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20122026
most citedSpatial ergodicity for SPDEs via a Poincaré-type inequality

13 citations · 39 across the 20 of their papers we have counts for

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Showing 2020Show all

5 papers · 1 filter

math.PR2020★ 7 cited

Central limit theorems for spatial averages of the stochastic heat equation via Malliavin-Stein's method

Le Chen, Davar Khoshnevisan, David Nualart +1

Suppose that is the solution to a -dimensional stochastic heat equation driven by a Gaussian noise that is white in time and has a spat…

math.PR2020★ 1 cited

Gaussian fluctuation for spatial average of parabolic Anderson model with Neumann/Dirichlet/periodic boundary conditions

Fei Pu

Consider the parabolic Anderson model on the interval with Neumann, Dirichlet or periodic boundary conditions, driven by space…

math.PR2020

Spatial stationarity, ergodicity and CLT for parabolic Anderson model with delta initial condition in dimension

Davar Khoshnevisan, David Nualart, Fei Pu

Suppose that is the solution to a -dimensional parabolic Anderson model with delta initial condition and driven by a Gaussian noise tha…

math.PR2020★ 7 cited

Spatial ergodicity and central limit theorems for parabolic Anderson model with delta initial condition

Le Chen, Davar Khoshnevisan, David Nualart +1

Let denote the solution to the parabolic Anderson model with initial condition and driven by space-time white noise on $\mathbb{R}_+\t…

math.PR2020★ 2 cited

A CLT for dependent random variables, with an application to an infinite system of interacting diffusion processes

Le Chen, Davar Khoshnevisan, David Nualart +1

We present a central limit theorem for stationary random fields that are short-range dependent and asymptotically independent. As an application, we present a central limit theorem…