Self-scattering of non-spherical dust grains

Abstract

The understanding of (sub-)millimetre polarisation has made a leap forward since high-resolution imaging with ALMA came available. Amongst other effects, self-scattering (i.e., scattering of thermal dust emission on other grains) is thought to be the origin of millimetre polarisation. This opens the first window to a direct measurement of dust grain sizes in regions of optically thick continuum emission as it can be found in protoplanetary disks and star-forming regions. However, the newly derived values of grain sizes are usually around $\sim 100\mu$m and thus one order of magnitude smaller than those obtained from more indirect measurements as well as those expected from theory ($\sim 1$mm). We see the origin of this contradiction in the applied dust model of today's self-scattering simulations: a perfect compact sphere. The aim of this study is to test our hypothesis by investigating the impact of non-spherical grain shapes on the self-scattering signal. We apply discrete dipole approximation simulations to investigate the influence of the grain shape on self-scattering polarisation in three scenarios: an unpolarised and polarised incoming wave under a fixed as well as a varying incident polarisation angle. We find significant deviations of the resulting self-scattering polarisation when comparing non-spherical to spherical grains, in particular outside the Rayleigh regime, i.e. for >100$\mu$m size grains observed at $870\mu$m wavelength. Self-scattering by oblate grains produces higher polarisation degrees compared to spheres which challenges the interpretation of the origin of observed millimetre polarisation. A (nearly) perfect alignment of the non-spherical grains is required to account for the observed millimetre polarisation in protoplanetary disks. Our findings point towards a necessary re-evaluation of the dust grain sizes derived from (sub-)mm polarisation.

Accepted by A&A. Author accepted manuscript. Accepted on 28/04/2020. Deposited on 28/04/2020. 11 pages

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