2011
DOI: 10.1016/j.pss.2011.06.011
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Optical measurements of the Moon as a tool to study its surface

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Cited by 211 publications
(203 citation statements)
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“…To correct for brightness changes due to local topography within the image and brightness changes due to differences in phase angle between images, we used a photometric adjustment based on the disk function for the former and a phase function for the latter Schröder et al, 2013b). Schröder et al (2013b) used an approach based on models in which the explicit dependence of reflectance on phase angle is decoupled from the effects of local topography (Kaasalainen et al, 2001;Shkuratov et al, 2011). Their approach separates the disk function from the phase function, and is well suited to facilitate photometric correction by combining the best-fit disk function of Vesta with a polynomial to describe the phase function.…”
Section: Data Base and Methodsmentioning
confidence: 99%
“…To correct for brightness changes due to local topography within the image and brightness changes due to differences in phase angle between images, we used a photometric adjustment based on the disk function for the former and a phase function for the latter Schröder et al, 2013b). Schröder et al (2013b) used an approach based on models in which the explicit dependence of reflectance on phase angle is decoupled from the effects of local topography (Kaasalainen et al, 2001;Shkuratov et al, 2011). Their approach separates the disk function from the phase function, and is well suited to facilitate photometric correction by combining the best-fit disk function of Vesta with a polynomial to describe the phase function.…”
Section: Data Base and Methodsmentioning
confidence: 99%
“…If we fit a straight line for the radiance factor of facets observed with phase angle larger than 20 • , we measure a increase of the radiance factor of 0.11 due to the non-linear enhancement, which is ∼ 50% of the albedo at zero phase angle (0.19 ± 0.02, the geometric albedo according to Sierks et al, 2011). The spread of points is due to geometric condition only, the so-called disk profile (Shkuratov et al, 2011), were facets close to limb are obscured in the extreme values of incidence and emergence angles. On Figure 2.2b, we observe a concentration of radiance factor along diagonal that results from the specular behavior of the opposition effect, and outside of it, the diffusive scattering component.…”
Section: Then It Providesmentioning
confidence: 99%
“…This component is related to limb darkening, topography and also the global surface scattering properties. Further mathematical and qualitative description of photometric definitions was reviewed by Shkuratov et al (2011). In what follows, the equigonal albedo is also decomposed in two terms:…”
Section: Then It Providesmentioning
confidence: 99%
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