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APIK: Active Physics-Informed Kriging Model with Partial Differential
  Equations

APIK: Active Physics-Informed Kriging Model with Partial Differential Equations

22 December 2020
Jialei Chen
Zhehui Chen
Chuck Zhang
C. F. J. Wu
ArXivPDFHTML

Papers citing "APIK: Active Physics-Informed Kriging Model with Partial Differential Equations"

8 / 8 papers shown
Title
Stochastic PDE representation of random fields for large-scale Gaussian
  process regression and statistical finite element analysis
Stochastic PDE representation of random fields for large-scale Gaussian process regression and statistical finite element analysis
Kim Jie Koh
F. Cirak
AI4CE
24
9
0
23 May 2023
Gaussian Process Priors for Systems of Linear Partial Differential
  Equations with Constant Coefficients
Gaussian Process Priors for Systems of Linear Partial Differential Equations with Constant Coefficients
Marc Härkönen
Markus Lange-Hegermann
Bogdan Raiță
32
15
0
29 Dec 2022
Parameter Inference based on Gaussian Processes Informed by Nonlinear
  Partial Differential Equations
Parameter Inference based on Gaussian Processes Informed by Nonlinear Partial Differential Equations
Zhao-Xia Li
Shih-Feng Yang
Jeff Wu
11
2
0
22 Dec 2022
PAGP: A physics-assisted Gaussian process framework with active learning
  for forward and inverse problems of partial differential equations
PAGP: A physics-assisted Gaussian process framework with active learning for forward and inverse problems of partial differential equations
Jiahao Zhang
Shiqi Zhang
Guang Lin
43
3
0
06 Apr 2022
Bayesian Calibration of Imperfect Computer Models using Physics-Informed
  Priors
Bayesian Calibration of Imperfect Computer Models using Physics-Informed Priors
Michail Spitieris
I. Steinsland
AI4CE
28
6
0
17 Jan 2022
Failure-averse Active Learning for Physics-constrained Systems
Failure-averse Active Learning for Physics-constrained Systems
Cheolhei Lee
Xing Wang
Jianguo Wu
Xiaowei Yue
AI4CE
19
7
0
27 Oct 2021
Bayesian Numerical Methods for Nonlinear Partial Differential Equations
Bayesian Numerical Methods for Nonlinear Partial Differential Equations
Junyang Wang
Jon Cockayne
O. Chkrebtii
T. Sullivan
Chris J. Oates
59
19
0
22 Apr 2021
Local Gaussian process approximation for large computer experiments
Local Gaussian process approximation for large computer experiments
R. Gramacy
D. Apley
127
392
0
02 Mar 2013
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