Consider the Cauchy problem∂ u (x, t)/∂ t= ℋ u (x, t)(x∈ ℤ d, t≥ 0) with initial condition u
(x, 0)≡ 1 and with ℋ the Anderson Hamiltonian ℋ= κΔ+ ξ. Here Δ is the discrete Laplacian …

Correlation structure of intermittency in the parabolic Anderson model CNRS Inist Pascal-Francis
CNRS Pascal and Francis Bibliographic Databases Simple search Advanced search Search by …

Consider the Cauchy problem@ u (xt)=@ t=% u (xt)(x∈ ZZd t> 0) with initial condition u
(x0)= 1 and with% the Anderson Hamiltonian%=+. Here is the discrete Laplacian,∈(0c) is a …

Consider the Cauchy problem@ u (xt)=@ t=% u (xt)(x∈ ZZd t> 0) with initial condition u
(x0)= 1 and with% the Anderson Hamiltonian%=+. Here is the discrete Laplacian,∈(0c) is a …

Consider the Cauchy problem∂ u (x, t)/∂ t= ℋu (x, t)(x∈ ℤ d, t≥ 0) with initial condition u (x,
0)≡ 1 and with ℋ the Anderson Hamiltonian ℋ= κΔ+ ξ. Here Δ is the discrete Laplacian …

Consider the Cauchy problem u (x, t)/t= u (x, t)(xd, t 0) with initial condition u (x, 0) 1 and with
the Anderson Hamiltonian= +. Here is the discrete Laplacian,(0,) is a diffusion …

Consider the Cauchy problem∂ u (x, t)/∂ t= ℋu (x, t)(x∈ ℤ< sup> d, t≥ 0) with initial
condition u (x, 0)≡ 1 and with ℋ the Anderson Hamiltonian ℋ= κΔ+ ξ. Here Δ is the discrete …

Abstract Abstract. Consider the Cauchy problem Differential u (x, t)/Differential t= H u (x, t)(x
Z [sup d], t Is greater than or equal to 0) with initial condition u (x, 0) Is equivalent to 1 and …