2016
DOI: 10.1016/j.ascom.2016.05.002
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Dust grain coagulation modelling : From discrete to continuous

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Cited by 25 publications
(4 citation statements)
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“…The result of the time dependent evolution of the dust size distribution is shown in e.g. Silsbee et al (2020); Paruta et al (2016); Ormel et al (2011Ormel et al ( , 2009; Weingartner & Draine (2001). In these models, at the very first stage of aggregation, the size boundaries of the distribution do not move significantly, as there is mostly a redistribution of the most numerous small grains aggregating to other grains of the distribution, and the parameter affected is the slope of the distribution.…”
Section: Dust Grains Growth and Size Distributionmentioning
confidence: 99%
See 1 more Smart Citation
“…The result of the time dependent evolution of the dust size distribution is shown in e.g. Silsbee et al (2020); Paruta et al (2016); Ormel et al (2011Ormel et al ( , 2009; Weingartner & Draine (2001). In these models, at the very first stage of aggregation, the size boundaries of the distribution do not move significantly, as there is mostly a redistribution of the most numerous small grains aggregating to other grains of the distribution, and the parameter affected is the slope of the distribution.…”
Section: Dust Grains Growth and Size Distributionmentioning
confidence: 99%
“…With such calculations, we reproduce qualitatively the range of evolution of the model results presented in, for example, Figs. 2-3 of Paruta et al (2016) or Figs. 4-6 of Silsbee et al (2020.…”
Section: Dust Grain Growth and Size Distributionmentioning
confidence: 99%
“…Appendix A details how grain velocities in the CNM and WIM are combined with our equation of state model to estimate velocities for populations of grains in the ISM. These velocity curves allow us to calculate the relative velocities vrel(a1, a2) that determine shattering rates, which have been studied in a variety of works (Voelk et al 1980;Markiewicz, Mizuno & Voelk 1991;Cuzzi & Hogan 2003;Yan, Lazarian & Draine 2004;Ormel & Cuzzi 2007;Ormel et al 2009;Hirashita & Li 2013;Paruta, Hendrix & Keppens 2016).…”
Section: Shatteringmentioning
confidence: 99%
“…The formalism of dust coagulation also shares many similarities with a wide class of population balance equations (Smoluchowski 1916;Vigil & Ziff 1989;Dubovskii, Galkin & Stewart 1992;Krivitsky 1995;Lee 2001;Filbet & Laurenc ¸ot 2004;Fournier & Laurenc ¸ot 2005). A variety of methods have been used to numerically model dust coagulation, including a piecewise constant grain size discretisation (Hirashita & Yan 2009), a Monte Carlo-based collision evolution simulator (Ormel et al 2009), direct numerical integration of the integro-differential coagulation equation (Asano et al 2013b), a method of moments approach that does not explicitly evolve the grain size distribution (Mattsson 2016), and a finite volume method applied to the conservative form of the coagulation equation (Paruta, Hendrix & Keppens 2016).…”
Section: Coagulationmentioning
confidence: 99%