Titlebook: Algebraic K-Theory; V. Srinivas Book 19911st edition Springer Science+Business Media New York 1991 algebra.Algebraic K-theory.K-theory

babble

https://doi.org/10.1007/978-3-030-93158-2Let S be an abelian monoid i.e. S has a commutative, associative binary operation with a 2-sided identity. We say that S acts on a set X if there is a homomorphism of monoids S → Hom. (X, X); if s ε S, the corresponding map of sets X → X is called translation by s. We say that S acts . on X if each translation is bijective.

Acumen

https://doi.org/10.1007/978-3-030-93158-2Let F be a field, F? a separable closure of F, G = Gal (F?/F). Let n>0 be an integer relatively prime to char. F.

得意牛

無王時期,

和平

The K-Theory of Rings and Schemes,If R is a ring, let . (R) denote the category of finitely generated projective (left) R-modules. This is a full subcategory of the abelian category of left R-modules, so that . (R) is an exact category where all exact sequences are split. We will prove the following result, comparing the plus and Q constructions, in §7.

NUL

BOAST

Comparison of the Plus and Q-Constructions,Let S be an abelian monoid i.e. S has a commutative, associative binary operation with a 2-sided identity. We say that S acts on a set X if there is a homomorphism of monoids S → Hom. (X, X); if s ε S, the corresponding map of sets X → X is called translation by s. We say that S acts . on X if each translation is bijective.

里程碑

青春期

Algebraic K-Theory978-1-4899-6735-0Series ISSN 0743-1643 Series E-ISSN 2296-505X

GLIDE