Learning reversible symplectic dynamics
File(s)valperga22a.pdf (1.54 MB)
Conference Paper
Author(s)
Valperga, Riccardo
Webster, Kevin
Klein, Victoria
Turaev, Dmitry
Lamb, Jeroen SW
Type
Conference Paper
Abstract
Time-reversal symmetry arises naturally as a structural property in many
dynamical systems of interest. While the importance of hard-wiring symmetry is
increasingly recognized in machine learning, to date this has eluded
time-reversibility. In this paper we propose a new neural network architecture
for learning time-reversible dynamical systems from data. We focus in
particular on an adaptation to symplectic systems, because of their importance
in physics-informed learning.
dynamical systems of interest. While the importance of hard-wiring symmetry is
increasingly recognized in machine learning, to date this has eluded
time-reversibility. In this paper we propose a new neural network architecture
for learning time-reversible dynamical systems from data. We focus in
particular on an adaptation to symplectic systems, because of their importance
in physics-informed learning.
Date Acceptance
2022-06-01
Citation
Proceedings of The 4th Annual Learning for Dynamics and Control Conference, 168
Publisher
PLMR
Journal / Book Title
Proceedings of The 4th Annual Learning for Dynamics and Control Conference
Volume
168
Copyright Statement
© 2022 R. Valperga, K. Webster, D. Turaev, V. Klein & J.S.W. Lamb.
Sponsor
The Leverhulme Trust
Identifier
http://arxiv.org/abs/2204.12323v1
Grant Number
RPG-2021-072
Source
4th Annual Learning for Dynamics and Control Conference
Subjects
stat.ML
stat.ML
math.DS
physics.comp-ph
Notes
Published at the 4th Annual Learning for Dynamics & Control Conference
Start Date
2022-06-23