TL;DR
This paper introduces a Gaussian Process-based method for detecting quasi-periodic oscillations in astrophysical transient data, offering a flexible alternative to traditional frequency-domain techniques, with demonstrated applications across various astrophysical phenomena.
Contribution
It develops a Bayesian Gaussian Process framework for QPO detection that accounts for data heteroscedasticity and non-stationarity, improving reliability over traditional methods.
Findings
Successfully detects QPOs in gamma-ray burst data
Effectively distinguishes QPOs from red noise models
Applicable to diverse astrophysical transient datasets
Abstract
Analyses of quasi-periodic oscillations (QPOs) are important to understanding the dynamic behaviour in many astrophysical objects during transient events like gamma-ray bursts, solar flares, magnetar flares and fast radio bursts. Astrophysicists often search for QPOs with frequency-domain methods such as (Lomb-Scargle) periodograms, which generally assume power-law models plus some excess around the QPO frequency. Time-series data can alternatively be investigated directly in the time domain using Gaussian Process (GP) regression. While GP regression is computationally expensive in the general case, the properties of astrophysical data and models allow fast likelihood strategies. Heteroscedasticity and non-stationarity in data have been shown to cause bias in periodogram-based analyses. Gaussian processes can take account of these properties. Using GPs, we model QPOs as a stochastic…
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