mlsanityData to 7 Oct 2026

Deep Fluids: A Generative Network for Parameterized Fluid Simulations

arXiv 1806.02071 ↗First posted 6 Jun 2018cs.LG cs.GR physics.comp-phcited by 121

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Abstract (arXiv)

This paper presents a novel generative model to synthesize fluid simulations from a set of reduced parameters. A convolutional neural network is trained on a collection of discrete, parameterizable fluid simulation velocity fields. Due to the capability of deep learning architectures to learn representative features of the data, our generative model is able to accurately approximate the training data set, while providing plausible interpolated in-betweens. The proposed generative model is optimized for fluids by a novel loss function that guarantees divergence-free velocity fields at all times. In addition, we demonstrate that we can handle complex parameterizations in reduced spaces, and advance simulations in time by integrating in the latent space with a second network. Our method models a wide variety of fluid behaviors, thus enabling applications such as fast construction of simulations, interpolation of fluids with different parameters, time re-sampling, latent space simulations, and compression of fluid simulation data. Reconstructed velocity fields are generated up to 700x faster than re-simulating the data with the underlying CPU solver, while achieving compression rates of up to 1300x.

Key facts. Cited by 121 papers in the map (data through 7 Oct 2026). First posted on arXiv 6 Jun 2018.

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Cited by year (2026 to 7 Oct)

Citing papers per year: 2021: 38; 2022: 22; 2023: 26; 2024: 12; 2025: 11; 2026: 12.

121 papers.

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  1. 2021Machine learning accelerated computational fluid dynamicscited by 461
  2. 2021Factorized Fourier Neural Operatorscited by 237
  3. 2021Deep Generative Models in Engineering Design: A Reviewcited by 103
  4. 2021Learned Coarse Models for Efficient Turbulence Simulationcited by 90
  5. 2024Weak baselines and reporting biases lead to overoptimism in machine learning for fluid-related partial differential equationscited by 87
  6. 2023Machine learning with data assimilation and uncertainty quantification for dynamical systems: a reviewcited by 74
  7. 2023Benchmarking Autoregressive Conditional Diffusion Models for Turbulent Flow Simulationcited by 65
  8. 2021ACORN: Adaptive Coordinate Networks for Neural Scene Representationcited by 64
  9. 2022CROM: Continuous Reduced-Order Modeling of PDEs Using Implicit Neural Representationscited by 56
  10. 2023From Zero to Turbulence: Generative Modeling for 3D Flow Simulationcited by 46
  11. 2021Physics-Guided Deep Learning for Dynamical Systems: A Surveycited by 43
  12. 2022Efficient Learning of Mesh-Based Physical Simulation with BSMS-GNNcited by 43
38 more
  1. 2021Simulating Continuum Mechanics with Multi-Scale Graph Neural Networkscited by 39
  2. 2021Spline-PINN: Approaching PDEs without Data using Fast, Physics-Informed Hermite-Spline CNNscited by 38
  3. 2022Learning to Accelerate Partial Differential Equations via Latent Global Evolutioncited by 38
  4. 2023Learning Neural PDE Solvers with Parameter-Guided Channel Attentioncited by 37
  5. 2022NeuroFluid: Fluid Dynamics Grounding with Particle-Driven Neural Radiance Fieldscited by 36
  6. 2022DL4SciVis: A State-of-the-Art Survey on Deep Learning for Scientific Visualizationcited by 32
  7. 2021Physics-informed Convolutional Neural Networks for Temperature Field Prediction of Heat Source Layout without Labeled Datacited by 31
  8. 2023A Denoising Diffusion Model for Fluid Field Predictioncited by 31
  9. 2022gLaSDI: Parametric Physics-informed Greedy Latent Space Dynamics Identificationcited by 30
  10. 2023Self-Supervised Learning with Lie Symmetries for Partial Differential Equationscited by 29
  11. 2025PDE-Transformer: Efficient and Versatile Transformers for Physics Simulationscited by 29
  12. 2021An Extensible Benchmark Suite for Learning to Simulate Physical Systemscited by 24
  13. 2023Neural Stress Fields for Reduced-order Elastoplasticity and Fracturecited by 24
  14. 2025Learning Distributions of Complex Fluid Simulations with Diffusion Graph Networkscited by 24
  15. 2021Conditional physics informed neural networkscited by 23
  16. 2023Deep Learning in Deterministic Computational Mechanicscited by 21
  17. 2025FluidNexus: 3D Fluid Reconstruction and Prediction from a Single Videocited by 21
  18. 2023Weak-Form Latent Space Dynamics Identificationcited by 20
  19. 2021Learn-Morph-Infer: a new way of solving the inverse problem for brain tumor modelingcited by 19
  20. 2022Fully probabilistic deep models for forward and inverse problems in parametric PDEscited by 19
  21. 2023Inferring Hybrid Neural Fluid Fields from Videoscited by 18
  22. 2024Continuous Field Reconstruction from Sparse Observations with Implicit Neural Networkscited by 18
  23. 2023Swarm Reinforcement Learning For Adaptive Mesh Refinementcited by 16
  24. 2023Grounding Graph Network Simulators using Physical Sensor Observationscited by 15
  25. 2021DEBOSH: Deep Bayesian Shape Optimizationcited by 14
  26. 2024Physics-informed active learning with simultaneous weak-form latent space dynamics identificationcited by 13
  27. 2023Fluid Simulation on Neural Flow Mapscited by 12
  28. 2021Model reduction for the material point method via an implicit neural representation of the deformation mapcited by 11
  29. 2022Towards Fast Simulation of Environmental Fluid Mechanics with Multi-Scale Graph Neural Networkscited by 11
  30. 2021Physics perception in sloshing scenes with guaranteed thermodynamic consistencycited by 10
  31. 2021A Review of Physics-based Machine Learning in Civil Engineeringcited by 9
  32. 2021Performance and accuracy assessments of an incompressible fluid solver coupled with a deep Convolutional Neural Networkcited by 8
  33. 2022A composable machine-learning approach for steady-state simulations on high-resolution gridscited by 8
  34. 2021Exploratory Lagrangian-Based Particle Tracing Using Deep Learningcited by 7
  35. 2021Data-Centric Engineering: integrating simulation, machine learning and statistics. Challenges and Opportunitiescited by 7
  36. 2023HelmFluid: Learning Helmholtz Dynamics for Interpretable Fluid Predictioncited by 7
  37. 2021Frame-independent vector-cloud neural network for nonlocal constitutive modeling on arbitrary gridscited by 6
  38. 2021DeepPhysics: a physics aware deep learning framework for real-time simulationcited by 6

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