ABSTRACT. The interstellar dust model of comets is numerically worked out to satisfy several basic constraints provided by observations of comet Halley and to derive the porosity of coma dust. The observational constraints are: (1) the strengths of the 3.4 (J,m and 9.7 /jm emission bands; (2) the relative amount of silicates to organic materials; (3) the mass distribution of the dust. The results indicate that coma dust has a porosity in the range 0.93 < P < 0.975. Preliminary calculations concerning the observed linear polarization of comet Halley are presented.
IntroductionThe purpose of this work is to provide evidence for the model of comets by Greenberg (1985) by showing that interpretation of ground based and spacecraft observations of the coma of comet Halley may be successfully performed on the basis of this model. We present here the main ideas of recent work (Greenberg and Hage 1990; see this paper for details) and some new, preliminary results concerning the interpretation of the observed linear polarization of light scattered by the coma of comet Halley.In terms of the present model, the dust in the coma consists of porous aggregates (figure la) consisting of interstellar core-mantle particles (figure lb). Comets are assumed to be aggregates of particles as shown in figure lc. The porosity, P, of the aggregates is defined as the relative amount of volume filled by vacuum inside the aggregate. The comet model predicts 0.6 < P < 0.83 for comet nuclei and 0.9 < P < 0.975 for coma dust.
MethodBasically, we want to show that on the basis of the present comet model, it is possible to explain the observed strengths of the 3.4 fim (Danks et al. 1987) and 9.7 /xm (Hanner et al. 1987) emission bands of the coma of comet Halley, in terms of: (1) the mass ratio of silicates to organic materials as measured in situ (Kissel and Krueger 1987) and (2) the mass distributions of the dust, which were also measured in situ (McDonnell et al. 1989, Mazets et al. 1987. The shape of the 9.7 fim feature will not be considered here, although it may also be explained. The above is accomplished by going through the following scheme: (1) Assume the porosity of the coma dust is unknown and use it as a free parameter. (2) Calculate the thermal flux from the coma as a function of the dust porosity using: (a) the observed mass distributions; (b) the observed mass ratio in the dust of silicates:organics=2:l; (c) the interstellar dust model of comets to provide the morphology and specific chemical composition of the dust.The model calculations to determine the thermal emission of the coma dust particles with their complicated shapes, as a function of their porosity, size and distance to the sun are described fully in and in Greenberg and Hage (1990). (3) Equate, if possible, the calculated results with observed values, at the wavelengths of 9.7 and 3.4 /im. If the observed values are matched, then not only are spacecraft and ground based observations tied together, but a (representative mean) value for the dust porosity is also found...