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UID:UW-Physics-Event-2675
DTSTART:20121011T150000Z
DURATION:PT1H0M0S
DTSTAMP:20260416T215136Z
LAST-MODIFIED:20121008T125144Z
LOCATION:5310 Chamberlin
SUMMARY:The Kondo exciton: a quantum quench towards strong spin-reserv
 oir correlations\, R. G. Herb Condensed Matter Seminar\, Hakan Tureci\
 , Princeton University
DESCRIPTION:When a quantum system is subjected to a quantum quench\, i
 ts subsequent dynamics is governed by energy scales that become ever l
 ower with increasing time: whereas the transient behavior right after 
 the quench depends on high-energy excitations\, the asymptotic long-ti
 me evolution is determined by low-lying excitations close to the final
  ground state. Thus\, time- or frequency-resolved probes of the dynami
 cs after a quantum quench offers insight into the nature of the system
 's eigenstates across the entire energy spectrum. We recently proposed
  [1] that  such a quantum quench for the single-impurity Anderson Mode
 l can be induced by the sudden creation of an exciton in a quantum dot
  via optical absorption of an incident photon of definite frequency. T
 he subsequent emergence of correlations between the spin degrees of fr
 eedom of the dot and a tunnel-coupled low-temperature Fermionic reserv
 oir\, ultimately leading to the Kondo effect\, can be accurately mappe
 d out through an optical absorption experiment. This experiment was re
 cently carried out [2] with semiconductor quantum dots coupled to a de
 generate electron gas\, demonstrating experimentally for the first tim
 e the optical signature of Kondo correlations. I will discuss the theo
 ry behind the resulting lineshape that is found to unveil three very d
 ifferent dynamical regimes\, corresponding to short\, intermediate and
  long times after the initial excitation\, which are in turn described
  by the three renormalization group fixed points of the Anderson Model
 . At low temperatures and just beyond the absorption threshold\, the l
 ineshape is dominated by a power-law singularity\, with an exponent th
 at is a universal function of magnetic field and gate voltage.<br>\n<
 br>\n[1] H. E. Tureci et al.\, Phys. Rev. Lett. 106\, 107402 (2011).<
 br>\n[2] C. Latta et al.\, Nature 474\, 627 (2011). 
URL:https://www.physics.wisc.edu/events/?id=2675
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