Abstract
1) The tensor product of two spectra, different from the $\wedge$-product, is introduced in such a way that a Künneth theorem holds. 2) Localizations of spectra are treated by using the more algebraic category of chain functors (instead of the category of CW-spectra). 3) The localization of a given chain functor ${\bf K}_*$ can up to chain homotopy be expressed by tensoring ${\bf K}_*$ with the localization of a fixed chain functor $\boldsymbol{\mathbb Z}_*$.
Citation
Friedrich W. Bauer. "Tensor products of spectra and localizations." Homology Homotopy Appl. 3 (1) 55 - 85, 2001.
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