Proves quantitative Einstein relation with explicit quenched algebraic rate for reversible diffusions in random environments.
Quantitative homogenization of the parabolic and elliptic G reen's functions on percolation clusters
2 Pith papers cite this work. Polarity classification is still indexing.
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math.PR 2years
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Establishes weak convergence of the quadratic field for speed-change Kawasaki dynamics to equilibrium fluctuation in the non-gradient case.
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Quantitative Einstein relation for reversible diffusions in a random environment
Proves quantitative Einstein relation with explicit quenched algebraic rate for reversible diffusions in random environments.
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Quadratic fluctuations of speed-change Kawasaki dynamics
Establishes weak convergence of the quadratic field for speed-change Kawasaki dynamics to equilibrium fluctuation in the non-gradient case.