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Inferring semi-parametric Gaussian process model parameters for missing geotechnical data prediction

Inferring semi-parametric Gaussian process model parameters for missing geotechnical data prediction
Inferring semi-parametric Gaussian process model parameters for missing geotechnical data prediction

Data points in geotechnical site investigation data (i.e., CPT data) may be missing sometimes due to various reasons. This study proposed to use a semi-parametric Gaussian process regression (GPR) method for predicting missing data in geotechnical testing results. Semi-parametric GPR divides the spatial data into the trend function, spatial residual, and measurement errors. Compared with conventional GPR method, semi-parametric GPR enhances model interpretability and accuracy. However, this involves challenges in estimating the parameters in the model. Conventional GPR applications infer the model parameters based on maximum a posteriori (MAP) estimation. However, this method can only provide a point estimation of the model parameters. Point estimation may be trapped by a local optimum result. This study utilizes the Hamiltonian Monte Carlo (HMC) method to get the full posterior distribution of the model parameters. MAP and HMC methods are both applied to infer the model parameters based on a synthetic CPT data set. The performances of both methods are compared with the true model values. The results show that the model parameters estimated from the HMC are more reliable.

0895-0563
113-122
Xie, Jiawei
8f5bdf89-fcac-4336-a371-9f138872a28b
Huang, Jinsong
da153fad-3446-47fc-8b4a-5799e42fb59e
Zhang, Yuting
821b7687-fe98-4525-b641-2ea503797319
Xie, Jiawei
8f5bdf89-fcac-4336-a371-9f138872a28b
Huang, Jinsong
da153fad-3446-47fc-8b4a-5799e42fb59e
Zhang, Yuting
821b7687-fe98-4525-b641-2ea503797319

Xie, Jiawei, Huang, Jinsong and Zhang, Yuting (2023) Inferring semi-parametric Gaussian process model parameters for missing geotechnical data prediction. In Geo-Risk Conference 2023: Innovation in Data and Analysis Methods. vol. 2023-July, pp. 113-122 . (doi:10.1061/9780784484975.013).

Record type: Conference or Workshop Item (Paper)

Abstract

Data points in geotechnical site investigation data (i.e., CPT data) may be missing sometimes due to various reasons. This study proposed to use a semi-parametric Gaussian process regression (GPR) method for predicting missing data in geotechnical testing results. Semi-parametric GPR divides the spatial data into the trend function, spatial residual, and measurement errors. Compared with conventional GPR method, semi-parametric GPR enhances model interpretability and accuracy. However, this involves challenges in estimating the parameters in the model. Conventional GPR applications infer the model parameters based on maximum a posteriori (MAP) estimation. However, this method can only provide a point estimation of the model parameters. Point estimation may be trapped by a local optimum result. This study utilizes the Hamiltonian Monte Carlo (HMC) method to get the full posterior distribution of the model parameters. MAP and HMC methods are both applied to infer the model parameters based on a synthetic CPT data set. The performances of both methods are compared with the true model values. The results show that the model parameters estimated from the HMC are more reliable.

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More information

Published date: 20 July 2023
Additional Information: Publisher Copyright: © 2023 American Society of Civil Engineers (ASCE). All rights reserved.
Venue - Dates: Geo-Risk Conference 2023: Innovation in Data and Analysis Methods, , Arlington, United States, 2023-07-23 - 2023-07-26

Identifiers

Local EPrints ID: 505897
URI: http://eprints.soton.ac.uk/id/eprint/505897
ISSN: 0895-0563
PURE UUID: d3ac0f78-694f-4171-947d-03ce898ba049
ORCID for Yuting Zhang: ORCID iD orcid.org/0000-0002-5683-7286

Catalogue record

Date deposited: 22 Oct 2025 16:56
Last modified: 23 Oct 2025 02:26

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Contributors

Author: Jiawei Xie
Author: Jinsong Huang
Author: Yuting Zhang ORCID iD

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