1-D Modeling of HgCdTe Photodetectors Operated at ... - nanoHUB
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1-D Modeling of HgCdTe Photodetectors Operated at ... - nanoHUB
Computational Electronics. HgCdTe Material Properties. Intrinsic Carrier
Concentration. • The above equation was developed by Hansen and Schmidt
using the ...
1-D Modeling of HgCdTe Photodetectors Operated at Low Temperatures
Pradyumna Muralidharan Dragica Vasileska
Computational Electronics
Outline • Motivation and need for Infrared Photodetectors • • • •
• • •
HgCdTe Properties Basic Photodetector Parameters The Drift-Diffusion Model Generation – Recombination Models - SRH - Radiative - Auger - Tunneling Rappture Interfacing Results Conclusions and Future Work
Computational Electronics
NEED FOR IR PHOTODETECTORS
History of the development of photodetectors
Military Applications. Communication Applications. Bio-Medical Applications.
Computational Electronics
HgCdTe Material Properties Intrinsic Carrier Concentration
• The above equation was developed by Hansen and Schmidt using the k.p approach with degenerate statistics.
•x
• 50K
0.7
T
300K
Computational Electronics
• All material parameters in HgCdTe are very sensitive to the Cadmium Concentration ‘x’ and the temperature.
• For narrow bandgap HgCdTe the device is almost completely intrinsic near room temperature.
Computational Electronics
Bandgap
• The above equation is provide by Hansen et al. • The equation is valid for 0 and 4.2 K T 300 K
Computational Electronics
x
0.6
Effective Masses = 0.55
• Electrons have low effective mass as compared to the holes.
Permittivity
Computational Electronics
Mobility
Electron Mobility
Hole Mobility
Computational Electronics
Computational Electronics
PHOTODETECTOR PARAMETERS
• Quantum Efficiency • Response Times • Noise • Detectivity
Computational Electronics
Quantum Efficiency • Quantum Efficiency :
d > Lp
d < Lp
Factors affecting Quantum Efficiency • Photosensitive Area (width of space – charge region) • Reflection Co-Efficient • Absorption Co-Efficient Computational Electronics
RESPONSE TIMES • Transit Time Average time taken by the electron to reach the contact after generation inside the space charge region.
1-D Node point visualization of the device.
Computational Electronics
RC Constant Depletion Capacitance :
Diffusion Capacitance :
Computational Electronics
NOISE • Shot Noise : The fluctuations in the velocities of free carriers due to their random motion and the random thermal generation rates jointly give rise to shot noise.
• Johnson Noise : The shunt resistance, load resistance and series resistance contribute to the Johnson noise.
Computational Electronics
DETECTIVITY It is a primary figure of merit for any Infrared detector and is given by:
R is the effective dynamic resistance and is given by :
R0 is the zero bias resistance and RL is the load resistance.
Computational Electronics
THE DRIFT DIFFUSION APPROACH Initialize Parameters • Mesh Parameters • Discretization Coefficients • Doping Density • Potential based on charge neutrality Equilibrium Solver Solve Equilibrium Poisson’s equation
CONTINUITY EQUATIONS Electron Continuity Equation :
Holes Continuity Equation :
Finite Difference Scheme : • Electrons
• Holes
Computational Electronics
NUMERICAL METHODS • LU Decomposition Matrix representation of the equation :
Fast and efficient for 1-D device structures. Does not converge for temperatures below 60 K with addition of impurity levels due to high oscillating error.
Computational Electronics
• Successive Over Relaxation Method
is the relaxation parameter
Convergence is slower than LU. Converges even at temperatures below 60 K. The relaxation parameter can be used to over-damp or under damp the error which helps in convergence.
Computational Electronics
GENERATION-RECOMBINATION MODELS • Shockley – Read – Hall Mechanism
In
with x = 0.225, SRH is a dominating factor at lower
temperatures.
SRH lifetimes depends on Trap concentrations and capture coefficient.
Computational Electronics
SRH R-G TERM :
SRH Lifetimes :
Computational Electronics
• Auger Mechanism
Auger generation is heavily dominant at higher temperatures.
Responsible for very high dark current at elevated temperatures.
Auger -1 mechanism is the dominant process in n type HgCdTe.
Auger -7 mechanism is the dominant process in p type HgCdTe.
Computational Electronics
Auger Lifetimes :
Intrinsic Auger Lifetime :
Auger -1 Lifetime :
Auger - 7 Lifetime :
Computational Electronics
Auger R-G TERM :
Computational Electronics
• Radiative Mechanism Band to Band type of recombination which involves direct annihilation of a conduction band electron with a valence band hole. It is more significant at lower temperatures.
R-G Term
Computational Electronics
Radiative Lifetime :
τ Rad
1 = B (no + po )
Computational Electronics
• Band To Band Tunneling
Important mechanism in narrow bandgap HgCdTe at low temperatures.
Tunneling model based on W.K.B approximation.
Jozwikowski, K.; Kopytko, M.; Rogalski, A.; Jozwikowska, A.; , "Enhanced numerical analysis of current-voltage characteristics of long wavelength infrared n-on-p HgCdTe photodiodes," Journal of Applied Physics , vol.108, no.7, pp.074519-074519-11,Oct2010
This generation term can easily be integrated into the G-R terms of the continuity equation.
Computational Electronics
• Trap Assisted Tunneling This model is implemented by introducing a R-G term.