Adaptive modeling of correlated noise in space-based gravitational wave detectors

Abstract Accurately estimating the statistical properties of noise is important in data analysis for space-based gravitational wave (GW) detectors. Noise in different time-delay interferometry channels correlates with each other. Many studies often assume uncorrelated noise and ignore the off-diagonal elements in the noise covariance matrix. This could lead to some bias in the parameter estimation of GW signals. In this paper, we present a framework for reconstructing the full noise covariance matrix, including frequency-dependent auto- and cross-correlated power spectral densities, without assuming the parametric analytic expressions of the noise model. Our approach combines spline interpolation with trigonometric basis functions to construct a semi-analytical representation of the noise. We then employ trans-dimensional Bayesian inference to fit the correlated noise structure. The resulting software package, NOISAR , successfully recovers both auto- and cross-correlated power spectral features with a relative error of about 10%.

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Publication Details

Journal
Classical and Quantum Gravity
Published
2025-06-16
DOI
https://doi.org/10.1088/1361-6382/ade51a
Citations
1
Primary Topic
Radio Astronomy Observations and Technology
Type
article
Field-Weighted Citation Impact
1.15

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article

Adaptive modeling of correlated noise in space-based gravitational wave detectors

Yi-Ming Hu, Ya-Nan Li, En-Kun Li
1 citations
Classical and Quantum Gravity
Radio Astronomy Observations and Technology
1.15
article

Adaptive modeling of correlated noise in space-based gravitational wave detectors

Yi-Ming Hu, Ya-Nan Li, En-Kun Li
article en
1 citations

Abstract

Abstract Accurately estimating the statistical properties of noise is important in data analysis for space-based gravitational wave (GW) detectors. Noise in different time-delay interferometry channels correlates with each other. Many studies often assume uncorrelated noise and ignore the off-diagonal elements in the noise covariance matrix. This could lead to some bias in the parameter estimation of GW signals. In this paper, we present a framework for reconstructing the full noise covariance matrix, including frequency-dependent auto- and cross-correlated power spectral densities, without assuming the parametric analytic expressions of the noise model. Our approach combines spline interpolation with trigonometric basis functions to construct a semi-analytical representation of the noise. We then employ trans-dimensional Bayesian inference to fit the correlated noise structure. The resulting software package, NOISAR , successfully recovers both auto- and cross-correlated power spectral features with a relative error of about 10%.

Classical and Quantum GravityVol. 42(13)
Sun Yat-sen University (CN)
National Natural Science Foundation of China, National Key Research and Development Program of China
Openalex Percentile: Top 19%
Radio Astronomy Observations and Technology
1.15
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Adaptive modeling of correlated noise in space-based gravitational wave detectors — Yi-Ming Hu, Ya-Nan Li, et al. · Classical and Quantum Gravity (2025) | TGRS Research Map | TGRS