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Predictions of the LSST Solar System Yield: Neptune Trojans

  • Authors: Joseph Murtagh, Megan E. Schwamb, Pedro H. Bernardinelli, Hsing Wen Lin, 省 文 林, Jacob A. Kurlander, Stephanie R. Merritt, Samuel Cornwall, Mario Jurić, Grigori Fedorets, Matthew J. Holman, Siegfried Eggl, R. Lynne Jones, Peter Yoachim, Joachim Moeyens, Jeremy Kubica, Drew Oldag, Maxine West, Colin Orion Chandler

Joseph Murtagh et al 2026 The Astronomical Journal 171 .

  • Provider: AAS Journals

Caption: Figure A1.

Graphical representation of the differential power law. The “bright” end of the distribution (blue) is quantified by a slope αb, whereas the “faint” end (orange) is quantified by a slope αf (in this plot, αb > αf), with a break at HB. The size of the divot at HB is quantified by a contrast parameter c, that is the ratio of the differential binned objects predivot to the differential binned objects postdivot. For c = 1.0 (dashed), the power law reduces to a broken “knee” form, whereas for c < 1 and c > 1, a “divot” power law occurs, either increasing (dotted) or decreasing (solid) the number of objects postbreak, respectively.

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