Gpr


Gaussian process regression (GPR) is a non-parametric regression technique that models the relationship between input and output variables.

Advanced technology in railway track monitoring using the GPR Technique: A Review

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Jan 19, 2025
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SAM-Aware Graph Prompt Reasoning Network for Cross-Domain Few-Shot Segmentation

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Dec 31, 2024
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Data-Driven, Parameterized Reduced-order Models for Predicting Distortion in Metal 3D Printing

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Dec 05, 2024
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From ChebNet to ChebGibbsNet

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Dec 02, 2024
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Electricity Price Prediction Using Multi-Kernel Gaussian Process Regression combined with Kernel-Based Support Vector Regression

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Nov 28, 2024
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A Parameter Adaptive Trajectory Tracking and Motion Control Framework for Autonomous Vehicle

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Nov 25, 2024
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Hybrid Gaussian Process Regression with Temporal Feature Extraction for Partially Interpretable Remaining Useful Life Interval Prediction in Aeroengine Prognostics

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Nov 19, 2024
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Evaluation of uncertainty estimations for Gaussian process regression based machine learning interatomic potentials

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Oct 27, 2024
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Investigating the Capabilities of Deep Learning for Processing and Interpreting One-Shot Multi-offset GPR Data: A Numerical Case Study for Lunar and Martian Environments

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Oct 18, 2024
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GS-LIVM: Real-Time Photo-Realistic LiDAR-Inertial-Visual Mapping with Gaussian Splatting

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Oct 18, 2024
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