Quantitative interpretation of the rotation curves of spiral galaxies at redshifts z~0.7 and z~1
arXiv:astro-ph/0408072 · doi:10.1051/0004-6361:20041025
Abstract
We present decompositions of the rotation curves of three spiral galaxies at redshifts z~0.7 and 1 into contributions by their bulges, disks, and dark halos, respectively. In order to set constraints on the degeneracy of the decompositions we interpret the morphology of the spiral structures quantitatively in the framework of density wave theory. Galaxy models constrained in such a way show that the distant galaxies, which are much younger than nearby galaxies, have very likely 'maximum disks', i.e. are dominated in their inner parts by baryonic matter. We argue that current theories of the cosmogony of galaxies must allow for these types of galaxies.
arXiv comment6 pages, accepted for publication in A&A
References in corpus (10)
- A Universal Density Profile from Hierarchical Clustering
- H alpha rotation curves of Low Surface Brightness galaxies
- The Evolution of the Global Stellar Mass Density at 0 < z < 3
- Simulations of Galaxy Formation in a Lambda CDM Universe I: Dynamical and Photometric Properties of a Simulated Disk Galaxy
- Optical Rotation Curves of Distant Field Galaxies I : Keck Results at Redshifts to z ~ 1
- The Tully-Fisher relation at intermediate redshift
- The evolution of the Tully-Fisher relation of spiral galaxies
- The FORS Deep Field: Field selection, photometric observations and photometric catalog
- Density waves in the shearing sheet I. Swing amplification
- Dark Matter in Galaxies: Observational overview
Cited by in corpus (6)
- Is there Evidence for Flat Cores in the Halos of Dwarf Galaxies?: The Case of NGC 3109 and NGC 6822
- Galaxy Zoo: constraining the origin of spiral arms
- Astrophysics in 2005
- Galactic Rotation Described with Thin-Disk Gravitational Model
- Galactic Rotation Described with Various Thin-Disk Gravitational Models
- Towards a new generalized space expansion dynamics applied to the rotation of galaxies and Tully Fisher law