Constructs Steinberg group functors for locally isotropic reductive groups over rings and proves centrality of the K2-functor.
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2 Pith papers cite this work. Polarity classification is still indexing.
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UNVERDICTED 2representative citing papers
Steinberg pro-groups for GL, odd unitary, and Chevalley groups satisfy the Zariski cosheaf property as crossed pro-modules, with an analogue of commutator formulas and an action of base groups over localized rings.
citing papers explorer
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Locally isotropic Steinberg groups I. Centrality of the $\mathrm K_2$-functor
Constructs Steinberg group functors for locally isotropic reductive groups over rings and proves centrality of the K2-functor.
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Cosheaves of Steinberg pro-groups
Steinberg pro-groups for GL, odd unitary, and Chevalley groups satisfy the Zariski cosheaf property as crossed pro-modules, with an analogue of commutator formulas and an action of base groups over localized rings.