Toward a Zero-Parameter Model for Galaxy Rotation Curve Data
Sophia Cisneros, James O'Brien, Noah Oblath, Joe Formaggio, Meagan, Crowley, and Kyler Mikulski

TL;DR
This paper introduces the Luminous Convolution Model (LCM), a new approach that explains galaxy rotation curves without dark matter by interpreting spectral data through galaxy curvature, and demonstrates its potential as a zero-parameter predictive model.
Contribution
The paper proposes the LCM as a novel interpretation of rotation curve data that reduces free parameters, aiming to predict luminous mass solely from observational data.
Findings
LCM explains rotation curves across 25 galaxies without dark matter.
The free parameter relates to galaxy curvature and varies with luminous mass models.
Predictions for the Milky Way's inner mass profile are provided.
Abstract
Modeling the luminous mass components of spiral galaxies in standard gravity poses a challenge due to the missing mass problem. However, with the addition of cold dark matter, the missing mass problem can be circumvented at the cost of additional free parameters to the theory. The Luminous Convolution Model (LCM) reconsiders how we interpret rotation curve data, such that Doppler-shifted spectra measurements can constrain luminous mass discovery. For a sample of 25 galaxies of varying morphologies and sizes, we demonstrate an ansatz for relative galaxy curvatures that can explain the missing mass. We solve for the LCM free parameter, which we report as a ratio of radial densities of the emitter, to receiver galaxy baryonic mass, to an exponent of . Here, we show that this exponent is sensitive to which Milky Way luminous mass model one chooses. We then make a first prediction…
Peer Reviews
No public reviews on file for this paper yet. If you reviewed it on a platform where reviews are public (OpenReview, ICLR, NeurIPS, ICML), you can paste yours below so the community can read it here.
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsStatistical and numerical algorithms · Geophysics and Gravity Measurements · Adaptive optics and wavefront sensing
