DIPSY: A New Disc Instability Population Synthesis
Authors: Schib Oliver , Mordasini Christoph , Helled Ravit 
Published: July 2022

&lt;p&gt;Disk instability remains the leading formation pathway for some of observed giant planets. In particular, this model can more naturally explain giant planets at large separation, giant planets around M stars, and very young giant planets. However, there are still many open questions regarding this formation mechanism, and the expected population of planets.&lt;br /&gt;We are working on a new disc instability population synthesis (DIPSY) that aims to address these questions and make predictions about the expected population of planets that can be tested observationally.&lt;br /&gt;We find that fragmentation (the formation of bound clumps in the disc, a necessary condition for planet formation in the disc instability model) depends sensitively on the precise physics during the disc formation (infall). We show that infall models that form discs compatible in size with observed young discs are likely to fragment, though this may happen only in a minority of systems. Furthermore, we demonstrate how the intrinsics of orbital migration, mass accretion and clump interaction influence the fate of the formed clumps.&lt;br /&gt;The figure shows the fraction of systems that fragment as a function of the final stellar mass for different parameters studied [1].&lt;br /&gt;The results of the population synthesis, combined with current and future observations, will deepen our understanding of planet formation irrespective of the formation model.&lt;/p&gt;
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alt=&quot;&quot; /&gt;Fig. 1: Fraction of fragmenting discs as a function of the final stellar mass for different parameters. When an infall model motivated by non-ideal MHD simulations is applied, no fragmentation occurrs. In contrast, infall informed by radiation hydrodynamic simulations leads to a substantial fraction of discs fragmenting, especially at higher masses.&lt;/p&gt;
&lt;p&gt;&lt;strong&gt;References:&lt;/strong&gt;&lt;/p&gt;
&lt;p&gt;[1] Schib, O., Mordasini, C., Wenger, N., Marleau, G. D., &amp; Helled, R. 2021, Astronomy and Astrophysics, 645, A43&lt;/p&gt;