An innovative and automated method for vortex identification. I. Description of the SWIRL algorithm
Jos\'e Roberto Canivete Cuissa, Oskar Steiner

TL;DR
This paper introduces SWIRL, an automated vortex identification method combining mathematical and morphological criteria, which reliably detects vortices without thresholds, demonstrated on simple vortex models and outperforming traditional criteria.
Contribution
The paper presents SWIRL, a novel vortex detection algorithm that integrates the Rortex criterion with morphological analysis, providing a threshold-free, robust identification method.
Findings
Rortex outperforms swirling strength and vorticity in vortex detection.
SWIRL accurately identifies vortices in test cases.
Method effectively combines mathematical and morphological techniques.
Abstract
Context. A universally accepted definition of what a vortex is has not yet been reached. Therefore, we lack an unambiguous and rigorous method for the identification of vortices in fluid flows. Such a method would be necessary to conduct robust statistical studies on vortices in highly dynamical and turbulent systems, such as the solar atmosphere. Aims. We aim to develop an innovative and robust automated methodology for the identification of vortices based on local and global characteristics of the flow. Moreover, the use of a threshold that could potentially prevent the detection of weak vortices in the identification process should be avoided. Methods. We present a new method that combines the rigor of mathematical criteria with the global perspective of morphological techniques. The core of the method consists in the estimation of the center of rotation for every point of the flow…
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 · Computational Physics and Python Applications · Stock Market Forecasting Methods
