The inner edge of the habitable zone for synchronously rotating planets around low-mass stars using general circulation models
Ravi kumar Kopparapu, Eric T. Wolf, Jacob Haqq-Misra, Jun Yang, James, F. Kasting, Victoria Meadows, Ryan Terrien, Suvrath Mahadevan

TL;DR
This study refines the inner edge of the habitable zone for tidally locked planets around low-mass stars by using self-consistent climate modeling, revealing that rotation rate and metallicity significantly influence planetary climate stability.
Contribution
It introduces a self-consistent approach to determine planetary rotation periods and assesses their impact on habitable zone boundaries using advanced GCM simulations.
Findings
Faster rotation rates at the habitable zone's inner edge reduce planetary albedo.
The inner edge is farther from the star for low-metallicity M-dwarfs.
Water-vapor greenhouse instability occurs at lower stellar fluxes with increased rotation speed.
Abstract
Terrestrial planets at the inner edge of the habitable zone of late-K and M-dwarf stars are expected to be in synchronous rotation, as a consequence of strong tidal interactions with their host stars. Previous global climate model (GCM) studies have shown that, for slowly-rotating planets, strong convection at the substellar point can create optically thick water clouds, increasing the planetary albedo, and thus stabilizing the climate against a thermal runaway. However these studies did not use self-consistent orbital/rotational periods for synchronously rotating planets placed at different distances from the host star. Here we provide new estimates of the inner edge of the habitable zone for synchronously rotating terrestrial planets around late-K and M-dwarf stars using a 3-D Earth-analog GCM with self-consistent relationships between stellar metallicity, stellar effective…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
