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2015
DOI: 10.1016/j.jastp.2015.02.002
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Air-cooling mathematical analysis as inferred from the air-temperature observation during the 1st total occultation of the Sun of the 21st century at Lusaka, Zambia

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Cited by 11 publications
(28 citation statements)
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“…It provided for solar and terrestrial observations under unusually extreme conditions [1,2], extending our measurements of the effect of solar eclipses on the terrestrial atmosphere [3].…”
Section: Introductionsupporting
confidence: 57%
“…It provided for solar and terrestrial observations under unusually extreme conditions [1,2], extending our measurements of the effect of solar eclipses on the terrestrial atmosphere [3].…”
Section: Introductionsupporting
confidence: 57%
“…In Peñaloza‐Murillo and Pasachoff (), astrometric and physical basic aspects of TSEs, like solar limb darkening, occultation, and obscuration functions, were explained and reviewed in depth, inferred from temperature observations during the first TSE of the 21st century on 21 June 2001, at Lusaka, Zambia. For the 2009 Chinese TSE, we will try to apply the same methodology and analysis, without repeating details.…”
Section: The Occultation and Obscuration Functionsmentioning
confidence: 99%
“…In our case we have taken the values b = 0.84 and c = −0.20. Using the notation of Tzanis (), and taking into account additional explanations in Peñaloza‐Murillo and Pasachoff (), this function is expressed as follows: normalΓ0.25em()ν=1bc+b1ν21/2+c()1ν2, where ν = r / R s , cos ψ = (1 − ν 2 ) 1/2 , Γ( ν ) = I ( ν )/ I (0), and r is a radial integration variable taken on the solar disk which gives the distance from the apparent solar center to a ring or annulus of dr width partially intersected by the Moon at a given instant t ; thus, dr = R s dν . The apparently fractional lack of energy, corresponding to a particular area of the Sun being occulted at a given instant t by the Moon, is the integration of this annulus over the blocked solar area along with the solar limb darkening function 2vmin1normalΓ()vϕrRsnormaldv=2vmin1normalΓ()vϕRs2normaldv0.5em, where ϕ is given by this interception when one considers that it defines an aperture angle, 2 ϕ , subtended at the center of the solar disk by the partially occulted annulus.…”
Section: The Occultation and Obscuration Functionsmentioning
confidence: 99%
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