2015
DOI: 10.1088/0004-6256/149/5/174
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N-BODY SOLUTIONS AND COMPUTING GALACTIC MASSES

Abstract: A classical approach used to determine the mass distribution of a galaxy in terms of observed rotational velocities is applied to analytic solutions of Newtonian systems of N discrete bodies (so mass distributions are known). Predictions significantly exaggerate the amount of mass distributed at larger distances from the center; e.g., rather than the actual 5% of mass on the outer edges, the method could predict over 80%. Explanations are given for the differences.

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Cited by 4 publications
(6 citation statements)
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“…From our many numerical experimentations we are led to believe that the n × and n × + 1 spiderweb central configurations not only exist, but are unique in the sense of Section 2.1. Saari stated the same result in his papers [9] and [10].…”
Section: Numerical Experimentations With Circles Of Equal Masssupporting
confidence: 56%
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“…From our many numerical experimentations we are led to believe that the n × and n × + 1 spiderweb central configurations not only exist, but are unique in the sense of Section 2.1. Saari stated the same result in his papers [9] and [10].…”
Section: Numerical Experimentations With Circles Of Equal Masssupporting
confidence: 56%
“…The proof is a completion of Saari's proof given in [10] for the existence of spiderweb central configurations when n ∈ {3, 4}. It makes an essential use of all properties proved in Lemma 2.4 and Corollary 2.5.…”
Section: Constructive Proof Of Existence For N ∈ {3 4} and Arbitrarymentioning
confidence: 93%
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“…In both cases, a successful skepticism regarding the connection between galactic rotation curves and dark matter would require us to reevaluate these methods and our expectations for the future of cosmological research. I will endeavor to show that such a radical reevaluation is unnecessary-at least on the basis of the considerations presented in (Saari 2015).…”
Section: Introductionmentioning
confidence: 99%