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- W1997165098 abstract "In [5] , D. Quillen showed that the classifying space of the algebraic X-theory of a finite field Fq is the homotopy fibre of 1 — : BU-^-BU where q — p for some prime p and 0 is the Adams operation. And by Fiedorowicz-Priddy [4] we know that the map 1 — (p is an infinite loop map with coefficient Z_1/p]. So we can regard the spectrum which represents algebraic X-theory for Fq is a homotopy fibre of 1 — 0 * Let bu be the spectrum which represents the ( — 1) -connected complex .K-theory. Let I be a prime number, and A be either the ring Zi of Z-adic integers or the ring Z(D of localized at I. We can introduce coefficient A into any spectrum X by setting" @default.
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- W1997165098 date "1983-01-01" @default.
- W1997165098 modified "2023-09-27" @default.
- W1997165098 title "On the cohomology of algebraic {$K$}-spectra over finite fields" @default.
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- W1997165098 doi "https://doi.org/10.2977/prims/1195182449" @default.
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