Optical properties of an ensemble of G-centers in silicon
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Citations
Material platforms for defect qubits and single-photon emitters
Single artificial atoms in silicon emitting at telecom wavelengths
Silicon-Integrated Telecommunications Photon-Spin Interface
References
Scanning confocal optical microscopy and magnetic resonance on single defect centers
Enhanced Spontaneous Emission by Quantum Boxes in a Monolithic Optical Microcavity
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Frequently Asked Questions (15)
Q2. What are the future works in "Optical properties of an ensemble of g-centers in silicon" ?
Given the tremendous potential for manipulating and controlling point defects hosted in a silicon matrix and emitting in the telecommunications wavelength range, the authors believe that their optical characterizations of G-centers in silicon will stimulate further experiments and contribute to the expansion of this new field of research in quantum technologies.
Q3. What is the effect of the recombination on the radiative lifetime?
In zero-dimensional nanostructures such as epitaxial quantum dots and colloidal nanocrystals, the radiative lifetime no longer varies with temperature because of the suppression of thermalization effects along the excitonic dispersion.
Q4. How can the authors estimate the order of magnitude of the carrier capture volume in G-centers?
The 35 ± 7 kW cm−2 value of Psat can be used to roughly estimate the order of magnitude of the carrier capture volume in G-centers.
Q5. What is the phonon-assisted broadening of the ZPL?
Since the present model is limited to linear terms in the electron-phonon interaction, the phonon-assisted broadening of the ZPL is not accounted for in their calculations [82], and the finite broadening of the ZPL has to be introduced phenomenologically by convoluting the emission spectrum with a Lorentzian line of FWHM ZPL.
Q6. What is the temperature dependence of the radiative recombination time?
The temperature dependence of the radiative recombination time was identified as an intrinsic feature in semiconductor materials having a translational invariance along at least one direction, namely bulks, quantum wells, and quantum wires or carbon nanotubes [90–92].
Q7. Why were only the three highest irradiation fluences accessible?
Because of the limited incident power of their pulsed laser diode (average incident power of 1 kW cm−2), only the three highest proton irradiation fluences were accessible.
Q8. How does the recombination of a phonon bath work?
In fact, the recombination dynamics of an electronic two-level system in a phonon bath occurs either via direct radiative recombination (corresponding to the ZPL), or via phonon-assisted recombination (corresponding to the phonon sidebands).
Q9. What is the signature for saturation effects in G-centers that the authors analyze quantitatively?
Thermal shift and broadening being absent in their power-dependent experiments, the authors conclude that the sublinearity of the emission intensity in Fig. 2 is the signature for saturation effects in G-centers that the authors analyze quantitatively below.
Q10. Why does the PL decay time get shorter on raising the temperature?
Generally speaking, the PL decay time gets shorter on raising the temperature because of the thermally assisted decrease of either the radiative lifetime or the nonradiative one.
Q11. How did the authors measure the recombination dynamics of the ZPL?
By means of bandpass filters, the authors measured the recombination dynamics of the ZPL [blue shaded area in Fig. 3(a)], and of the low-energy sideband [red shaded area in Fig. 3(a)].
Q12. What is the probability of phonon absorption at 10 K?
At low temperature, the probability of phonon absorption is negligible compared to phonon emission, leading to the asymmetric emission spectrum at 10 K displayed in Fig.
Q13. How can the authors estimate the saturation power of a point defect?
The quantitative interpretation of their power-dependent experiments shows that the saturation of the emission can be resolved by ensemble measurements in G-centers, thus leading to an estimation of the saturation power.
Q14. How long does the ZPL redshift and broaden on increasing the temperature?
On the semi-log scale of Fig. 6(b), one sees that the ZPL redshifts and broadens on raising the temperature, with a global reduction of the PL signal intensity by approximately two decades from 10 to 110 K.
Q15. What is the coupling strength of the ZPL?
As far as the coupling strength ξ is concerned, it directly determines the ZPL fraction at zero temperature, since θ (0) = exp(−ξ 2).