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arXiv:1211.0188astro-ph.CO

Galactic rotation curves in conformal gravity

Philip D. Mannheim, James G. O'Brien

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Abstract

We review some recent work by Mannheim and O'Brien on the systematics of galactic rotation curves in the conformal gravity theory. In this work the conformal theory was applied to a comprehensive, high quality sample of spiral galaxies whose rotation curves extend well beyond the galactic optical disks. On galactic scales the conformal gravitational theory departs from the standard Newtonian theory in two distinct ways. One is a local way in which local matter sources within galaxies generate not just Newtonian potentials but linear potentials as well. The other is a global way in which two universal global potentials, one linear the other quadratic, are generated by the rest of the matter in the universe. The study involves a broad set of 138 spiral galaxies of differing luminosities and sizes, and is augmented here through the inclusion of an additional three tidal dwarf galaxies. With its linear and quadratic potentials the conformal theory can account for the systematics of an entire 141 galaxy sample without any need for galactic dark matter, doing so with only one free parameter per galaxy, namely the visible galactic mass to light ratio.

arXiv comments
15 pages, 28 figures. This review is based in part on a talk given by one of of us (JGO) at the 8th Biennial Conference on Classical and Quantum Relativistic Dynamics of Particles and Fields held in Florence, Italy in May 2012, and has been prepared for the conference proceedings
Journal reference
DOI
doi:10.1088/1742-6596/437/1/012002
Subjects
astro-ph.COCosmology and Nongalactic Astrophysics gr-qcGeneral Relativity and Quantum Cosmology hep-thHigh Energy Physics, Theory

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    • There's conformal gravity, which replaces the Einstein field equations with ones derived from a conformally invariant action. Like MOND, this allows you to fit rotation curves nicely without invoking dark matter, see eg [1][2]. [1] https://arxiv.org/abs/1211.0188 (2012) [2]…

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