N. Sidorova

most citedAgeing in the parabolic Anderson model

6 citations · 9 across the 2 of their papers we have counts for

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math.PR2011★ 64 cited

A two cities theorem for the parabolic Anderson model

Wolfgang König, Hubert Lacoin, Peter Mörters +1

The parabolic Anderson problem is the Cauchy problem for the heat equation $\partial_{t} u (t, z) = Δ u (t, z) + ξ (z) u (t, z)$ on $(0, \infty) \times Z^{d}$ with random potential $(ξ(z):z…

math.PR2009★ 6 cited

Ageing in the parabolic Anderson model

Peter Mörters, Marcel Ortgiese, Nadia Sidorova

The parabolic Anderson model is the Cauchy problem for the heat equation with a random potential. We consider this model in a setting which is continuous in time and discrete in sp…

math.PR2006★ 3 cited

Complete localisation in the parabolic Anderson model with Pareto-distributed potential

Wolfgang Konig, Peter Morters, Nadia Sidorova

The parabolic Anderson problem is the Cauchy problem for the heat equation $\partial_{t} u (t, z) = Δ u (t, z) + ξ (z) u (t, z)$ on $(0, \infty) \times Z^{d}$ with random potential $(ξ(z)…