Takesaki duality generalizes to weak* closed L^2-operator crossed products but fails to generalize to L^p-operator crossed products for p ≠ 2.
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2 Pith papers cite this work. Polarity classification is still indexing.
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math.FA 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Proves property A implies p-nuclearity of ℓ^p uniform Roe algebras, introduces p-ITAP for groups, and characterizes exact discrete groups via these algebras with p-operator space coefficients.
citing papers explorer
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Takesaki duality for weak* closed $L^p$-operator crossed products
Takesaki duality generalizes to weak* closed L^2-operator crossed products but fails to generalize to L^p-operator crossed products for p ≠ 2.
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On some $p$-approximation properties of exact discrete groups and $\ell^p$ uniform Roe algebras
Proves property A implies p-nuclearity of ℓ^p uniform Roe algebras, introduces p-ITAP for groups, and characterizes exact discrete groups via these algebras with p-operator space coefficients.