Rational SO(2)-Equivariant Spectra
We prove that the category of rational SO(2)-equivariant spectra has a simple algebraic model. Furthermore, all of our model categories and Quillen equivalences are monoidal, so we can use this classification to understand ring spectra and module spectra via the algebraic model.
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Published in | arXiv.org |
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Main Authors | , , , |
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10.11.2015
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Abstract | We prove that the category of rational SO(2)-equivariant spectra has a simple algebraic model. Furthermore, all of our model categories and Quillen equivalences are monoidal, so we can use this classification to understand ring spectra and module spectra via the algebraic model. |
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AbstractList | Algebr. Geom. Topol. 17 (2017) 983-1020 We prove that the category of rational SO(2)-equivariant spectra has a simple
algebraic model. Furthermore, all of our model categories and Quillen
equivalences are monoidal, so we can use this classification to understand ring
spectra and module spectra via the algebraic model. We prove that the category of rational SO(2)-equivariant spectra has a simple algebraic model. Furthermore, all of our model categories and Quillen equivalences are monoidal, so we can use this classification to understand ring spectra and module spectra via the algebraic model. |
Author | Barnes, D Greenlees, J P C Kedziorek, M Shipley, B |
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BackLink | https://doi.org/10.48550/arXiv.1511.03291$$DView paper in arXiv https://doi.org/10.2140/agt.2017.17.983$$DView published paper (Access to full text may be restricted) |
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DOI | 10.48550/arxiv.1511.03291 |
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Snippet | We prove that the category of rational SO(2)-equivariant spectra has a simple algebraic model. Furthermore, all of our model categories and Quillen... Algebr. Geom. Topol. 17 (2017) 983-1020 We prove that the category of rational SO(2)-equivariant spectra has a simple algebraic model. Furthermore, all of our... |
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SubjectTerms | Algebra Mathematics - Algebraic Topology Spectra |
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