K-theory - Open Access .click

K-Theory, 2000
Let \(X\) be a separated, Noetherian regular scheme of finite Krull dimension. Let \(\ell\) be a prime (usually odd). A field \(F\) is \(\ell\)-good if \(\text{char}(F) \neq\ell\) and \(F\) has finite transcendence degree over a subfield \(E\) for which the étale \(\ell\)-cohomological dimension, cd\(_{\ell}^{\text{ét}} (E(\mu_{\ell^{\infty}})) \) is ...
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Algebraic K-Theory

Oberwolfach Reports, 2020
Algebraic K -theory has seen further progress during the last three years. One important aspect of this recent progress has been a better conceptual understanding of motivic filtrations on K
Geisser, Thomas +3 more
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K-Theory, Hermitian K-Theory and the Karoubi Tower

K-Theory, 1999
Let \((R,\alpha,\varepsilon)\) be a Hermitian ring; thus \(R\) is a ring with unit, \(\alpha\) is an anti-involution, and \(\varepsilon\) is a central unit such that \(\alpha(\varepsilon)=\varepsilon^{-1}\). Beside the usual \(K\)-theory infinite loop space \(KR\) based on finitely generated projective modules, there is a Hermitian \(K\)-theory ...
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fos: mathematics
k-theory and homology math.kt
mathematics - k-theory and homology

algebraic topology math.at
mathematics - algebraic topology
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topological \ k\ -theory
mathematics - algebraic geometry
equivariant \ k\ -theory