PRO CDH-DESCENT FOR CYCLIC HOMOLOGY AND -THEORY

DOI10.1017/S1474748014000413zbMath1366.19005arXiv1211.1813MaRDI QIDQ3178579

Matthew Morrow

Publication date: 14 July 2016

Published in: Journal of the Institute of Mathematics of Jussieu (Search for Journal in Brave)

Full work available at URL: https://arxiv.org/abs/1211.1813

zbMATH Keywords

\(K\)-theorycyclic homologycdh-topology

Mathematics Subject Classification ID

(Co)homology of commutative rings and algebras (e.g., Hochschild, André-Quillen, cyclic, dihedral, etc.) (13D03) (K)-theory and homology; cyclic homology and cohomology (19D55)

Related Items (10)

Suslin's moving lemma with modulus ⋮ Algebraic \(K\)-theory and descent for blow-ups ⋮ On the vanishing of relative negative K-theory ⋮ TOWARDS A NON-ARCHIMEDEAN ANALYTIC ANALOG OF THE BASS–QUILLEN CONJECTURE ⋮ Analogues of Gersten's conjecture for singular schemes ⋮ Murthy's conjecture on 0-cycles ⋮ -THEORY OF MONOID ALGEBRAS AND A QUESTION OF GUBELADZE ⋮ RELATIVE CYCLES WITH MODULI AND REGULATOR MAPS ⋮ K-theory of valuation rings ⋮ On the \(K\)-theory of pullbacks

Cites Work

• The \(K\)-groups of a blow-up scheme and an excess intersection formula
• On the negative \(K\)-theory of schemes in finite characteristic
• Desingularization of quasi-excellent schemes in characteristic zero
• Bass' \(NK\) groups and \(cdh\)-fibrant Hochschild homology
• K-theory and analytic isomorphisms
• Étale descent for Hochschild and cyclic homology
• On compactification of schemes
• Descent properties of homotopy \(K\)-theory
• The negative K-theory of normal surfaces.
• Homotopy theory of simplicial sheaves in completely decomposable topologies
• Cyclic homology, cdh-cohomology and negative \(K\)-theory
• Infinitesimal cohomology and the Chern character to negative cyclic homology
• The obstruction to excision in \(K\)-theory and in cyclic homology
• Théorie de Hodge. II. (Hodge theory. II)
• Resolution of singularities of an algebraic variety over a field of characteristic zero. I
• The generalized de Rham-Witt complex over a field is a complex of zero-cycles
• An Artin-Rees theorem in 𝐾-theory and applications to zero cycles
• Base Change Transitivity and Künneth Formulas for the Quillen Decomposition of Hochschild Homology.
• On the hochschild homology decompositions
• Calculating limits and colimits in pro-categories
• Cyclic homology for schemes
• 𝐾-theory of cones of smooth varieties
• $K$-regularity, $cdh$-fibrant Hochschild homology, and a conjecture of Vorst
• On the vanishing of negative \(K\)-groups

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