Regular ArticleTemperature and Gas Production Distributions on the Surface of a Spherical Model Comet Nucleus in the Orbit of 46P/Wirtanen☆
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Cited by (30)
Asymptotic thermal analysis of a rotating and sublimating sphere illuminated by a light source
2012, International Journal of Heat and Mass TransferCitation Excerpt :Small thickness of the boundary layer in a case of relatively small period of revolution makes application of full 3D models [19,20] for calculations of the temperature field in rotating nuclei impractical or even infeasible. Instead, a variety of approximate quasi-3D models have been proposed based on an intuitive assumption that the thermal transport is important only in the direction that is perpendicular to the body surface [17,21–30]. In the present work, in particular, it is shown that this assumption is not necessarily correct, and there are thermal regimes, when heat conduction in the latitudinal direction can not be neglected even if the Fourier number based on the body period of revolution is large.
Quasi-3-D model to describe topographic effects on non-spherical comet nucleus evolution
2008, Planetary and Space ScienceCitation Excerpt :Models such as the one of Benkhoff and Boice (1996) or Capria et al. (1996) consider the diurnal change in illumination of a point located at the equator (so-called 1.5-D model). A more elaborate model considering the two-dimensional lateral heat exchange over a meridian and the contributions of such wedges over one rotation was developed by Enzian et al. (1997, 1999) (so-called 2.5-D model). The last step is to take into account both the latitudinal and the longitudinal variations of illumination (see e.g. Capria et al., 2001; Cohen et al., 2003; De Sanctis et al., 2005; Sarid et al., 2005; De Sanctis et al., 2007).
A fully 3-dimensional thermal model of a comet nucleus
2007, New AstronomyThe effect of local topography and self-heating on the sublimation rate of cometary nuclei
2006, Advances in Space ResearchRotational dynamics of subsolar sublimating triaxial comets
2004, Planetary and Space ScienceA practical tool for simulating the presence of gas comae in thermophysical modeling of cometary nuclei
2004, IcarusCitation Excerpt :Models in which the coupled heat transfer and gas diffusion equations are solved, and where a Dirichlet upper boundary condition is used for the latter equation (i.e., an explicit value for the surface gas density or pressure). The most common assumptions are zero surface pressure (e.g., Mekler et al., 1990; Prialnik, 1992; Prialnik et al., 1993; Podolak and Prialnik, 1996; Enzian et al., 1998, 1999; Orosei et al., 1999), or saturation surface pressure (e.g., Fanale and Salvail, 1984; Benkhoff and Spohn, 1991; De Sanctis et al., 1999; Capria et al., 2001). Models in which the coupled heat transfer and gas diffusion equations are solved, and where conservation of (the outgoing) mass flux is used as boundary condition for the latter equation (e.g., Rickman and Fernández, 1986; Rickman et al., 1990; Espinasse et al., 1991; Tancredi et al., 1994; Orosei et al., 1995; Capria et al., 1996; Enzian et al., 1997).
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R. L. Newburn, Jr.M. NeugebauerJ. Rahe