Search Results for author: Philipp Holl

Found 7 papers, 5 papers with code

Half-Inverse Gradients for Physical Deep Learning

2 code implementations ICLR 2022 Patrick Schnell, Philipp Holl, Nils Thuerey

Recent works in deep learning have shown that integrating differentiable physics simulators into the training process can greatly improve the quality of results.

Simulating Liquids with Graph Networks

no code implementations14 Mar 2022 Jonathan Klimesch, Philipp Holl, Nils Thuerey

Simulating complex dynamics like fluids with traditional simulators is computationally challenging.

Liquid Simulation Rolling Shutter Correction

Scale-invariant Learning by Physics Inversion

2 code implementations30 Sep 2021 Philipp Holl, Vladlen Koltun, Nils Thuerey

We find that state-of-the-art training techniques are not well-suited to many problems that involve physical processes.

BIG-bench Machine Learning

Physics-based Deep Learning

4 code implementations11 Sep 2021 Nils Thuerey, Philipp Holl, Maximilian Mueller, Patrick Schnell, Felix Trost, Kiwon Um

This digital book contains a practical and comprehensive introduction of everything related to deep learning in the context of physical simulations.

Physical Simulations reinforcement-learning +1

Solver-in-the-Loop: Learning from Differentiable Physics to Interact with Iterative PDE-Solvers

3 code implementations NeurIPS 2020 Kiwon Um, Robert Brand, Yun, Fei, Philipp Holl, Nils Thuerey

Finding accurate solutions to partial differential equations (PDEs) is a crucial task in all scientific and engineering disciplines.

Learning to Control PDEs with Differentiable Physics

1 code implementation ICLR 2020 Philipp Holl, Vladlen Koltun, Nils Thuerey

Predicting outcomes and planning interactions with the physical world are long-standing goals for machine learning.

Learning Time-Aware Assistance Functions for Numerical Fluid Solvers

no code implementations ICLR 2020 Kiwon Um, Yun (Raymond) Fei, Philipp Holl, Nils Thuerey

While our approach is very general and applicable to arbitrary partial differential equation models, we specifically highlight gains in accuracy for fluid flow simulations.

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