Baker, A. and Richter, B. (2008) Uniqueness of E-infinity structures for connective covers. Proceedings of the American Mathematical Society, 136(2), pp. 707-714. (doi: 10.1090/S0002-9939-07-08984-8)
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Abstract
We refine our earlier work on the existence and uniqueness of E-infinity structures on K-theoretic spectra to show that the connective versions of real and complex K-theory as well as the connective Adams summand l at each prime p have unique structures as commutative S-algebras. For the p-completion l(p) we show that the McClure-Staffeldt model for l(p) is equivalent as an E-infinity ring spectrum to the connective cover of the periodic Adams summand L-p. We establish a Bousfield equivalence between the connective cover of the Lubin-Tate spectrum E-n and BP [n].
Item Type: | Articles |
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Status: | Published |
Refereed: | Yes |
Glasgow Author(s) Enlighten ID: | Baker, Dr Andrew |
Authors: | Baker, A., and Richter, B. |
College/School: | College of Science and Engineering > School of Mathematics and Statistics > Mathematics |
Journal Name: | Proceedings of the American Mathematical Society |
Journal Abbr.: | Proc. Amer. Math. Soc. |
ISSN: | 0002-9939 |
ISSN (Online): | 1088-6826 |
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