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README.md

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@@ -21,7 +21,10 @@ End-to-end experiments evaluate the impact of conservation constraints on model
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In contrast to a purely data-driven Lagrangian neural network (bottom), our new method (top) is stable and matches the exact solution. The solution is physical in the sense that the trajectory lies in a fixed plane.
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#### Our method
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![Our method (Lagrangian NN with built-in conservation laws)](figures/trajectories_schwarzschild_rot.png)
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#### Reference method
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![Reference method (data-driven Lagrangian NN)](figures/trajectories_schwarzschild.png)
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The figures (taken from [our paper](https://arxiv.org/abs/2209.11661)) shows the simulation of a particle trajectory in a radially symmetric Schwarzschild metric.
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