Inverse-problem versus principal component analysis methods for angular differential imaging of circumstellar disks. The mustard algorithm
Sandrine Juillard, Valentin Christiaens, Olivier Absil

TL;DR
The paper introduces MUSTARD, a new inverse problem algorithm that enhances the recovery of rotation-invariant circumstellar disk features in high-contrast imaging, outperforming PCA methods under good conditions.
Contribution
MUSTARD incorporates morphological priors into inverse problem approaches to improve disk image reconstruction from ADI data, addressing rotation invariance issues.
Findings
MUSTARD significantly improves rotation-invariant signal recovery in good conditions.
MUSTARD performs less effectively on unstable ADI data sets.
MUSTARD provides shallower detection limits compared to PCA-based methods.
Abstract
Circumstellar disk images have highlighted a wide variety of morphological features. Recovering disk images from high-contrast angular differential imaging (ADI) sequences are however generally affected by geometrical biases, leading to unreliable inference of the morphology of extended disk features. Recently, two types of approaches have been proposed to recover more robust disk images from ADI sequences: iterative principal component analysis, and inverse problem approaches. We introduce MUSTARD, a new IP-based algorithm designed to address the problem of the flux invariant to the rotation in ADI sequences; a limitation inherent to the ADI observing strategy, and discuss the advantages of IP approaches with respect to PCA-based algorithms. The MUSTARD model relies on the addition of morphological priors on the disk and speckle field to a standard IP approach to tackle…
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.
Code & Models
Videos
No videos yet. Explain this paper in a talk, walkthrough, or lecture? Add one.
Taxonomy
TopicsStellar, planetary, and galactic studies
