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VERSION:2.0
PRODID:-//132.216.98.100//NONSGML kigkonsult.se iCalcreator 2.20.4//
BEGIN:VEVENT
UID:20260124T025407EST-92070D4pud@132.216.98.100
DTSTAMP:20260124T075407Z
DESCRIPTION:We consider the random discrete Schrödinger operator $H=L+V$\no
 n the one dimensional integer lattice $Z$. The operator $L$ is the\ndiscre
 te laplacian\, $(LF)(x)=f(x-1)+f(x+1)$\, and $V$ is a\npotantial\, $Vf(x)=
 v(x)f(x)$\, where $v(x)$ is a family of\nindependent random variables. We 
 will discuss a new method to\nestablish localization\, i.e. that generical
 ly the eigenfunctions of\n$H$ decay exponentially. The method is robust en
 ough to allow\n$v(x)$ to have different probability distributions for diff
 erent\nlattice points $x$. Moreover\, the method allows to obtain lower\nb
 ounds for the rate of decay of the eigenfunctions. The talk will\nbe given
  in the language of finite dimensional matrices and basic\nprobability the
 ory.\n
DTSTART:20081215T173000Z
DTEND:20081215T173000Z
LOCATION:Burnside Hall\, CA\, QC\, Montreal\, H3A 0B9\, 805 rue Sherbrooke 
 Ouest
SUMMARY:One dimensional Anderson model with non-homogeneous disorder
URL:/channels/event/one-dimensional-anderson-model-non
 -homogeneous-disorder-103293
END:VEVENT
END:VCALENDAR
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