Reconstruction of Energy of Ultra-High-Energy Cosmic Rays Registered with a Fluorescence Telescope: One Time Frame Might Be Enough
Mikhail Zotov, Andrei Trusov
TL;DR
The paper addresses reconstructing the energy of ultra-high-energy cosmic rays detected by a small fluorescence telescope when only a single frame is available, a situation where conventional time-series-based methods fail. It demonstrates that an ensemble of simple convolutional neural networks, combined with a convolutional encoder-decoder for track labeling, can estimate primary energy without full shower geometry in many cases. Results on three EUSO-TA events show two energies are reasonably close to Telescope Array values, while one event remains challenging and motivates training-data augmentation with more diverse shower geometries. The study highlights the promise of neural-network–based energy reconstruction for fluorescence telescopes and outlines directions to improve track-recognition robustness and dataset coverage for broader applicability.
Abstract
We address the challenge of reconstructing the energy of three ultra-high-energy cosmic rays registered with a small fluorescence telescope EUSO-TA that operated in 2015 at the site of the Telescope Array experiment in Utah, USA. Each of these events was recorded within one time frame. Conventional methods of energy reconstruction are not applicable in this case because the events do not have light curves but a single data point. As an alternative, we consider a number of approaches based on artificial neural networks. We demonstrate that a signal recorded by a fluorescence telescope within one time frame might be enough to reconstruct the energy of a primary particle with reasonable accuracy using an ensemble of simple convolutional neural networks. Contrary to the conventional approach, reconstruction of the shower geometry is not needed for this. More than this, preliminary estimates can be obtained even without recognizing the shower track. However, there remain some problems that do not allow us to claim that the suggested method is universal and always works. We discuss difficulties that we faced and possible ways of improving the method.
