GINNs: graph-informed neural networks for multiscale physics
DOI10.1016/j.jcp.2021.110192OpenAlexW3037717442MaRDI QIDQ2120776
Søren Taverniers, Markos A. Katsoulakis, Eric J. Hall, Daniel M. Tartakovsky
Publication date: 1 April 2022
Published in: Journal of Computational Physics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.jcp.2021.110192
Bayesian networksurrogate modeluncertainty propagationdeep learningelectrical double layer capacitor (EDLC)probabilistic graphical model (PGM)
Artificial intelligence (68Txx) Probabilistic methods, stochastic differential equations (65Cxx) Flows in porous media; filtration; seepage (76Sxx)
Related Items (10)
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- Evaluation of convergence behavior of metamodeling techniques for bridging scales in multi-scale multimaterial simulation
- Kernel density estimation via diffusion
- The role of statistics in data-centric engineering
- Bayesian deep convolutional encoder-decoder networks for surrogate modeling and uncertainty quantification
- Deep UQ: learning deep neural network surrogate models for high dimensional uncertainty quantification
- DGM: a deep learning algorithm for solving partial differential equations
- Data-driven deep learning of partial differential equations in modal space
- Estimation of distributions via multilevel Monte Carlo with stratified sampling
- Surrogate modeling for fluid flows based on physics-constrained deep learning without simulation data
- Physics-constrained deep learning for high-dimensional surrogate modeling and uncertainty quantification without labeled data
- Adversarial uncertainty quantification in physics-informed neural networks
- Causality and Bayesian network PDEs for multiscale representations of porous media
- A composite neural network that learns from multi-fidelity data: application to function approximation and inverse PDE problems
- Simulator-free solution of high-dimensional stochastic elliptic partial differential equations using deep neural networks
- Physics-informed neural networks: a deep learning framework for solving forward and inverse problems involving nonlinear partial differential equations
- Path-space variational inference for non-equilibrium coarse-grained systems
- Neural algorithm for solving differential equations
- An Efficient Surrogate Model for Emulation and Physics Extraction of Large Eddy Simulations
- Dispersion controlled by permeable surfaces: surface properties and scaling
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