\(K\)-theory for triangulated categories. \(3\frac 12(B)\): A detailed proof of the theorem of homological functors (Q1591576)
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scientific article; zbMATH DE number 1547227
| Language | Label | Description | Also known as |
|---|---|---|---|
| English | \(K\)-theory for triangulated categories. \(3\frac 12(B)\): A detailed proof of the theorem of homological functors |
scientific article; zbMATH DE number 1547227 |
Statements
\(K\)-theory for triangulated categories. \(3\frac 12(B)\): A detailed proof of the theorem of homological functors (English)
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11 September 2001
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The article is a sequel to [\textit{A. Neeman}, ``\(K\)-Theory for triangulated categories. \(3\frac 12\)(A)'', K-Theory 20, No. 2, 97-174 (2000; Zbl 0968.18007)]. The proof of the main theorem in the previous article (any bounded \(\delta\)-functor between abelian categories induces a natural map in \(K\)-theory) is completed.
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triangulated category
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\(K\)-theory
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abelian category
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0.9961405
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0.96626115
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0.9630109
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0.93335986
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0.9283212
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0.92721057
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0.9208684
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