1986
DOI: 10.1016/0360-5442(86)90029-0
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Solar radiation for Dhahran, Saudi Arabia

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Cited by 72 publications
(7 citation statements)
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“…In quadratic type of models, 2 nd order polynomial equations were developed by Ogelman [13]. In cubic type of models, 3 rd order polynomial equations were developed by Bahel [14]. 4 th order polynomial equation was developed by Shahrukh [15] in 2019 using sunshine hours data.…”
Section: Models Developedmentioning
confidence: 99%
“…In quadratic type of models, 2 nd order polynomial equations were developed by Ogelman [13]. In cubic type of models, 3 rd order polynomial equations were developed by Bahel [14]. 4 th order polynomial equation was developed by Shahrukh [15] in 2019 using sunshine hours data.…”
Section: Models Developedmentioning
confidence: 99%
“…Bahel (Model 3), Jain (Model 4), and Louche (Model 5) models are all presented by equation 2, with different values for regression coefficients a and b. In the Bahel model, the coefficients are equal to 0.175 and 0.552, respectively [13]. Jain analysed data for Italy and suggested coefficient values 0.177 and 0.692 [14], while Louche for Ajaccio in Corsica obtained regression coefficients 0.206 and 0.546 [15].…”
Section: Description Of Used Modelsmentioning
confidence: 99%
“…where coefficients a, b, and c are given by values 0.195, 0.676, and 0.142, respectively. Bahel (Model 10) proposed a nonlinear model, based on bright sunshine hours and global radiation of 48 stations around the world, as a third-order function of the sunshine ratio S/S 0 [13]:…”
Section: Description Of Used Modelsmentioning
confidence: 99%
“…Altı yıllık güneş ışınımı ve güneşlenme süresi verilerini Devlet Meteoroloji İşleri Genel Müdürlüğü'nden alıp yatay düzleme gelen aylık global güneş ışınımını tahmin eden ampirik modeller geliştirmişlerdir [20]. Bazı çalışmalarda günlük global güneş ışınımının atmosfer dışı global güneş ışınımına oranı (Q/Qo) ile güneşlenme süresinin gün uzunluğuna oranı (t/to) arasında üçüncü dereceden bir ilişki kurarak model geliştirilmiştir [21][22][23][24]. Kılıç ve Öztürk, komşu ülkelerdeki ölçülen değerlerle çok iyi uyum sağlayan Angström denklemi katsayılarını hesaplayan bağıntı geliştirmişlerdir [25].…”
Section: Gi̇ri̇ş (Introduction)unclassified