Pages that link to "Item:Q2287875"
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The following pages link to Berry-Esseen theorem and quantitative homogenization for the random conductance model with degenerate conductances (Q2287875):
Displaying 15 items.
- A quantitative central limit theorem for the random walk among random conductances (Q392682) (← links)
- A regularity theory for random elliptic operators (Q776184) (← links)
- Interplay of analysis and probability in applied mathematics. Abstracts from the workshop held February 11--17, 2018 (Q1731974) (← links)
- A central limit theorem for the effective conductance: linear boundary data and small ellipticity contrasts (Q2016049) (← links)
- Quantitative homogenization of differential forms (Q2041841) (← links)
- SPDE limit of weakly inhomogeneous ASEP (Q2042660) (← links)
- Lower Gaussian heat kernel bounds for the random conductance model in a degenerate ergodic environment (Q2048136) (← links)
- Non-uniformly parabolic equations and applications to the random conductance model (Q2073180) (← links)
- Quantitative homogenization in a balanced random environment (Q2084839) (← links)
- Quenched invariance principle for random walks among random degenerate conductances (Q2184818) (← links)
- Optimal corrector estimates on percolation cluster (Q2240819) (← links)
- The choice of representative volumes in the approximation of effective properties of random materials (Q2322729) (← links)
- A quantitative central limit theorem for the effective conductance on the discrete torus (Q2834859) (← links)
- An Introduction to the Qualitative and Quantitative Theory of Homogenization (Q5135237) (← links)
- Heat kernel fluctuations and quantitative homogenization for the one-dimensional Bouchaud trap model (Q6496991) (← links)
