Ev. Petrova et al., A negative branch of polarization for comets and atmosphereless celestial bodies and the light scattering by aggregate particles, SOL SYST R, 35(5), 2001, pp. 390-399
Optical observations of comets and atmosphereless celestial bodies show tha
t a change of sign of the linear polarization of scattered light from negat
ive to positive at phase angles less than approximate to 20 degrees is typi
cal of the cometary coma, as well as of the regolith of Mercury, the Moon,
planetary satellites, and asteroids. To explain a negative branch of polari
zation, this research suggests a unified approach to the treatment of comet
ary-dust particles and regolith grains as aggregate forms. A composite stru
cture of aggregate particles resulting in the interaction of composing stru
ctural elements (monomers) in the light-scattering process is responsible f
or the negative polarization at small phase angles, if the monomer sizes ar
e comparable to the wavelength. The characteristics of single scattering of
light calculated for aggregates of this kind turned out to be close to the
properties observed for cometary dust. Unlike the cometary coma, the regol
ith is an optically semi-infinite medium, where the interaction between par
ticles is significant. To find the reflectance characteristics of regolith,
the radiative-transfer equation should be solved for a regolith layer. In
this case, the interaction between scatterers can be modeled to a certain e
xtent by representing the regolith grains as aggregate structures consistin
g of several or many elements. Although real regolith grains are much large
r than the particles considered here, laboratory measurements have shown th
at it is precisely the surface irregularities comparable to the wavelength
that cause a negative branch of polarization. The main observed features of
the phase and spectral dependence of the linear polarization of light scat
tered from comets and atmosphereless celestial bodies, which are due to the
difference of the elementary scatterers in composition, size, and structur
e, can be successfully explained using the aggregate model of particles.