology spectral sequence for BPℝ⟨3⟩
DOI10.1080/00927872.2018.1427253zbMath1417.55011arXiv1709.02965OpenAlexW2963927747MaRDI QIDQ5379445
Dae-Woong Lee, John P. C. Greenlees
Publication date: 12 June 2019
Published in: Communications in Algebra (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1709.02965
Brown-Peterson spectrumequivariant cohomologyreal orientationGorenstein dualityAnderson dualitylocal cohomology spectral sequence
Special types (Cohen-Macaulay, Gorenstein, Buchsbaum, etc.) (13H10) Stable homotopy theory, spectra (55P42) Local cohomology and commutative rings (13D45) Equivariant homotopy theory in algebraic topology (55P91) Spectral sequences in algebraic topology (55T99) Spectra with additional structure ((E_infty), (A_infty), ring spectra, etc.) (55P43) Duality in applied homological algebra and category theory (aspects of algebraic topology) (55U30)
Related Items (2)
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Duality in algebra and topology
- Commutative algebra in group cohomology
- Rings with a local cohomology theorem and applications to cohomology rings of groups
- On real-oriented Johnson-Wilson cohomology
- \(K\)-homology of universal spaces and local cohomology of the representation ring
- The \(C_2\)-spectrum \(\mathrm{Tmf}_1(3)\) and its invertible modules
- Gorenstein duality for real spectra
- An Atiyah-Hirzebruch spectral sequence for \(KR\)-theory
- Equivariant \(K\)-theory and completion
- On the nonexistence of elements of Kervaire invariant one
- Pontrjagin Duality for Generalized Homology and Cohomology Theories
- Homotopy Invariant Commutative Algebra over Fields
- Four approaches to cohomology theories with reality
- K-THEORY AND REALITY
- Conjugations on complex manifolds and equivariant homotopy of 𝑀𝑈
- Real-oriented homotopy theory and an analogue of the Adams-Novikov spectral sequence
This page was built for publication: The representation-ring-graded local cohomology spectral sequence for BPℝ⟨3⟩