Core Concepts
A spatiotemporal graph neural network-based method, SSEdenoiser, is developed to efficiently denoise geodetic time series and extract slow slip events from the denoised signals.
Abstract
The paper presents a deep learning-based method, SSEdenoiser, for denoising geodetic time series and extracting slow slip events (SSEs) from the denoised signals. Geodetic data, such as from Global Navigation Satellite Systems (GNSS), are affected by various noise sources that are spatially and temporally correlated, making it challenging to separate the signals of interest, like SSEs, from the noise.
The key aspects of the methodology are:
Synthetic data generation: The authors generate realistic synthetic GNSS noise and SSE signals to train the model, accounting for the complex spatiotemporal characteristics of the data.
Graph-based recurrent neural network: SSEdenoiser uses a graph-based recurrent neural network to extract spatial and temporal features from the multi-station GNSS time series, learning the graph connectivity from the data.
Spatiotemporal Transformer: A spatiotemporal Transformer module is used to attend to the learned spatial and temporal features, enabling the model to focus on the relevant space-time relationships.
The proposed method is evaluated on both synthetic and real GNSS data from the Cascadia subduction zone. On synthetic data, SSEdenoiser outperforms traditional signal processing techniques as well as other deep learning baselines. On real data, the denoised displacements from SSEdenoiser show good correlation with independent seismic tremor observations, validating the ability of the method to extract the weak SSE signals from the noisy geodetic time series.
Stats
The average signal-to-noise ratio (SNR) is defined as:
SNR = 1 / |S'| * Σ_j∈S' Σ_k (10 log10(Σ_t |ξ^k_j(t)|^2 / Σ_t |n^k_j(t)|^2))
where S' is the set of stations that recorded a non-zero displacement.
Quotes
"Denoising geospatial data is, therefore, essential, yet often challenging because the observations may comprise noise coming from different origins, including both environmental signals and instrumental artifacts, which are spatially and temporally correlated, thus hard to disentangle."
"The challenge in GNSS data denoising lies in developing a method able to learn how to decorrelate these signals by separating what we consider as noise and the different signals from each other."