The paper extends symplectic spectral Gaussian processes with energy, volume, and Lyapunov regularizers to learn conservative, dissipative, and port-Hamiltonian dynamics from noisy data.
On gradient descent ascent for nonconvex-concave minimax problems
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Learning Generalized Hamiltonian Dynamics with Stability from Noisy Trajectory Data
The paper extends symplectic spectral Gaussian processes with energy, volume, and Lyapunov regularizers to learn conservative, dissipative, and port-Hamiltonian dynamics from noisy data.