Thursday, March 14, 2013

1303.3116 (Hakim Boumaza et al.)

Absence of absolutely continuous spectrum for random scattering zippers    [PDF]

Hakim Boumaza, Laurent Marin
A scattering zipper is a system obtained by concatenation of scattering events with equal even number of incoming and out going channels. The associated scattering zipper operator is the unitary equivalent of Jacobi matrices with matrix entries. For infinite identical events and random phases, Lyapunov exponents positivity is proved and yields to the absence of absolutely continuous spectrum.
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