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Optimal Sensor Placement in Body Surface Networks using Gaussian Processes

arXiv 2209.02912 ↗First posted 7 Sep 2022cs.LG eess.SPcited by 0

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Abstract (arXiv)

This paper explores a new sequential selection framework for the optimal sensor placement (OSP) in Electrocardiography imaging networks (ECGI). The proposed methodology incorporates the use a recent experimental design method for the sequential selection of landmarkings on biological objects, namely, Gaussian process landmarking (GPLMK) for better exploration of the candidate sensors. The two experimental design methods work as a source of the training and the validation locations which is fitted using a spatiotemporal Gaussian process (STGP). The STGP is fitted using the training set to predict for the current validation set generated using GPLMK, and the sensor with the largest prediction absolute error is selected from the current validation set and added to the selected sensors. Next, a new validation set is generated and predicted using the current training set. The process continues until selecting a specific number of sensor locations. The study is conducted on a dataset of body surface potential mapping (BSPM) of 352 electrodes of four human subjects. A number of 30 sensor locations is selected using the proposed algorithm. The selected sensor locations achieved average R2 = 94.40 % for estimating the whole-body QRS segment. The proposed method adds to design efforts for a more clinically practical ECGI system by improving its wearability and reduce the design cost as well.

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 7 of its 38 references that are in the map. First posted on arXiv 7 Sep 2022.

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7 of 38 references.

References · 7

  1. 2018When Gaussian Process Meets Big Data: A Review of Scalable GPscited by 206
  2. 2015Kernel Interpolation for Scalable Structured Gaussian Processes (KISS-GP)cited by 177
  3. 2013Gaussian Process Kernels for Pattern Discovery and Extrapolationcited by 132
  4. 2013Local Gaussian process approximation for large computer experimentscited by 59
  5. 2018Gaussian Process Landmarking on Manifoldscited by 9
  6. 2017Gaussian Process Regression for Arctic Coastal Erosion Forecastingcited by 1
  7. 2019Scalable Gaussian Process Regression for Kernels with a Non-Stationary Phasecited by 1

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