2010
DOI: 10.1051/0004-6361/200913301
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Understanding local dwarf spheroidals and their scaling relations under MOdified Newtonian Dynamics

Abstract: We use a specific form of the interpolation function in the MOND formalism, which optimally accounts for the internal structure of dwarf spheroidal (dSph) galaxies, to explore the consequences it has on the scaling relations seen in these systems. The particular form of the interpolation function we used leads to a law of gravity that does not degrade the good fit of the MOND proposal on galactic scales, and in fact, slightly improves the accordance with observations on dSph scales. This formalism yields a goo… Show more

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Cited by 41 publications
(61 citation statements)
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References 81 publications
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“…Rotation curves and large dynamical M/L ratia in MW satellites may also be explained by non-Newtonian theories (e.g. Brada & Milgrom 2000;Angus 2008;McGaugh & Wolf 2010;Hernandez et al 2010;Famaey & McGaugh 2012) and tidal effects (Kroupa 1997), so large dynamical M/L values do not have a unique fundamental solution.…”
Section: Procedures and Logical Consistencymentioning
confidence: 99%
“…Rotation curves and large dynamical M/L ratia in MW satellites may also be explained by non-Newtonian theories (e.g. Brada & Milgrom 2000;Angus 2008;McGaugh & Wolf 2010;Hernandez et al 2010;Famaey & McGaugh 2012) and tidal effects (Kroupa 1997), so large dynamical M/L values do not have a unique fundamental solution.…”
Section: Procedures and Logical Consistencymentioning
confidence: 99%
“…Both the MOND and MOG approaches have been applied to the satellite galaxy problem with appreciable success (Milgrom 1995;Brada & Milgrom 2000;Angus 2008;Moffat & Toth 2008;Hernandez et al 2010;McGaugh & Wolf 2010). It has already been conclusively demonstrated that spiral galaxy rotation curves are well recovered in MOND purely by the baryon distribution without any parameter adjustments (Sanders & McGaugh 2002;McGaugh 2004McGaugh , 2005aSanders & Noordermeer 2007), and MOG is reported to also do well on this account (Brownstein & Moffat 2006).…”
Section: Non-newtonian Weak-field Gravitymentioning
confidence: 99%
“…Systems having extents larger than their corresponding r M values will be in the dark matter mimicking regime, while those smaller than this value will be in the Newtonian regime, provided equilibrium velocities satisfy v << c, e.g., [25,26]. The appearance of a critical mass dependent length scale is not new to gravity; in the covariant version of Newtonian gravity, general relativity, the introduction of a critical velocity, c, introduces a corresponding critical mass dependent length scale r S = 2GM/c 2 .…”
Section: Introductionmentioning
confidence: 99%