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(Great paper.)
 
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{{davanco14a}}&nbsp;{{wtps}}
 
<center><wz tip="">[[File:Screenshot_20240109_195710.png|750px]]</wz></center>
 
<center><wz tip="">[[File:Screenshot_20240109_195710.png|750px]]</wz></center>
  
Studies blinking in InAs/GaAs QDs (family of dots where blinking—that is otherwise ubiquitous—was not much studied).
+
This interesting paper studies blinking in InAs/GaAs QDs (family of dots where blinking—that is otherwise ubiquitous—was not much studied). They use photon correlations to characterize it over time scales ranging from tens of nanoseconds to hundreds of milliseconds, with beautiful agreement to multilevel rate-equations. These, in addition to many "shelving" states (dark states), also has some structure for the emitter.
 
+
The model is based on multilevel rate-equations but, in addition to many "shelving" states (dark states), it also has some structure for the emitter. The details are in the supplementary material.
+
  
 
<center><wz tip="">[[File:Screenshot_20240110_000045.png|400px]]</wz></center>
 
<center><wz tip="">[[File:Screenshot_20240110_000045.png|400px]]</wz></center>
  
As these devices do not exhibit pronounced
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The details are, however, in the supplementary material. There one finds the rate equations, but not their solutions:
fluorescence variations, we use photon correlation measure-
+
 
ments [18] as a more informative approach to investigate
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<center><wz tip="Rate equations (in appendix).">[[File:Screenshot_20240111_190627.png|400px]]</wz></center>
blinking over time scales ranging from tens of nanoseconds
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to hundreds of milliseconds
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So although there is some structure that goes beyond the usual shelving models, it is difficult to know if that relates to [[photon liquefaction]] (flattening of small times).
 +
 
 +
An important technicality is that to compute $g^{(2)}(\tau)$ from rate equations, the emission, if it comes from the XX🡒XB transition (as is the case for some of their systems, which they call "devices"), has to be identified not only by the condition $p_{X_B}(0)=1$, but also that the system is in this state ''coming from'' XX, not, say, from G🡒XB. A clever trick from the Authors is to split this state in two, B1 and B2, with one only being excited from the sought XX🡒XB channel, so being the one used to obtain $g^{(2)}(\tau)$:
 +
 
 +
<center><wz tip="The two-states trick to identify photons from the wanted transition. ">[[File:Screenshot_20240111_192435.png|400px]]</wz></center>
 +
 
 +
They also find interesting connections between the number of shoulders and number of dark states:
 +
 
 +
<center><wz tip="">[[File:Screenshot_20240111_193938.png|400px]]</wz>
  
Photon
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and
bunching in these systems arises from shelving of the molecule
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into dark triplet states, resulting in bursts of emitted photons
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followed by dark intervals at characteristic rates.
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Multiple shoulders in the autocorrelation
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<wz tip="">[[File:Screenshot_20240111_193837.png|400px]]</wz>
have been associated with coupling to a number of TLSs with
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varying switching rates.
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A first estimate of the number
+
and
of dark states used in the model is the number of shoulders
+
.
in the measured g (2) (τ ) data
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<wz tip="">[[File:Screenshot_20240111_194055.png|400px]]</wz></center>

Latest revision as of 18:42, 11 January 2024

Multiple time scale blinking in InAs quantum dot single-photon sources. M. Davanço, C. S. Hellberg, S. Ates, A. Badolato and K. Srinivasan in Phys. Rev. B 89:161303 (2014).  What the paper says?

Screenshot 20240109 195710.png

This interesting paper studies blinking in InAs/GaAs QDs (family of dots where blinking—that is otherwise ubiquitous—was not much studied). They use photon correlations to characterize it over time scales ranging from tens of nanoseconds to hundreds of milliseconds, with beautiful agreement to multilevel rate-equations. These, in addition to many "shelving" states (dark states), also has some structure for the emitter.

Screenshot 20240110 000045.png

The details are, however, in the supplementary material. There one finds the rate equations, but not their solutions:

Screenshot 20240111 190627.png

So although there is some structure that goes beyond the usual shelving models, it is difficult to know if that relates to photon liquefaction (flattening of small times).

An important technicality is that to compute $g^{(2)}(\tau)$ from rate equations, the emission, if it comes from the XX🡒XB transition (as is the case for some of their systems, which they call "devices"), has to be identified not only by the condition $p_{X_B}(0)=1$, but also that the system is in this state coming from XX, not, say, from G🡒XB. A clever trick from the Authors is to split this state in two, B1 and B2, with one only being excited from the sought XX🡒XB channel, so being the one used to obtain $g^{(2)}(\tau)$:

Screenshot 20240111 192435.png

They also find interesting connections between the number of shoulders and number of dark states:

Screenshot 20240111 193938.png

and

Screenshot 20240111 193837.png

and .

Screenshot 20240111 194055.png