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Measuring the spectral and angular distribution of
the diffuse solar radiance
Stefan Riechelmann, Thomas Fey, Dirk Friedrich, Stefan Winter
Department 4.1: Photometry and Applied Radiometry
Working Group 4.14: Solar Cells
Why do we need the angular distribution?
2 Stefan Riechelmann
61853-3 (Draft):
Angle of incidence correction of diffuse
irradiance is proposed after (Martin and
Ruiz 2001):
 Assumption of an isotropic distribution of
diffuse irradiance
𝐷p,corr =
λ Ω
𝑠 Ω, λ ⋅ (𝐷p,sky(Ω, λ) + 𝐷p,ground(Ω, λ)) ⅆΩ ⅆλ
 If we measure the spectral and angular distribution of a real radiance field,
we can evaluate the uncertainty arising from assumptions made in the energy rating.
𝐷p,ground
𝐷 𝑝,𝑠𝑘𝑦
𝐵𝑝
Measurement equipment - spectrometer
3 Stefan Riechelmann
UV+VIS Spektrometer (CAS 140CT – 154)
Wavelength range: 220 - 1020 nm
Bandwidth : 3,7 nm
Sampling interval : 0,8 nm
Infrared Spektrometer (CAS 140CT – 171)
Wavelength range: 780 - 1650 nm
Bandwidth: 9 nm
Sampling interval: 3 nm
Extended IR Spectrometer (CAS 140CT – 175)
Wavelength range: 1500 - 2150 nm
Bandwidth: 15 nm
Sampling interval: 4 nm
Entrance Optics
Field of View: 5° FWHM
Stray light reduced design
Digital Camera
Field of View: 120°
For quality control and documentation purposes
Dual Axis Tracking Unit
Range zenith: -42.5° - 105°
Range azimuth: -10° - 370°
Measurement equipment – entrance optics
4 Stefan Riechelmann
5,9 mm 9,8 mm >17,7 mm
1°
2,5°
112,35 mm
168,53 mm
ISO 9060/World Meteorological Organisation (WMO)
Recommendations (Analog PM06 and Pyrheliometer)
• Field of view (full angle): 5°
• Slope Angle: 1°
10-6
10-4
10
-2
100
-20 20 600 40 80
with extension and spectral black foil and soot
norm.signal/a.u.
Radiance entrance optics:
Field of View of 5° FWHM
Reduced stray light effects by using
black foil for the interior and soot for
the baffles.
Stray light at incidence angles > 10° is
lower than 10-6.
Measurement equipment – radiance calibration
5 Stefan Riechelmann
spectral
irradiance
transfer standard
baffle
reflection standard
entrance optics
Radiance emitted by reflection standard:
𝐿lamp,λ =
𝑅(0°, 45°, 𝜆)
𝜋
⋅ Elamp,λ
Responsivity of the instrument:
r 𝜆 =
𝑋lab 𝜆
𝐿lamp,λ
𝑐𝑜𝑢𝑛𝑡𝑠
W m−2nm−1sr−1
Calibrated outdoor measurement:
Lsky,λ =
𝑋sky 𝜆
𝑟 𝜆
W m−2
nm−1
sr−1
6
Sky radiance measurement at 20.07.2016, 14:34 MEZ (clear sky)
control picture (North direction)
Angular distribution at 400 nm Angular distribution at 1000 nm
7
Angular distribution at 400 nm
Sky radiance measurement at 20.07.2016, 14:34 MEZ (clear sky)
control picture (North direction)
Angular distribution at 1000 nm
Wavelength dependence of sky radiance
8 Stefan Riechelmann
Angular distribution of radiance:
• Black points: 145 measurements
• Yellow points: solar position during scan
• Green line: horizon at 85° zenith angle
• Ground albedo has been calculated based on
horizontal global irradiance
Spectral Irradiance:
• Direct irradiance measured at the beginning of
the scan
• Diffuse irradiance calculated by integral of the
hemisphere
9
Sky radiance measurement at 12.07.2016, 14:56 MEZ (broken clouds)
control picture (North direction)
Angular distribution at 400 nm Angular distribution at 1000 nm
10
Angular distribution at 400 nm
Sky radiance measurement at 12.07.2016, 14:56 MEZ (broken clouds)
control picture (North direction)
Angular distribution at 1000 nm
Follow-up tasks
11
- Comparison to integrating measurement
instruments (i.e. solar cells, pyranometer)
- Weatherproof housing for measurement
equipment
- Longer time series of measurements
Especially necessary for performance evaluation
under cloudy conditions
- Comparison to isotropic / anisotropic models
Acknowledgements
12
This work was supported by the European Metrology Research
Programme (EMRP) Project ENG55 PhotoClass, which is jointly
funded by the EMRP participating countries within EURAMET and
the European Union.

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10 measuring the spectral and angular distribution of the diffuse solar radiance

  • 1. Measuring the spectral and angular distribution of the diffuse solar radiance Stefan Riechelmann, Thomas Fey, Dirk Friedrich, Stefan Winter Department 4.1: Photometry and Applied Radiometry Working Group 4.14: Solar Cells
  • 2. Why do we need the angular distribution? 2 Stefan Riechelmann 61853-3 (Draft): Angle of incidence correction of diffuse irradiance is proposed after (Martin and Ruiz 2001):  Assumption of an isotropic distribution of diffuse irradiance 𝐷p,corr = λ Ω 𝑠 Ω, λ ⋅ (𝐷p,sky(Ω, λ) + 𝐷p,ground(Ω, λ)) ⅆΩ ⅆλ  If we measure the spectral and angular distribution of a real radiance field, we can evaluate the uncertainty arising from assumptions made in the energy rating. 𝐷p,ground 𝐷 𝑝,𝑠𝑘𝑦 𝐵𝑝
  • 3. Measurement equipment - spectrometer 3 Stefan Riechelmann UV+VIS Spektrometer (CAS 140CT – 154) Wavelength range: 220 - 1020 nm Bandwidth : 3,7 nm Sampling interval : 0,8 nm Infrared Spektrometer (CAS 140CT – 171) Wavelength range: 780 - 1650 nm Bandwidth: 9 nm Sampling interval: 3 nm Extended IR Spectrometer (CAS 140CT – 175) Wavelength range: 1500 - 2150 nm Bandwidth: 15 nm Sampling interval: 4 nm Entrance Optics Field of View: 5° FWHM Stray light reduced design Digital Camera Field of View: 120° For quality control and documentation purposes Dual Axis Tracking Unit Range zenith: -42.5° - 105° Range azimuth: -10° - 370°
  • 4. Measurement equipment – entrance optics 4 Stefan Riechelmann 5,9 mm 9,8 mm >17,7 mm 1° 2,5° 112,35 mm 168,53 mm ISO 9060/World Meteorological Organisation (WMO) Recommendations (Analog PM06 and Pyrheliometer) • Field of view (full angle): 5° • Slope Angle: 1° 10-6 10-4 10 -2 100 -20 20 600 40 80 with extension and spectral black foil and soot norm.signal/a.u. Radiance entrance optics: Field of View of 5° FWHM Reduced stray light effects by using black foil for the interior and soot for the baffles. Stray light at incidence angles > 10° is lower than 10-6.
  • 5. Measurement equipment – radiance calibration 5 Stefan Riechelmann spectral irradiance transfer standard baffle reflection standard entrance optics Radiance emitted by reflection standard: 𝐿lamp,λ = 𝑅(0°, 45°, 𝜆) 𝜋 ⋅ Elamp,λ Responsivity of the instrument: r 𝜆 = 𝑋lab 𝜆 𝐿lamp,λ 𝑐𝑜𝑢𝑛𝑡𝑠 W m−2nm−1sr−1 Calibrated outdoor measurement: Lsky,λ = 𝑋sky 𝜆 𝑟 𝜆 W m−2 nm−1 sr−1
  • 6. 6 Sky radiance measurement at 20.07.2016, 14:34 MEZ (clear sky) control picture (North direction) Angular distribution at 400 nm Angular distribution at 1000 nm
  • 7. 7 Angular distribution at 400 nm Sky radiance measurement at 20.07.2016, 14:34 MEZ (clear sky) control picture (North direction) Angular distribution at 1000 nm
  • 8. Wavelength dependence of sky radiance 8 Stefan Riechelmann Angular distribution of radiance: • Black points: 145 measurements • Yellow points: solar position during scan • Green line: horizon at 85° zenith angle • Ground albedo has been calculated based on horizontal global irradiance Spectral Irradiance: • Direct irradiance measured at the beginning of the scan • Diffuse irradiance calculated by integral of the hemisphere
  • 9. 9 Sky radiance measurement at 12.07.2016, 14:56 MEZ (broken clouds) control picture (North direction) Angular distribution at 400 nm Angular distribution at 1000 nm
  • 10. 10 Angular distribution at 400 nm Sky radiance measurement at 12.07.2016, 14:56 MEZ (broken clouds) control picture (North direction) Angular distribution at 1000 nm
  • 11. Follow-up tasks 11 - Comparison to integrating measurement instruments (i.e. solar cells, pyranometer) - Weatherproof housing for measurement equipment - Longer time series of measurements Especially necessary for performance evaluation under cloudy conditions - Comparison to isotropic / anisotropic models
  • 12. Acknowledgements 12 This work was supported by the European Metrology Research Programme (EMRP) Project ENG55 PhotoClass, which is jointly funded by the EMRP participating countries within EURAMET and the European Union.