mlsanityData to 7 Oct 2026

Generative prediction of laser-induced rocket ignition with dynamic latent space representations

arXiv 2603.07525 ↗First posted 8 Mar 2026cs.LGcited by 0

Not on the map. Why?

Abstract (arXiv)

Accurate and predictive scale-resolving simulations of laser-ignited rocket engines are highly time-consuming because the problem includes turbulent fuel-oxidizer mixing dynamics, laser-induced energy deposition, and high-speed flame growth. This is conflated with the large design space primarily corresponding to the laser operating conditions and target location. To enable rapid exploration and uncertainty quantification, we propose a data-driven surrogate modeling approach that combines convolutional autoencoders (cAEs) with neural ordinary differential equations (neural ODEs). The present target application of an ML-based surrogate model to leading-edge multi-physics turbulence simulation is part of a paradigm shift in the deployment of surrogate models towards increasing real-world complexity. Sequentially, the cAE spatially compresses high-dimensional flow fields into a low-dimensional latent space, wherein the system's temporal dynamics are learned via neural ODEs. Once trained, the model generates fast spatiotemporal predictions from initial conditions and specified operating inputs. By learning a surrogate to replace the entirety of the time-evolving simulation, the cost of predicting an ignition trial is reduced by several orders of magnitude, allowing efficient exploration of the input parameter space. Further, as the current framework yields a spatiotemporal field prediction, appraisal of the model output's physical grounding is more tractable. This approach marks a significant step toward real-time digital twins for laser-ignited rocket combustors and represents surrogate modeling in a complex system context.

Key facts. No citing papers in the map yet (data through 7 Oct 2026). Builds on 21 of its 73 references that are in the map. First posted on arXiv 8 Mar 2026.

Builds on

21 of 73 references.

References · 21

  1. 2015Deep Residual Learning for Image Recognitioncited by 51,809
  2. 2018Neural Ordinary Differential Equationscited by 3,733
  3. 2021Characterizing possible failure modes in physics-informed neural networkscited by 632
  4. 2019Machine Learning for Fluid Mechanicscited by 380
  5. 2019Backpropagation Algorithms and Reservoir Computing in Recurrent Neural Networks for the Forecasting of Complex Spatiotemporal Dynamicscited by 132
  6. 2024Weak baselines and reporting biases lead to overoptimism in machine learning for fluid-related partial differential equationscited by 87
  7. 2020Multiscale Simulations of Complex Systems by Learning their Effective Dynamicscited by 86
  8. 2023β-Variational autoencoders and transformers for reduced-order modelling of fluid flowscited by 76
  9. 2020Parameterized Neural Ordinary Differential Equations: Applications to Computational Physics Problemscited by 45
  10. 2021Data-Driven Reduced-Order Modeling of Spatiotemporal Chaos with Neural Ordinary Differential Equationscited by 28
  11. 2020ChemNODE: A Neural Ordinary Differential Equations Approach for Chemical Kinetics Solverscited by 26
  12. 2021Multiple shooting for training neural differential equations on time seriescited by 17
9 more
  1. 2022Data-driven control of spatiotemporal chaos with reduced-order neural ODE-based models and reinforcement learningcited by 16
  2. 2023Turbulence in Focus: Benchmarking Scaling Behavior of 3D Volumetric Super-Resolution with BLASTNet 2.0 Datacited by 11
  3. 2024Learning Deep Dynamical Systems using Stable Neural ODEscited by 8
  4. 2021Curriculum learning for data-driven modeling of dynamical systemscited by 5
  5. 2022Generative time series models using Neural ODE in Variational Autoencoderscited by 5
  6. 2022Machine Learning to Predict Aerodynamic Stallcited by 4
  7. 2023Convolutional Autoencoders, Clustering and POD for Low-dimensional Parametrization of Navier-Stokes Equationscited by 3
  8. 2025Physically Interpretable Representation and Controlled Generation for Turbulence Datacited by 2
  9. 2025Convolutional autoencoders for the reconstruction of three-dimensional interfacial multiphase flowscited by 2

Built on by

Not cited yet.