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Kenneth J. Sauer1, Thomas Roessler2
1Yingli Green Energy Americas, Inc.
2Yingli Green Energy Europe GmbH
Presented at the 2013 PV Performance Modeling Workshop
Santa Clara, CA | May 1-2, 2013
Systematic Approaches to Ensure
Correct Representation of Measured
Multi-Irradiance Module Performance
in PV System Energy Production
Forecasting Software Programs
Published by Sandia National Laboratories with the permission of the authors.
2
2
Outline
• Basics
– Main components of PV module models
– Multi-irradiance behavior of PV modules
– Self-reference method
• Multi-irradiance behavior in PV*SOL® and PVsyst
• Motivation: Example data and default models
• Systematic approaches for fitting PV module models
‒ PV*SOL®
‒ PVsyst
• Impact on energy forecasts
• Summary and outlook
• Appendix: New software versions
3
3
Basics: Main components of PV module models
Electrical parameters at
STC (I-V curve)
Multi-irradiance behavior
Temperature coefficients
(and NOCT)
Incidence Angle Modifier
(IAM)
Module
model
Provision via data sheet Additional characterization
4
4
Basics: Multi-irradiance behavior of PV modules
• Characterized via “relative efficiency deviation” ∆rel [%]
as function of irradiance G [W/m2]:
Pmax(G) Gref
Pmax,ref G
Subscript “ref” means reference conditions; usually STC (where Gref=1,000W/m2).
• Typical
behavior:
∆rel (G) = x ‒ 1
-10%
-8%
-6%
-4%
-2%
0%
2%
0 200 400 600 800 1000
∆η
rel
G [W/m2]
5
5
• For linear devices, if data are obtained from indoor flash testers,
check that deviations from Isc linearity are <1% (see IEC 61853-1
Section 8)
• Possible causes of Isc non-linearity include but are not limited to:
• Spectral mismatch between the irradiance sensor and sample under test if the
spectrum changes over the irradiance range
• Spatial non-uniformity caused by filter placement during calibration or test
• Obtain effective irradiance G
used to calculate Δηrel following
the self-reference method (IEC
61853-1 Section 8):
G = Gref * (Isc / Isc,ref).
Basics: Self-reference method
-5.0%
-4.0%
-3.0%
-2.0%
-1.0%
0.0%
1.0%
2.0%
200 400 600 800 1000
Δη
rel
G [W/m2]
Deviation from Isc linearity
No adjustments
Self-reference method
6
6
PV*SOL® (v4.0)
• Multi-irradiance behavior via one value
of irradiance below reference conditions
(Gpartial_load), at which I-V curve
parameters must be provided
PVsyst (V5.56)
• Multi-irradiance behavior via 5 parameters
of one-diode model (series and shunt
resistance, photo current, saturation current
and diode quality factor), where 2 additional
parameters are used to describe RSh(G)
Multi-irradiance behavior in PV*SOL® and PVsyst
Gpartial_load
RSh, RS
7
7
-35%
-30%
-25%
-20%
-15%
-10%
-5%
0%
5%
0 200 400 600 800 1000
∆η
rel
G [W/m2]
Default model behavior, PV*SOL®
Default model behavior, PVsyst
Measured averages
Motivation: Example data and default models
• (22) 235W Yingli Solar mc-Si PV modules
• Reputable 3rd party laboratory in USA
• Class AAA pulsed solar simulator
• I-V curve at STC
• 4 additional I-V curves (25°C and AM 1.5g)
– 800W/m2
– 600W/m2
– 400W/m2
– 200W/m2
• Δηrel(200W/m2):
• Measured averages = -2.9%
• Default PVsyst (V5.56) = -8.3%
• Default PV*SOL® (v4.0) = -14.5%
IEC 61853-1
Section 8.5
8
8
Systematic approach for
PV*SOL®
• One user-modifiable variable
(Gpartial_load), thus manual
optimization possible
• Limitations of coarse-grained
grid of tested G
• Interpolation of measured
data (IEC 61853-1 Section 9)
• RMSD: 6.19% (default) 
0.05% (optimized)
76.90%
76.95%
77.00%
77.05%
77.10%
0.00%
0.05%
0.10%
0.15%
0.20%
0.25%
0.30%
0.35%
0.40%
280 290 300 310 320 330 340 350
FF
RMSD
G [W/m2]
RMSD, PV*SOL® Optimization
FF, Interpolated Measured Averages
-35%
-30%
-25%
-20%
-15%
-10%
-5%
0%
5%
0 200 400 600 800 1000
∆η
rel
G [W/m2]
Default model behavior,
PV*SOL®
Optimized model behavior,
PV*SOL® (400W/m²)
Optimized model behavior,
PV*SOL® (320W/m²)
Measured averages
9
9
Systematic approach for
PVsyst
• Optimization over a 4-
dimensional space of
parameters describing
parasitic series and shunt
resistances
‒ Numerical optimization
procedures are required
• RMSD: 3.46% (default) 
0.07% (optimized)
-35%
-30%
-25%
-20%
-15%
-10%
-5%
0%
5%
0 200 400 600 800 1000
∆η
rel
G [W/m2]
Default model behavior, PVsyst
Optimized model behavior, PVsyst
Measured averages
10
10
• Annual energy
production simulated
over four geographically
distributed locations
• Reported as gains in
forecasted outputs
using optimized models
over forecasted outputs
using default models
– PV*SOL®: 3-6% gains
– PVsyst: 2-3% gains
0.0%
1.0%
2.0%
3.0%
4.0%
5.0%
6.0%
Toronto Austin Berlin Rome
Gain
in
Forecasted
Annual
Energy
Output
PVsyst
PV*SOL®
Impact on energy forecasts
11
11
Summary and outlook
• Risk of relying on default settings that prescribe irradiance
behavior in PV*SOL® and PVsyst module models
• Importance of characterizing PV modules following, e.g.,
IEC 61853-1
– Plus fine-grained measurements close to max[FF(G)]
• Systematic optimization procedures reported for fitting PV
module models to measured data
• Next step: field validation of optimized models
12
12
-35%
-30%
-25%
-20%
-15%
-10%
-5%
0%
5%
0 200 400 600 800 1000
∆η
rel
G [W/m2]
Default model behavior, PVsyst V5
Default model behavior, PVsyst V6
Optimized model behavior, PVsyst
Measured averages
-35%
-30%
-25%
-20%
-15%
-10%
-5%
0%
5%
0 200 400 600 800 1000
∆η
rel
G [W/m2]
Default model behavior, PV*SOL® v4.0
Default model behavior, PV*SOL® v5.5
Optimized model behavior, PV*SOL® (320W/m²)
Measured averages
Appendix: New software versions
0.0%
1.0%
2.0%
3.0%
4.0%
5.0%
6.0%
Toronto Austin Berlin Rome
Gain
in
Forecasted
Annual
Energy
Output
PVsyst V5
PVsyst V6
PV*SOL® v4.0
PV*SOL® v5.5

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Systematic Approaches to Ensure Correct Representation of Measured Multi-Irradiance Module Performance in PV System Energy Production Forecasting Software Programs

  • 1. Kenneth J. Sauer1, Thomas Roessler2 1Yingli Green Energy Americas, Inc. 2Yingli Green Energy Europe GmbH Presented at the 2013 PV Performance Modeling Workshop Santa Clara, CA | May 1-2, 2013 Systematic Approaches to Ensure Correct Representation of Measured Multi-Irradiance Module Performance in PV System Energy Production Forecasting Software Programs Published by Sandia National Laboratories with the permission of the authors.
  • 2. 2 2 Outline • Basics – Main components of PV module models – Multi-irradiance behavior of PV modules – Self-reference method • Multi-irradiance behavior in PV*SOL® and PVsyst • Motivation: Example data and default models • Systematic approaches for fitting PV module models ‒ PV*SOL® ‒ PVsyst • Impact on energy forecasts • Summary and outlook • Appendix: New software versions
  • 3. 3 3 Basics: Main components of PV module models Electrical parameters at STC (I-V curve) Multi-irradiance behavior Temperature coefficients (and NOCT) Incidence Angle Modifier (IAM) Module model Provision via data sheet Additional characterization
  • 4. 4 4 Basics: Multi-irradiance behavior of PV modules • Characterized via “relative efficiency deviation” ∆rel [%] as function of irradiance G [W/m2]: Pmax(G) Gref Pmax,ref G Subscript “ref” means reference conditions; usually STC (where Gref=1,000W/m2). • Typical behavior: ∆rel (G) = x ‒ 1 -10% -8% -6% -4% -2% 0% 2% 0 200 400 600 800 1000 ∆η rel G [W/m2]
  • 5. 5 5 • For linear devices, if data are obtained from indoor flash testers, check that deviations from Isc linearity are <1% (see IEC 61853-1 Section 8) • Possible causes of Isc non-linearity include but are not limited to: • Spectral mismatch between the irradiance sensor and sample under test if the spectrum changes over the irradiance range • Spatial non-uniformity caused by filter placement during calibration or test • Obtain effective irradiance G used to calculate Δηrel following the self-reference method (IEC 61853-1 Section 8): G = Gref * (Isc / Isc,ref). Basics: Self-reference method -5.0% -4.0% -3.0% -2.0% -1.0% 0.0% 1.0% 2.0% 200 400 600 800 1000 Δη rel G [W/m2] Deviation from Isc linearity No adjustments Self-reference method
  • 6. 6 6 PV*SOL® (v4.0) • Multi-irradiance behavior via one value of irradiance below reference conditions (Gpartial_load), at which I-V curve parameters must be provided PVsyst (V5.56) • Multi-irradiance behavior via 5 parameters of one-diode model (series and shunt resistance, photo current, saturation current and diode quality factor), where 2 additional parameters are used to describe RSh(G) Multi-irradiance behavior in PV*SOL® and PVsyst Gpartial_load RSh, RS
  • 7. 7 7 -35% -30% -25% -20% -15% -10% -5% 0% 5% 0 200 400 600 800 1000 ∆η rel G [W/m2] Default model behavior, PV*SOL® Default model behavior, PVsyst Measured averages Motivation: Example data and default models • (22) 235W Yingli Solar mc-Si PV modules • Reputable 3rd party laboratory in USA • Class AAA pulsed solar simulator • I-V curve at STC • 4 additional I-V curves (25°C and AM 1.5g) – 800W/m2 – 600W/m2 – 400W/m2 – 200W/m2 • Δηrel(200W/m2): • Measured averages = -2.9% • Default PVsyst (V5.56) = -8.3% • Default PV*SOL® (v4.0) = -14.5% IEC 61853-1 Section 8.5
  • 8. 8 8 Systematic approach for PV*SOL® • One user-modifiable variable (Gpartial_load), thus manual optimization possible • Limitations of coarse-grained grid of tested G • Interpolation of measured data (IEC 61853-1 Section 9) • RMSD: 6.19% (default)  0.05% (optimized) 76.90% 76.95% 77.00% 77.05% 77.10% 0.00% 0.05% 0.10% 0.15% 0.20% 0.25% 0.30% 0.35% 0.40% 280 290 300 310 320 330 340 350 FF RMSD G [W/m2] RMSD, PV*SOL® Optimization FF, Interpolated Measured Averages -35% -30% -25% -20% -15% -10% -5% 0% 5% 0 200 400 600 800 1000 ∆η rel G [W/m2] Default model behavior, PV*SOL® Optimized model behavior, PV*SOL® (400W/m²) Optimized model behavior, PV*SOL® (320W/m²) Measured averages
  • 9. 9 9 Systematic approach for PVsyst • Optimization over a 4- dimensional space of parameters describing parasitic series and shunt resistances ‒ Numerical optimization procedures are required • RMSD: 3.46% (default)  0.07% (optimized) -35% -30% -25% -20% -15% -10% -5% 0% 5% 0 200 400 600 800 1000 ∆η rel G [W/m2] Default model behavior, PVsyst Optimized model behavior, PVsyst Measured averages
  • 10. 10 10 • Annual energy production simulated over four geographically distributed locations • Reported as gains in forecasted outputs using optimized models over forecasted outputs using default models – PV*SOL®: 3-6% gains – PVsyst: 2-3% gains 0.0% 1.0% 2.0% 3.0% 4.0% 5.0% 6.0% Toronto Austin Berlin Rome Gain in Forecasted Annual Energy Output PVsyst PV*SOL® Impact on energy forecasts
  • 11. 11 11 Summary and outlook • Risk of relying on default settings that prescribe irradiance behavior in PV*SOL® and PVsyst module models • Importance of characterizing PV modules following, e.g., IEC 61853-1 – Plus fine-grained measurements close to max[FF(G)] • Systematic optimization procedures reported for fitting PV module models to measured data • Next step: field validation of optimized models
  • 12. 12 12 -35% -30% -25% -20% -15% -10% -5% 0% 5% 0 200 400 600 800 1000 ∆η rel G [W/m2] Default model behavior, PVsyst V5 Default model behavior, PVsyst V6 Optimized model behavior, PVsyst Measured averages -35% -30% -25% -20% -15% -10% -5% 0% 5% 0 200 400 600 800 1000 ∆η rel G [W/m2] Default model behavior, PV*SOL® v4.0 Default model behavior, PV*SOL® v5.5 Optimized model behavior, PV*SOL® (320W/m²) Measured averages Appendix: New software versions 0.0% 1.0% 2.0% 3.0% 4.0% 5.0% 6.0% Toronto Austin Berlin Rome Gain in Forecasted Annual Energy Output PVsyst V5 PVsyst V6 PV*SOL® v4.0 PV*SOL® v5.5