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The '''solar azimuth angle''' is the [[azimuth]] angle of the [[sun]].<ref name="sukhatme" /><ref name="Seinfeld and Pandis" /><ref name="Duffie" /> It defines in which ''direction'' the sun is, whereas the [[solar zenith angle]] or [[solar elevation]] defines how high the sun is. (The elevation is the [[Complementary angles|complement]] of the zenith.) There are several conventions for the solar azimuth, however it is traditionally defined as the angle between a line due south and the shadow cast by a vertical rod on Earth. This convention states the angle is positive if the line is east of south and negative if it is west of south.<ref name="sukhatme">{{cite book | title = Solar Energy: Principles of Thermal Collection and Storage | first = S. P. | last = Sukhatme | year = 2008 | edition = 3 | publisher = Tata McGraw-Hill Education | isbn = 0070260648 | page = 84}}</ref><ref name="Seinfeld and Pandis">{{cite book | title = Atmospheric Chemistry and Physics, from Air Pollution to Climate Change | first1 = John H. | last1 = Seinfeld | first2 = Spyros N. | last2 = Pandis | year = 2006 | edition = 2 | publisher = Wiley | isbn = 978-0-471-72018-8 | page = 130 | url = http://www.wiley.com/WileyCDA/WileyTitle/productCd-0471720186.html}}</ref> For example due east would be 90° and due west would be -90°. Another convention is the reverse; it also has the origin at due south, but measures angles clockwise, so that due east is now negative and west now positive.<ref name="Duffie">{{cite book | title = Solar Engineering of Thermal Processes | first1 = John A. | last1 = Duffie | first2 = William A. | last2 = Beckman | year = 2013 | edition = 4 | publisher = Wiley | isbn = 978-0-470-87366-3 | pages = 13, 15, 20 | url = http://www.wiley.com/WileyCDA/WileyTitle/productCd-0470873663.html}}</ref>
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However, despite tradition, the most commonly accepted convention for analyzing [[solar radiation]], ''e.g.'' for [[solar energy]] applications, is clockwise from due north, so east is 90°, south is 180° and west is 270°. This is the definition used by [[National Renewable Energy Laboratory|NREL]] in their [http://www.nrel.gov/midc/solpos/ solar position calculators]<ref name="SPA">{{cite journal | last = Reda, I. | first = Andreas, A. | title = Solar Position Algorithm for Solar Radiation Applications | journal = Solar Energy | volume = 76 | issue = 5 | year = 2004 | pages = 577–589 | publisher = Elsevier | url = http://www.sciencedirect.com/science/article/pii/S0038092X0300450X | doi = 10.1016/j.solener.2003.12.003 | issn = 0038-092X}}</ref> and is also the convention used in the [[#Formulas|formulas]] presented here.
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==Formulas==
''Note: Both of these formulas assume the '''north-clockwise convention'''.'' The '''solar azimuth angle''' can be calculated to a good approximation with the following formula, however angles should be interpreted with care due to the inverse sine, i.e. x = sin<sup>−1</sup>(y) has two solutions (unless y is -1 or +1), only one of which will be correct.
:<math>
\, \sin \phi_\mathrm{s} = \frac{-\sin h \cos \delta}{\cos \theta_\mathrm{s}}
</math>
 
<br />
The following formulas can also be used to approximate the solar azimuth angle, but these formulas use cosine, so the azimuth angle will always be positive, and should be interpreted as the angle less than 180 degrees when the hour angle, ''h'', is negative (morning) and the angle greater than 180 degrees when the hour angle, ''h'', is positive (afternoon). (These two formulas are equivalent if you assume the "[[solar elevation angle]]" approximation formula).<ref name="Seinfeld and Pandis" /><ref name="Duffie" /><ref name="SPA" />
 
:<math>
\, \cos \phi_\mathrm{s} = \frac{\sin \delta \cos \Phi - \cos h \cos \delta \sin \Phi}
                              {\cos \theta_\mathrm{s}}
</math>
 
:<math>
\, \cos \phi_\mathrm{s} = \frac{\sin \delta - \sin \theta_\mathrm{s}\sin \Phi}
                              {\cos \theta_\mathrm{s}\cos \Phi}
</math>
 
<br />
The formulas use the following terminology:
*<math>\, \phi_\mathrm{s}</math> is the solar azimuth angle
*<math>\, \theta_\mathrm{s}</math> is the [[solar elevation angle]]
*<math>\, h</math> is the [[hour angle]], in the local [[solar time]]
*<math>\, \delta</math> is the current [[Position of the Sun|sun declination]]
*<math>\, \Phi</math> is the local [[latitude]]
 
== See also ==
 
* [[Azimuth]]
* [[Equation of time]]
* [[Horizontal coordinate system]]
* [[Hour angle]]
* [[Position of the Sun]]
* [[Solar elevation angle]]
* [[Solar time]]
* [[Solar tracker]]
* [[Sun path]]
* [[Sunrise]]
* [[Sunset]]
* [[Sun]]
* [[Zenith]]
 
== References ==
 
{{reflist}}
 
==External links==
* [http://www.nrel.gov/midc/solpos/  Solar Position Calculators by National Renewable Energy Laboratory (NREL)]
* [http://www.nrel.gov/docs/fy08osti/34302.pdf Solar Position Algorithm for Solar Radiation Applications (NREL)]
* [http://www.ecy.wa.gov/programs/eap/models/twilight.zip An Excel workbook] with VBA functions for solar azimuth, solar elevation, dawn, sunrise, solar noon, sunset, and dusk, by [http://www.ecy.wa.gov/programs/eap/models.html Greg Pelletier], translated from NOAA's online calculators for [http://www.srrb.noaa.gov/highlights/sunrise/azel.html solar position] and [http://www.srrb.noaa.gov/highlights/sunrise/sunrise.html sunrise/sunset]
* [http://www.ecy.wa.gov/programs/eap/models/solrad.zip An Excel workbook] with a solar position and solar radiation time-series calculator, by [http://www.ecy.wa.gov/programs/eap/models.html Greg Pelletier]
* [http://www.volker-quaschning.de/datserv/sunpos/index_e.html Sun Position Calculator] Free on-line tool to estimate the position of the sun with three different algorithms.
* [http://pveducation.org/pvcdrom/properties-of-sunlight/azimuth-angle PVCDROM] Azimuth Angle - online material regarding Photovoltaics by UNSW, ASU, NSF et al.
 
{{DEFAULTSORT:Solar Azimuth Angle}}
[[Category:Horizontal coordinate system]]
[[Category:Sun]]
[[Category:Solar energy]]

Latest revision as of 13:09, 5 May 2014

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