Week 2-7 - Organic Electronics: Foundations to Applications
Transcript of Week 2-7 - Organic Electronics: Foundations to Applications
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
Week 2-7
Optical Detectors 2
Photodetector applications (cont’d)Solar cell basics
Measuring OPV efficiencyDevice Architectures: Exciton Blocking Layers
Chapter 7.2.2.4-7.4.1
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
Photodetectors for ImagingHow your camera works
Color filters
Integrated RGBSensitive OPDs
Stacking R, G, Blayers
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
Stacked sensors
S. Hokuto, et al., Japan. J. Appl. Phys., 50, 024103, 2011.
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
Hybrid Organic/Si CMOS Imager
Lim et al. Sci. Rep. 5, 7708 (2015)
Combination of CMOS focal plane array, B & R color filters, and a G OPD
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
Organic Charge Coupled Device
Coburn, et al. ACS Photonics 6, 2090 (2019)
• 4 Heterojunction detectors connected to a 3 phase (f) shift register to advance the charge collected during each clock cycle
• Exploits long range (cm scale) electron diffusion in fullerene channel• Diffusion is slow and omnidirectional
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
OCCD: How Fast Can It Respond?
Coburn, et al. ACS Photonics 6, 2090 (2019)
Fringe fields between shift register contacts can greatly increase charge transfer rateTransfer times ~10 ns possible, similar to Si sensors
Organic ElectronicsStephen R. Forrest
Solar Cell BasicsPower Conversion Efficiency, ηP:
• ISC ∝ number of photons absorbed
• VOC determined by material
• Fill factor (FF) related to device resistance
𝜂! =𝐹𝐹 $ 𝐼"# $ 𝑉$#
𝑃%&' 7
FF = VmImVOCISC
Fill Factor:
𝑃𝑜𝑤𝑒𝑟 = 𝐼𝑉
𝑃( = 𝐼(𝑉( = 𝐹𝐹𝐼"#𝑉$#Maximum power generated:
VAVm
Im
Open circuit voltage, VOC
Short circuit current, ISC
Maximum power point, MPP
Power Generating QuadrantIph
Organic ElectronicsStephen R. Forrest
No Cell is Idealj = j0 exp q Va − jARser( ) nSkBT( ) − kPPd
kPPd ,eq
⎡
⎣⎢⎢
⎤
⎦⎥⎥+Va − jARserRshunt
− jph
• It is customary to plot power generating j-V of 4th
quadrant in the 1st
• P = (+j)(+V) > 0
VOC =nSkBTq
logjphj0
+kPPdkPPd ,eq
⎛
⎝⎜
⎞
⎠⎟ ≈
nSkBTq
logjSCj0
+1⎛⎝⎜
⎞⎠⎟
8
(see Ch. 4.7)
Organic ElectronicsStephen R. Forrest
Fill Factor Depends on Series & Shunt Resistance
FF Rshunt ,Rser( ) = FF ∞,0( ) 1− VOCjSCRshunt
−jSCRserVOC
⎛⎝⎜
⎞⎠⎟
CF =Pinc
Pinc−1sun(1 kW-m-2)Solar concentration factor:
• Series resistance depends on morphology, contacts• Shunt resistance depends on D-A junction quality
Bube & Fahrenbruch, Adv. Electron. Electron Phys., 56 163 (1981)
Organic ElectronicsStephen R. Forrest
· Solar power at Earth's surface on sunny day: 1 kW/m2
· Power conversion efficiency of a solar cell: electrical power generated per Watt of sunlight in units of W/W or %
Solar Cell Facts
Technology Max. PCE Pros & Cons
Single junction solar cell thermodynamic limit 31% -
Multijunction solar cell record under concentrated sunlight 46% Very efficient & expensive
(100X Si)
Silicon solar cell 24% -
Silicon cell when installed 18-20% Competitive w. fossil fuelwide deployment
GaAs single junction cell 29% Very expensive, useful for space applications
Perovskite cells 24+%Unstable, toxic materials,
potentially low cost, flexible
Organic cells 18% Potentially low cost, flexible, transparent
Organic ElectronicsStephen R. Forrest
Economies of Scale: A Powerful Engine of Solar Cost Reduction
ASP = Average sale price
Organic ElectronicsStephen R. Forrest
Cost Reduction of Silicon Solar
12
LCOE= levelized cost of electricity
Competing with Si is a loser’s game
2019 = 5¢
Organic ElectronicsStephen R. Forrest
Solar is growing fast!and continuing well into the future
Organic ElectronicsStephen R. Forrest
Consider the Source
Organic ElectronicsStephen R. Forrest
Annual Solar Insolation: US
Organic ElectronicsStephen R. Forrest
ener
gy
Thermodynamic Limits to OPV cell Efficiency
Loss in EXCITONIC Solar Cells
Giebink, et al., Phys. Rev. B 83, 195326 (2011) 16
• Source of power: Photons with energy > EG• Sources of loss:
Ø Radiative and non-radiative exciton recombinationØ Thermalization of excess photon energyØ Recombination of CT states
Organic ElectronicsStephen R. Forrest
Calculating the Thermodynamic Efficiency Limit
In OPVs (vs. inorganics), absorption by the CT state, intermediate between the exciton and charge generation, must be considered
EPP = EX + ΔGCT
jSC = q α E( ) φs E( ) −φr E( )( )
EPP
∞
∫ dE
α E( ) =0 for E < EPP
α PP for EPP < E < EX
1 for E > EX
⎧
⎨⎪⎪
⎩⎪⎪
Polaron pair energy:Exciton energy
Free energy loss due to relaxation of Ex → CT
Then:
: CT absorption
BB rad. from sun BB rad. from cell
ΔVOCnr =VOC
rad −VOC = −mkBTq
log ηEL( )There are losses in VOC due to CT cell recombination (measured by the EL eff. in forward bias)
m ≥ 1 due to cell non-idealities
Reduced non-radiative recombination⇒The best detectors (i.e. smallest DVOC and largest jSC) are the most radiative
j0 =qηEL
ηext0
∞
∫ E( )φBB E,Ta( )dEdark current
Organic ElectronicsStephen R. Forrest
figure 4
40
30
20
10
0
Effic
ienc
y (%
)
3.02.52.01.51.00.5
Optical Gap (eV)
200
100
0
Curr
ent
(A/m
2 )
1.41.2Bias (V)
Δ GCT = 0.1 eVSQ limit
Δ GCT = 0.3 eV
Δ GCT = 0.5 eV
Δ GCT
Single-Junction OPV Efficiency Limit
Assumptions:• Based on 2nd Law of Thermodynamics• Sun=Black Body Source at 5770K• Polaron pairs mediate photogeneration
Observations:• OPV efficiency limit: 21.7-27.1%• Polaron pair energy ⇒Voc redux• Theory gives SQ limit (⇒general!)18
DGCT = Energy loss
Organic ElectronicsStephen R. Forrest
Single Junction Efficiency Can Be Exceeded in Multijunction Cells
1.2 1.4 1.6 1.8 2.0 2.2 2.45
10
15
20
25
30
35
PCE
(%)
Energy Gap (eV)
0.7 eV
(a)
(b)
h P(%
)
1.2 1.4 1.6 1.8 2.0 2.2 2.45
10
15
20
25
30
35
40
PCE
(%)
Energy Gap (eV)Optical Energy Gap (eV)
h P(%
) h ext
(%)
h ext
(%)
Wavelength (nm)
Wavelength (nm)
0.3 eV
Energy loss
0.7 eV
0.3 eV
Energy loss
Assumptions: hext = 90%FF = 0.75
These are not ideal (thermodynamically limited) cells
Che, PhD Thesis, U. Michigan (2018)
Organic ElectronicsStephen R. Forrest
20
Measuring Single Junction Solar Cell EfficiencyChallenges:• The laboratory spectrum (EREF) is not identically equal to the reference solar spectrum (AM1.5G):
It is only simulated (ESIM) • Reference detector spectral response (SREF) not identical to the test solar cell (ST)
ST
SREF
Rela
tive
Resp
onse
Wavelength (nm)
Irrad
ianc
e
Wavelength (nm)
ESIM
EREF
Example spectra:
To correct for these differences we calculate the spectral mismatch factor
M =jSIM
T
jREFT
jREFREF
jSIMREF =
ESIM λ( )ST λ( )dλλ1
λ2
∫
EREF λ( )ST λ( )dλλ1
λ2
∫
EREF λ( )SREF λ( )dλλ1
λ2
∫
ESIM λ( )SREF λ( )dλλ1
λ2
∫
𝑗!"#$ = 𝑗!% of test device using the simulated spectrum at 1 sun
𝑗&'($ = 𝑗!% of test device using the reference AM1.5G spectrum at 1 sun... etc.
M = 1 if SREF = ST or EREF = ET
Solar cell calibration is then: jREF
T =jREF
REF i jSIMT
M i jSIMREF
For most accurate calibration: M≅1
Organic ElectronicsStephen R. Forrest
Measuring Multijunction Cell Efficiency Is TrickyCannot calculate spectral correction factor since relative excitation of subcells in stack finds a different current balance point than the reference spectrumSolution: Directly measure the quantum efficiency of each subcell and calculate efficiency assuming the ref. spectrum
• Light bias the “other subcell” to create an optical short circuit• Measure the desired cell hext(l) by usual means• Light bias the desired subcell and measure hext(l) of the other
cell by usual means• Correct the efficiencies to their operating voltage points in the
multijunction cell to compensate for slope in efficiency under reverse bias (due to kPPd(V)) – see below
• Sum the two efficiencies to obtain jSC assuming the ref. spectrum
Gilot, et al. Adv. Funct. Mater., 20, 3904 (2010)
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
Organic Solar Cell Challenges
• High efficiency (>17%)• Large Module Size• High Reliability (>20 years)• Low Production Cost (<$0.50/Watt)
0
2
4
6
PCE
(%)
22
Organic ElectronicsStephen R. Forrest
Getting to High Efficiency: The Double Heterojunction
Ag
Problem Solution
•cathode metal diffusion•deposition damage•exciton quenching•vanishing optical field•electrical shorts
Introduce ‘Exciton Blocking Layer’(EBL) to:
• confine excitons to active region• separates active layer from metal• act as a buffer to damage• EBL thickness determined by depth of damage (if too thick, EBL is insulating)
Ag
ITO ITO
EBL~200Å
(Tang cell: 1%)
Organic ElectronicsStephen R. Forrest
Cur
rent
den
sity
[mA/
cm2 ]
High efficiency via increased exciton diffusion length:Fullerene acceptors & double HJs
ITO/PEDOT/200Å CuPc/400Å C60/150Å BCP/800Å AlPeumans & Forrest., Appl. Phys. Lett., 79,126 (2001)
150mW/cm2
490mW/cm2
1200mW/cm2
44mW/cm2
FF=0.52
FF=0.44FF=0.32
Series resistanceRS=(6.2±1.2)Ω-cm2
-0.6 -0.4 -0.2 0.0 0.2 0.4 0.6 0.8-100.0
-80.0
-60.0
-40.0
-20.0
0.0
20.0
40.0
Voltage [V]
LD~8nm
1 10 100 10001.0
1.5
2.0
2.5
3.0
3.5
4.0
Pow
er c
onve
rsio
n ef
ficie
ncy
[%]
Incident power density(AM1.5G) [mW/cm2]
1 sunηp = 3.6%
Organic ElectronicsStephen R. Forrest
C60
BCP
Ru(
acac
) 3
NTC
DA
C60
C60
PTC
BI
3.7
6.2
3.7
6.2
3.7
6.2
4.0
6.2
4.0
8.0
1.7
6.4
2.8
4.9
Ag
4.3
Ag
4.3
Ag
4.3
Species of Exciton Blockers• Essential for high efficiency• Transport charge• Reduce quenching• Provides optical spacer• Reduces damage from Cathode
Trap state transport e-h recombination e-transporter
Lassiter et al., Appl. Phys. Lett, 98, 243307 2011
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
e-h Recombination Buffers
Does not depend on defect formation ⇒ layer thickness can be optimized for optical coupling to active region
Rand, et al. Adv. Mater. 17, 2714 (2005)
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
Recombination Rate Determined by HOMO-LUMO Offset at Acc.-Buffer Junction
Family of Ru-compounds with varying Acc.-Buffer Energy Offsets
Marcus inversion
Renshaw et al. Phys. Rev. B, 84, 045315 (2011)
Organic ElectronicsStephen R. Forrest
28
Electron Filtering Buffer Layer
Bartynski, et al., 13, 3315 Nano Lett (2013)
BCPC60
3.7
6.2
Ag
4.3
BCP+
C60
• Highly transparent• Electron conductivity independent of C60
conc. to ~30%• Compound buffer: C60:Bphen/BPhen• Active region: DBP:C70
Organic ElectronicsStephen R. Forrest
Organic ElectronicsStephen R. Forrest
C60:Bphen Electron Filtering Blockers
Doping (C60:BCP)
Blocking Efficiency (%)
1:0 49.9 ± 0.8
1:1 81.0 ± 0.6
1:2 94.9 ± 0.6
1:4 98.4 ± 0.6
Bartynski, et al., 13, 3315 Nano Lett (2013)