COOKIES: By using this website you agree that we can place Google Analytics Cookies on your device for performance monitoring. |
University of Cambridge > Talks.cam > DAMTP Astrophysics Seminars > Core feedback inside gravitational instability planets: explaining the ALMA dust gaps
Core feedback inside gravitational instability planets: explaining the ALMA dust gapsAdd to your list(s) Download to your calendar using vCal
If you have a question about this talk, please contact Dr William Béthune. In the gravitational instability (GI) theory of planet formation, planets form through the fragmentation of young, massive discs. After formation, these planets migrate, open gaps and accrete gas and dust. This leads to a diverse zoo of outcomes that the GI community are attempting to constrain. In this talk I’ll provide an overview of the theory and summarise some of the main findings in recent years. I will then outline my research into how GI planets interact with dust in the disc. The accretion of dust has important implications for the metallic composition and rocky core formation inside GI fragments. We have found that feedback from core growth has the potential to unbind fragments completely, opening up a new formation channel for sub-Jupiter mass planets at tens of AU. This result may provide a crucial clue in explaining the gaps in young protoplanetary dust discs observed by ALMA . If such core feedback occurs frequently, it will dramatically alter the observational predictions of GI as a planet formation mechanism. This talk is part of the DAMTP Astrophysics Seminars series. This talk is included in these lists:
Note that ex-directory lists are not shown. |
Other listsDr Ritchard Cable Health Economics @ Cambridge IETOther talksHow Science Really Works, and Why It Matters The ideal versus the real: A brief history of secure isolation in virtual machines and containers Communication between chromosomes: the evolution and function of long noncoding RNAs in the Hox complex Lithium, rhyolites, and the green revolution Low-regularity Fourier integrators for the nonlinear Schrödinger equation Digital rapid prototyping- how the latest prototyping methods unlocks digital health innovation |