Date
Mon, 30 Apr 2007
14:15
Location
DH 3rd floor SR
Speaker
Dr Nadia Sidorova
Organisation
University of Bath

 

We study the parabolic Anderson problem, i.e., the heat equation on the d-dimentional

integer lattice with independent identically distributed random potential and

localised initial condition. Our interest is in the long-term behaviour of the

random total mass of the unique non-negative solution, and we prove the complete

localisation of mass for potentials with polynomial tails.

 

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