ℓ^p-pseudofunctions produce well-behaved crossed product functors whose Banach algebras and C*-envelopes are independent of Hilbert space choice and exotic for some non-amenable actions.
Entropies and poisson boundaries of random walks on groups with rapid decay
2 Pith papers cite this work. Polarity classification is still indexing.
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Asymptotic Shannon entropy on G/H equals the spectral radius c(G,H;μ) for finite-entropy measures, with Rényi rates converging and explicit classifications for subgroups having pair rapid decay or subexponential Lorentz control, including equivalence to finite index in SL_n(Z) for n≥3.
citing papers explorer
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Crossed product functors associated to $\ell^p$-pseudofunctions
ℓ^p-pseudofunctions produce well-behaved crossed product functors whose Banach algebras and C*-envelopes are independent of Hilbert space choice and exotic for some non-amenable actions.
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Entropy on Homogeneous Spaces and Classification Results for Subgroups with the Pair Rapid Decay Property
Asymptotic Shannon entropy on G/H equals the spectral radius c(G,H;μ) for finite-entropy measures, with Rényi rates converging and explicit classifications for subgroups having pair rapid decay or subexponential Lorentz control, including equivalence to finite index in SL_n(Z) for n≥3.