KMT-2021-BLG-0322: Severe degeneracy between triple-lens and higher-order binary-lens interpretations

TL;DR

This paper analyzes a microlensing event with complex light curve features, revealing a severe degeneracy between binary and triple lens models, which complicates the interpretation of the lens system and highlights the need for careful model testing.

Contribution

It demonstrates the severe degeneracy between higher-order binary and triple-lens models in microlensing events, emphasizing the importance of considering multiple interpretations to avoid false detections.

Findings

Degeneracy between 2L1S and 3L1S models is very severe.

Both models estimate similar lens masses for the binary components.

The tertiary lens component is estimated to be a substellar object.

Abstract

We investigate the microlensing event KMT-2021-BLG-0322, for which the light curve exhibits three distinctive sets of caustic-crossing features. It is found that the overall features of the light curve are approximately described by a binary-lens (2L1S) model, but the model leaves substantial residuals. We test various interpretations with the aim of explaining the residuals. We find that the residuals can be explained either by considering a nonrectilinear lens-source motion caused by the microlens-parallax and lens-orbital effects or by adding a low-mass companion to the binary lens (3L1S model). The degeneracy between the higher-order 2L1S model and the 3L1S model is very severe, making it difficult to single out a correct solution based on the photometric data. This degeneracy was known before for two previous events (MACHO-97-BLG-41 and OGLE-2013-BLG-0723), which led to the false detections of planets in binary systems, and thus the identification of the degeneracy for KMT-2021-BLG-0322 illustrates that the degeneracy can be not only common but also very severe, emphasizing the need to check both interpretations of deviations from 2L1S models. From the Bayesian analysis conducted with the measured lensing observables of the event timescale, angular Einstein radius, and microlens parallax, it was estimated that the binary lens components have masses $(M_1, M_2) =(0.62^{+0.25}_{-0.26}~M_\odot,0.07^{+0.03}_{-0.03}~M_\odot)$, for both 2L1S and 3L1S solutions, and the mass of the tertiary lens component according to the 3L1S solution is $M_3=6.40^{+2.64}_{-2.78}~M_{\rm J}$.