A historical overview of pro cdh descent in algebraic K-theory and its relation to rigid analytic varieties
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- Type
- preprint
- Published
- 2016-12-01
- Cited by
- 10
- References
- 25
- Access
- Open access
- OpenAlex
- https://openalex.org/W2559216629
- Semantic Scholar
- https://api.semanticscholar.org/CorpusID:119157234
Keywords
Descent (aeronautics), Complement (music), Algebraic number, Section (typography), Relation (database)
References
- On relative and bi-relative algebraic K-theory of rings of finite characteristic
- Polynomial extensions and excision forK1
- Excision in algebraic K-theory
- T-model structures
- Zero-cycles and K-theory on normal surfaces
- The negative K-theory of normal surfaces
- Les K-groupes d'un schéma éclaté et une formule d'intersection excédentaire
- Cyclic homology, cdh-cohomology and negative K-theory
- PRO CDH-DESCENT FOR CYCLIC HOMOLOGY AND K-THEORY
- Bi-relative algebraic K-theory and topological cyclic homology
- Algebraic K-theory and etale cohomology
- Pro unitality and pro excision in algebraic K-theory and cyclic homology
- Éléments de Géométrie Rigide
- Séminaire de Géométrie Algébrique du Bois-Marie 1965–66 SGA 5
- Algebraic K-theory and descent for blow-ups
- Formal and rigid geometry
- On the (co)homology of commutative rings
- AN INTRODUCTION TO ALGEBRAIC K-THEORY
Cited by
- Differential forms in positive characteristic, II : cdh-descent via functorial Riemann–Zariski spaces
- K-Theory of Non-Archimedean Rings. I
- ON NEGATIVE ALGEBRAIC K-GROUPS
- Continuous K-theory and cohomology of rigid spaces
- K-THEORY OF NON-ARCHIMEDEAN RINGS II
- On pro-cdh descent on derived schemes
- Towards A^1-homotopy theory of rigid analytic spaces
- On the p-adic deformation problem for the K-theory of semistable schemes
- Topological Hochschild homology of adic rings
- ON PRO-CDH DESCENT ON DERIVED SCHEMES