Design of a Unipolar Barrier for a Nanocrystal-Based Short-Wave Infrared Photodiode
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Citations
Next-generation in vivo optical imaging with short-wave infrared quantum dots
A colloidal quantum dot infrared photodetector and its use for intraband detection.
Reconfigurable 2D/0D p-n Graphene/HgTe Nanocrystal Heterostructure for Infrared Detection.
Mercury Chalcogenide Quantum Dots: Material Perspective for Device Integration.
HgTe Nanocrystal Inks for Extended Short-Wave Infrared Detection
References
Ultrasensitive solution-cast quantum dot photodetectors
Improved performance and stability in quantum dot solar cells through band alignment engineering
Improved performance and stability in quantum dot solar cells through band alignment engineering
Review of material design and reactor engineering on TiO2 photocatalysis for CO2 reduction
Work function of indium tin oxide transparent conductor measured by photoelectron spectroscopy
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Fast and Sensitive Colloidal Quantum Dot Mid-Wave Infrared Photodetectors.
Frequently Asked Questions (18)
Q2. How do the authors reduce the confinement energy of large nanoparticles?
large nanoparticles are required to reduce the confinement energy and achieve band edge energy around 0.5 eV, and such nanoparticles tend to have a poor colloidal stability.
Q3. What are the main requirements for a detector in the extended SWIR?
To build a detector based on CQDs in the extended SWIR, narrower band gap materials are required and mercury chalcogenides compounds offer the most mature alternative.
Q4. What is the mature material to achieve absorption and photoconduction in this range?
Mercury chalcogenides are certainly the most mature material to achieve absorption and photoconduction in this range of wavelengths.
Q5. What materials are potentially interesting to achieve absorption in the SWIR?
Two families of nanocrystal materials are potentially interesting to achieve absorption in the SWIR: lead and mercury chalcogenides.
Q6. What is the common use of lead chalcogenide nanocrystals?
Lead chalcogenide nanocrystals have been extensively used to harvest the near infrared2 (from 800 nm to 1 µm) part of the solar spectrum in quantum dots based solar cells.
Q7. How is the internal quantum efficiency of the HgTe layer determined?
The internal quantum efficiency, (ηint %) = ΔIPh/(eφ), where ΔI Ph is the photocurrent at 0 V bias, e is the electronic charge and Φ is the photon flux (photon/seconds), is enhanced by ≈ 26-fold as compared to the photovoltaic device without p-type HgTe layer.
Q8. What is the work function of the ambipolar photodiode?
Its work function is equal to 4.7 ± 0.1 eV and it presents an Urbach energy, which describes the gap trap distribution, of 35 meV.13,26band profile of the first generation of short wave infrared photodiode with a structure ITO/TiO2/HgTe (ambipolar – 4000 cm-1)/Au. d. Energy band profile of the second generation of short wave infrared photodiode with a structure FTO/TiO2/HgTe (ambipolar – 4000 cm-1)/HgTe (p type – 6000 cm1)/MoO3/Au.
Q9. What are the performance characteristics of InGaAs detectors?
Performances reached by InGaAs detectors are undoubtedly impressive with high quantum efficiency around 80 % and low dark current densities (≈10-9 A·cm-2).
Q10. What is the ambipolar conductivity of the HgTe CQD?
While oxides layers are processed in air, all the following steps of the device fabrication are conducted in air-free conditions to avoid the substantial increase of dark conductance observed when ligand-exchanged HgTe CQD films are exposed to air.
Q11. What is the sensitivity of the structure of the HgTe CQD?
The responsivity of this structure (a few µA.W-1 around 0 V) is actually very low, which is the signature of a poor photocharge extraction.
Q12. What is the Fermi level for the smallest band gap?
The Fermi level is in the bottom part of the band gap for the widest band gap materials (7000 cm-1 ≈0.87 eV and 6000 cm-1 ≈0.75 eV band edge energy); in the upper part of the band gap, but still close to the middle for intermediate band gap (4000 cm-1 ≈0.5 eV and 2700 cm-1 ≈ 0.33 eV band edge energy); while for the smallest band gap, the Fermi level is found to be within the conduction band.
Q13. What is the effect of the field effect transistor?
This field effect transistor configuration allows (i) air operability of the device, (ii) low operating biases and (iii) gating of thick films.
Q14. What is the i-V curve rectifying behavior of the TiO2 layer?
13The I-V curve rectifying behavior is the result of the TiO2 layer, which is used as electron extractor and hole blocking layer (see Figure 1c).
Q15. What is the ambipolar conductor of the HgTe CQD?
It was previously demonstrated that the material is an ambipolar conductor (i.e. it conducts both holes and electrons), see supporting information figure S1 and S3-5.
Q16. What are the main flaws of the structure?
This structure was nevertheless suffering from two major flaws: (i) energetically unoptimized contact design, which limited the extraction of photocharged carriers and (ii) a too high dark current, as shown in Figure 1c.
Q17. How much does the unipolar barrier need to be offset?
In other words, the unipolar barrier valence band needs to be aligned with the absorbing layer valence band while the conduction band needs to be offset, by an amount >>
Q18. What is the valence band offset for the HgTe CQDs?
As a result, using a layer of HgTe CQDs with a 6000 cm-1 (≈0.75 eV) band edge energy appears as a suitable path for the design of an unipolar barrier.