Physics:Simple Model of the Atmospheric Radiative Transfer of Sunshine

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Direct normal irradiance spectra calculated with SMARTS 2.9.5 for increasing air mass (0 to 10), using the same atmospheric conditions as the ASTM G173 standard. Air mass 0 corresponds to the extraterrestrial spectrum,[1] marked as Top of Atmosphere (TOA).

History

The first versions of SMARTS were developed by Dr. Gueymard while he was at the Florida Solar Energy Center.[2][3][4] The model employed a structure similar to the earlier SPCTRAL2 model, still offered by the National Renewable Energy Laboratory (NREL), but with finer spectral resolution, as well as updated extraterrestrial spectrum and transmittance functions. The latter consisted mostly of parameterizations of results obtained with MODTRAN.

The latest versions (2.9.2 and 2.9.5) of SMARTS are hosted by NREL. The program can be freely downloaded, but is subject to a License Agreement, which limits its use to civilian research and education. For new users, an optional graphical interface (for Windows OS only) is available to ease the preparation of the input file. Program packages are available for the Windows, Macintosh and Linux platforms.

Applications

Comparison of direct normal, diffuse horizontal and global horizontal spectra predicted by SMARTS v2.9.2 and measured with a Rotating Shadowband Spectroradiometer (RSS) at the ARM CART site in Oklahoma; the air mass was about 2 for that specific test.

SMARTS version 2.9.2 was selected to prepare various reference terrestrial spectra, which have been standardized by ASTM under the designations G173,[5] G177[6] and G197,[7] and by IEC under 60904-3.[8] The latter standard represents the spectral distribution of global irradiance incident on a 37° tilted surface facing the sun at an air mass of 1.5. The integrated irradiance amounts to 1000 W/m2. This standard spectrum is mandated by IEC to evaluate the rating of photovoltaic (PV) solar cells in the absence of optical concentration. PV cells requiring concentration, referred to as CPV cells, are normally evaluated against the direct spectrum at air mass 1.5 described in ASTM G173. This spectrum integrates to 900 W/m2. The reasons behind the selection of the atmospheric and environmental conditions that eventually led to the development of ASTM G173 are described in a scientific paper.[9] SMARTS version 2.9.2 is considered an adjunct standard to G173 by ASTM.[10] Further details on the use of SMARTS for PV or CPV applications are available in other publications.[11][12][13][14] In particular, the model is frequently used to evaluate real-world efficiencies of PV or CPV modules and evaluate mismatch factors.[15][16][17]

The reference spectra in ASTM G197 have been developed to evaluate the optical characteristics of fenestration devices when mounted vertically (windows) or on structures inclined at 20° from the horizontal (skylights on roofs).

The reference spectrum in ASTM G177 is limited to the global irradiance in the ultraviolet (280–400 nm), and corresponds to "high-UV" conditions frequently encountered in arid and elevated sites, such as in the southwest USA. This spectrum is to be used as a reference for testing the degradation and durability of materials.

Features

The program uses various inputs that describe the atmospheric conditions for which the irradiance spectra are to be calculated. Ideal conditions, based on various possible model atmospheres and aerosol models, can be selected by the user. Alternatively, realistic conditions can also be specified as inputs, based for example on aerosol and water vapor data provided by a sunphotometer. In turn, these realistic conditions are necessary to compare the modeled spectra to those measured by a spectroradiometer.[18][19] Reciprocally, since the model is well validated, this comparative method can be used as guidance to detect malfunction or miscalibration of instruments.[20] The original spectral resolution of the model is 0.5 nm in the UV, 1 nm in the visible and near-infrared, and 5 nm above 1700 nm. To facilitate comparisons between the modeled spectra and actual measurements at a different spectral resolution, the SMARTS post-processor may be used to smooth the modeled spectra and adapt them to simulate the optical characteristics of a specific spectroradiometer. Additionally, the model provides the spectrally-integrated (or "broadband") irradiance values, which can then be compared to measurements from a pyrheliometer (for direct radiation) or pyranometer (for diffuse or global radiation) at any instant. Besides the atmospheric conditions, another important input is the solar geometry, which can be defined by the sun position (zenith angle and azimuth), the air mass, or by specifying the date, time and location.

Optional calculations include the circumsolar irradiance, illuminance components, photosynthetically active radiation (PAR) components, and irradiance calculations in the UV, involving a variety of action spectra (such as that corresponding to the erythema).

The program outputs its results to text files, which can be further imported and processed into spreadsheets. A graphic interface, providing plots of the calculated spectra using National Instruments' LabVIEWTM software, is also available.

See also

References

  1. ↑ C.A. Gueymard, The sun’s total and spectral irradiance for solar energy applications and solar radiation models. Solar Energy, vol. 76, 423-453 (2004).
  2. ↑ C. Gueymard, Development and performance assessment of a clear sky spectral radiation model. 22nd ASES Conf., Washington D.C. (1993).
  3. ↑ C. Gueymard, Updated transmittance functions for use in fast spectral direct beam irradiance models. Solar ‘94 ASES Conf., San Jose, CA (1994).
  4. ↑ C. Gueymard, Simple Model of the Atmospheric Radiative Transfer of Sunshine, version 2 (SMARTS2): Algorithms description and performance assessment. Report FSEC-PF-270-95, Florida Solar Energy Center (1995); http://www.fsec.ucf.edu/en/publications/pdf/FSEC-PF-270-95.pdf.
  5. ↑ Standard Tables for Reference Solar Spectral Irradiance: Direct Normal and Hemispherical on 37° Tilted Surface. ASTM Standard G173 (2012); http://www.astm.org/Standards/G173.htm.
  6. ↑ Standard Tables for Reference Solar Ultraviolet Spectral Distributions: Hemispherical on 37° Tilted Surface. ASTM Standard G177 (2012); http://www.astm.org/Standards/G177.htm.
  7. ↑ Standard Table for Reference Solar Spectral Distributions: Direct and Diffuse on 20° Tilted and Vertical Surfaces. ASTM standard G197 (2014); http://www.astm.org/Standards/G197.htm.
  8. ↑ Photovoltaic devices – Part 3: Measurement principles for terrestrial photovoltaic (PV) solar devices with reference spectral irradiance data. International Standard IEC 60904-3 (2008); http://webstore.iec.ch/preview/info_iec60904-3%7Bed2.0%7Db.pdf.
  9. ↑ C.A. Gueymard, D.R. Myers and K. Emery, Proposed reference irradiance spectra for solar energy systems testing. Solar Energy, vol. 73, 443-467 (2002).
  10. ↑ http://www.astm.org/Standards/G173.htm
  11. ↑ D. Myers, K. Emery and C. Gueymard, Revising and validating spectral irradiance reference standards for photovoltaic performance evaluation. Trans. ASME, J. Solar Engng, vol. 126, 567-574 (2004).
  12. ↑ S.P. Philipps, G. Peharz, R. Hoheisel, T. Hornung, N.M. Al-Abbadi, F. Dimroth and A.W. Bett, Energy harvesting efficiency of III–V triple-junction concentrator solar cells under realistic spectral conditions. Solar Energy Mat. Solar Cells, vol. 94, 869-877 (2010).
  13. ↑ J. Jaus and C.A. Gueymard, Generalized spectral performance evaluation of multijunction solar cells using a multicore, parallelized version of SMARTS. CPV-8 Conf., Toledo, Spain (2012); http://www.solarconsultingservices.com/Jaus%20Gueymard-Parallelized%20SMARTS%20for%20MJ%20CPV%20cells-CPV8%202012.pdf .
  14. ↑ B. Marion, Preliminary investigation of methods for correcting for variations in solar spectrum under clear skies, Tech. rep. NREL/TP-520-47277 (2010); http://www.osti.gov/bridge/product.biblio.jsp?osti_id=974901.
  15. ↑ A. Guechi and M. Chegaar, Effects of diffuse spectral illumination on microcrystalline solar cells. J. Electron Devices, vol. 5, 116-121 (2007).
  16. ↑ A. Dobbin, M. Norton, G.E. Georghiou, M. Lumb, T.N.D. Tibbits, Energy harvest predictions for a spectrally tuned multiple quantum well device utilising measured and modelled solar spectra. CPV-7 Conf., Las Vegas, NV (2011).
  17. ↑ M. Muller, B. Marion, S. Kurtz, and J. Rodriguez, An investigation into spectral parameters as they impact CPV module performance. CPV-6 Conf., Freiburg, Germany (2010); http://www.nrel.gov/docs/fy11osti/47959.pdf
  18. ↑ C.A. Gueymard, Interdisciplinary applications of a versatile spectral solar irradiance model: A review. Energy, vol. 30, 1551-1576 (2005).
  19. ↑ C.A. Gueymard, Prediction and validation of cloudless shortwave solar spectra incident on horizontal, tilted, or tracking surfaces. Solar Energy, vol. 82, 260-271 (2008).
  20. ↑ R. Galleano, W. Zaaiman, A. Virtuani, D. Pavanello, P. Morabito, A. Minuto, A. Spena, S. Bartocci, R. Fucci, G. Leanza, D. Fasanaro and M. Catena, Intercomparison campaign of spectroradiometers for a correct estimation of solar spectral irradiance: results and potential impact on photovoltaic devices calibration. Prog. Photovolt., DOI: 10.1002/pip.2361 (2013).

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