mlsanityData to 14 Oct 2026

Constructing Custom Thermodynamics Using Deep Learning

arXiv 2308.04119 ↗First posted 8 Aug 2023cond-mat.soft cond-mat.stat-mech cs.LGcited by 17

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Abstract (arXiv)

One of the most exciting applications of artificial intelligence (AI) is automated scientific discovery based on previously amassed data, coupled with restrictions provided by known physical principles, including symmetries and conservation laws. Such automated hypothesis creation and verification can assist scientists in studying complex phenomena, where traditional physical intuition may fail. Here we develop a platform based on a generalized Onsager principle to learn macroscopic dynamical descriptions of arbitrary stochastic dissipative systems directly from observations of their microscopic trajectories. Our method simultaneously constructs reduced thermodynamic coordinates and interprets the dynamics on these coordinates. We demonstrate its effectiveness by studying theoretically and validating experimentally the stretching of long polymer chains in an externally applied field. Specifically, we learn three interpretable thermodynamic coordinates and build a dynamical landscape of polymer stretching, including the identification of stable and transition states and the control of the stretching rate. Our general methodology can be used to address a wide range of scientific and technological applications.

Key facts. Cited by 17 papers in the map (data through 14 Oct 2026). Builds on 7 of its 66 references that are in the map. First posted on arXiv 8 Aug 2023.

Builds on

7 of 66 references.

References · 7

  1. 2014Adam: A Method for Stochastic Optimizationcited by 37,240
  2. 2019Machine learning for molecular simulationcited by 110
  3. 2021Learning effective stochastic differential equations from microscopic simulations: linking stochastic numerics to deep learningcited by 39
  4. 2020Learning Poisson systems and trajectories of autonomous systems via Poisson neural networkscited by 38
  5. 2020OnsagerNet: Learning Stable and Interpretable Dynamics using a Generalized Onsager Principlecited by 37
  6. 2020A Data Driven Method for Computing Quasipotentialscited by 11
  7. 2022Learning reversible symplectic dynamicscited by 11

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Cited by year (2026 to 14 Oct)

Citing papers per year: 2024: 4; 2025: 5; 2026: 8.

17 papers.

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