On the Proof of Dark Matter, the Law of Gravity, and the Mass of Neutrinos
Citations Over TimeTop 1% of 2006 papers
Abstract
We develop a new method to predict the density associated with weak-lensing maps of (un)relaxed clusters in a range of theories interpolating between general relativity (GR) and modified Newtonian dynamics (MOND). We apply it to fit the lensing map of the Bullet merging cluster IE 0657-56, in order to constrain more robustly the nature and amount of collisionless matter in clusters beyond the usual assumption of spherical equilibrium (Pointecouteau & Silk) and the validity of GR on cluster scales (Clowe et al.). Strengthening the proposal of previous authors, we show that the Bullet Cluster is dominated by a collisionless - most probably nonbaryonic - component in GR as well as in MOND, a result consistent with the dynamics of many X-ray clusters. Our findings add to the number of known pathologies for a purely baryonic MOND, including its inability to fit the latest data from the Wilkinson Microwave Anisotropy Probe. A plausible resolution of all these issues and standard issues of cold dark matter (CDM) with galaxy rotation curves is the "marriage" of MOND with ordinary hot neutrinos of 2 eV. This prediction is just within the GR-independent maximum of neutrino mass from current β-decay experiments and will be falsifiable by the Karlsruhe Tritium Neutrino (KATRIN) experiment by 2009. Issues of consistency with strong-lensing arcs and the large relative velocity of the two clusters comprising the Bullet Cluster are also addressed. © 2007. The American Astronomical Society. All rights reserved.
Related Papers
- → Recovering a MOND-like acceleration law in mimetic gravity(2017)90 cited
- → Modified Newtonian Dynamics (MOND) vs Newtonian Dynamics: The Simple Test to Solve the Constant Speed of Galaxy Rotation(2022)
- → A REVIEW ON MILGROM’S MODIFIED NEWTONIAN DYNAMICS IN 1983 AS AN ALTERNATIVE FOR THE DARK MATTER(2022)
- → Reproducing some observed galactic rotation curves without dark matter or modified Newtonian dynamics(2023)