Proves log-Sobolev inequality with explicit constant for Wolff dynamics on 1D Ising model and confirms its use in spectral analysis of eigen microstate condensation matches simulations.
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2 Pith papers cite this work. Polarity classification is still indexing.
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math.PR 2years
2026 2verdicts
UNVERDICTED 2representative citing papers
Uniform analyticity of local observables is proved in FK-percolation under mixing conditions, yielding analyticity of Potts/Ising magnetization in the supercritical regime and susceptibility in the subcritical regime.
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Log-Sobolev Inequality for Wolff Dynamics and Application to the Condensation of Eigen Microstate in the 1D Ising Model
Proves log-Sobolev inequality with explicit constant for Wolff dynamics on 1D Ising model and confirms its use in spectral analysis of eigen microstate condensation matches simulations.
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Uniform analyticity of local observables in FK-percolation and analyticity of the Ising spontaneous magnetisation
Uniform analyticity of local observables is proved in FK-percolation under mixing conditions, yielding analyticity of Potts/Ising magnetization in the supercritical regime and susceptibility in the subcritical regime.