2006
DOI: 10.1088/0143-0807/27/6/004
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Measurements and predictions of the illuminance during a solar eclipse

Abstract: Measurements of illuminance during a solar eclipse are presented. The data are compared to theoretical predictions, based on a geometrical model for obscuration. The model assumes a straight and uniform motion of the sun and moon as well as a spherical shape of both, i.e. it neglects any effects of limb darkening. Furthermore, the sun's disk is assumed to have homogeneous luminosity, i.e. any luminosity variations due to sun spots are neglected. Input parameters are the duration of the eclipse, the duration of… Show more

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Cited by 34 publications
(20 citation statements)
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“…The chosen linear gradient is a rough, though astonishingly accurate, approximation for most of the partial phase of the eclipse [9]. In order to compute radiance as a function of time, we used the known moon´s shadow velocity during the 2017 eclipse in Idaho of about v=839 m/s.…”
Section: Simplified Model For Visual Rangesmentioning
confidence: 99%
“…The chosen linear gradient is a rough, though astonishingly accurate, approximation for most of the partial phase of the eclipse [9]. In order to compute radiance as a function of time, we used the known moon´s shadow velocity during the 2017 eclipse in Idaho of about v=839 m/s.…”
Section: Simplified Model For Visual Rangesmentioning
confidence: 99%
“…A very good comprehensible derivation of these formulas is given by Möllman and Vollmer (). Here d is the angular distance between the centers of solar and lunar disk and is the critical parameter since the other geometrical variables depend on it.…”
Section: The Occultation and Obscuration Functionsmentioning
confidence: 99%
“…The obscuration of the Sun, which is the fraction of the surface area of the solar disc that is hidden by the Moon (and hence governs the attenuation of the light of the Sun), lags a bit behind in the beginning of the partial phase: after a half hour from the first contact the magnitude of the eclipse is already 0.4, but the obscuration only 29%. After this it accelerates: in the remaining 50 min to totality the obscuration increases almost linearly with the eclipse magnitude and hence with time [13]. See Table 1, in which the Sun's photometric brightness is calculated as a function of eclipse magnitude for a typical eclipse (ratio lunar/solar disk diameter 1.04).…”
Section: A Eclipse Timelinementioning
confidence: 99%