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Invertible Surrogate Models: Joint surrogate modelling and reconstruction of Laser-Wakefield Acceleration by invertible neural networks

arXiv 2106.00432 ↗First posted 1 Jun 2021physics.plasm-ph cs.LG physics.acc-phcited by 2

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Abstract (arXiv)

Invertible neural networks are a recent technique in machine learning promising neural network architectures that can be run in forward and reverse mode. In this paper, we will be introducing invertible surrogate models that approximate complex forward simulation of the physics involved in laser plasma accelerators: iLWFA. The bijective design of the surrogate model also provides all means for reconstruction of experimentally acquired diagnostics. The quality of our invertible laser wakefield acceleration network will be verified on a large set of numerical LWFA simulations.

Key facts. Cited by 2 papers in the map (data through 7 Oct 2026). Builds on 12 of its 34 references that are in the map. First posted on arXiv 1 Jun 2021.

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12 of 34 references.

References · 12

  1. 2016Density estimation using Real NVPcited by 2,029
  2. 2018Glow: Generative Flow with Invertible 1x1 Convolutionscited by 1,539
  3. 2020Learning to Simulate Complex Physics with Graph Networkscited by 867
  4. 2017DGM: A deep learning algorithm for solving partial differential equationscited by 674
  5. 2017Physics Informed Deep Learning (Part I): Data-driven Solutions of Nonlinear Partial Differential Equationscited by 362
  6. 2018Analyzing Inverse Problems with Invertible Neural Networkscited by 239
  7. 2018Deep Hidden Physics Models: Deep Learning of Nonlinear Partial Differential Equationscited by 233
  8. 2017Hidden Physics Models: Machine Learning of Nonlinear Partial Differential Equationscited by 208
  9. 2018Deep Fluids: A Generative Network for Parameterized Fluid Simulationscited by 121
  10. 2018tempoGAN: A Temporally Coherent, Volumetric GAN for Super-resolution Fluid Flowcited by 44
  11. 2020Solving inverse problems using conditional invertible neural networkscited by 37
  12. 2020Large-scale Neural Solvers for Partial Differential Equationscited by 17

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2 papers.