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- W2887558447 abstract "Let $mathscr{M}$ be a monoidal model category that is also combinatorial and left proper. If $mathscr{O}$ is a monad, operad, properad, or a PROP; following Segal's ideas we develop a theory of Quillen-Segal $mathscr{O}$-algebras and show that we have a Quillen equivalence between usual $mathscr{O}$-algebras and Quillen-Segal algebras. We use this theory to get the stable homotopy category by a similar method as Hovey." @default.
- W2887558447 created "2018-08-22" @default.
- W2887558447 creator A5043123011 @default.
- W2887558447 date "2020-02-11" @default.
- W2887558447 modified "2023-09-23" @default.
- W2887558447 title "Quillen-Segal algebras and Stable homotopy theory" @default.
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- W2887558447 doi "https://doi.org/10.21136/hs.2020.03" @default.
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