Pages that link to "Item:Q2016049"
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The following pages link to A central limit theorem for the effective conductance: linear boundary data and small ellipticity contrasts (Q2016049):
Displaying 19 items.
- Noise-stability and central limit theorems for effective resistance of random electric networks (Q282503) (← links)
- Homogenization of randomly deformed conductivity resistant membranes (Q311084) (← links)
- Pointwise two-scale expansion for parabolic equations with random coefficients (Q328794) (← links)
- Normal approximation for the net flux through a random conductor (Q338200) (← links)
- Normal approximation for a random elliptic equation (Q398777) (← links)
- Annealed estimates on the Green function (Q892160) (← links)
- A lower bound on the variance of conductance in random resistor networks (Q1285373) (← links)
- High order correctors and two-scale expansions in stochastic homogenization (Q1682502) (← links)
- The structure of fluctuations in stochastic homogenization (Q2186075) (← links)
- Fluctuations of parabolic equations with large random potentials (Q2340313) (← links)
- The additive structure of elliptic homogenization (Q2356913) (← links)
- Scaling limit of fluctuations in stochastic homogenization (Q2806414) (← links)
- A quantitative central limit theorem for the effective conductance on the discrete torus (Q2834859) (← links)
- Eigenvalue Fluctuations for Lattice Anderson Hamiltonians (Q3188318) (← links)
- Effective multipoles in random media (Q3296353) (← links)
- A homogenization result for planar, polygonal networks (Q3978386) (← links)
- Functional series and Hashin–Shtrikman type bounds on the effective conductivity of random media (Q4889834) (← links)
- Eigenvalue Fluctuations for Lattice Anderson Hamiltonians: Unbounded Potentials (Q5135239) (← links)
- Quantitative estimates on the periodic approximation of the corrector in stochastic homogenization (Q5744912) (← links)
