Pages that link to "Item:Q2834859"

The following pages link to A quantitative central limit theorem for the effective conductance on the discrete torus (Q2834859):

Displaying 14 items.

• On effective conductivity on \({\mathbb Z}^d\) lattice (Q1397373) (← links)
• High order correctors and two-scale expansions in stochastic homogenization (Q1682502) (← links)
• A central limit theorem for the effective conductance: linear boundary data and small ellipticity contrasts (Q2016049) (← links)
• Scaling limit of the homogenization commutator for Gaussian coefficient fields (Q2135268) (← links)
• The structure of fluctuations in stochastic homogenization (Q2186075) (← links)
• The choice of representative volumes in the approximation of effective properties of random materials (Q2322729) (← links)
• The additive structure of elliptic homogenization (Q2356913) (← links)
• Scaling limit of fluctuations in stochastic homogenization (Q2806414) (← links)
• Effective multipoles in random media (Q3296353) (← links)
• Homogenization of a Random Walk on a Graph in $\mathbb R^d$: An Approach to Predict Macroscale Diffusivity in Media with Finescale Obstructions and Interactions (Q5222127) (← links)
• Quantitative estimates on the periodic approximation of the corrector in stochastic homogenization (Q5744912) (← links)
• Optimal decay of the parabolic semigroup in stochastic homogenization for correlated coefficient fields (Q6078574) (← links)
• Vector-valued statistics of binomial processes: Berry-Esseen bounds in the convex distance (Q6187468) (← links)
• Optimal artificial boundary conditions based on second-order correctors for three dimensional random elliptic media (Q6618180) (← links)