mlsanityData to 14 Oct 2026

Parameter estimation for land-surface models using Neural Physics

arXiv 2505.02979 ↗First posted 5 May 2025physics.ao-ph cs.LGcited by 0

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Abstract (arXiv)

We propose a novel inverse-modelling approach that estimates the parameters of a simple land-surface model (LSM) by assimilating data into a differentiable, physics-based forward model formulated using convolutional operations. The governing equations are expressed within the Neural Physics framework, allowing direct gradient-based optimisation of time-dependent parameters without the need to derive and maintain adjoint formulations. The model parameters are estimated by minimising the mismatch between model predictions and synthetic or observational data. Although differentiability is enabled through machine-learning libraries, the forward model itself remains entirely physics-based and neither the forward model nor the parameter estimation procedure involve training. To evaluate the approach, we first generate synthetic observations of soil temperature by running the forward model with known parameter values and subsequently treat these parameters as unknown in an inverse problem. We show that observations of soil temperature at a single depth are insufficient to reliably constrain the model parameters. Using observations at two depths, however, does yield reliable parameter estimates, although the individual contributions of latent and sensible heat fluxes cannot be distinguished. We also apply the approach to urban flux tower data from Phoenix, United States, and show that the thermal conductivity, volumetric heat capacity and the combined sensible-latent heat transfer coefficient can be reliably estimated whilst using an observed value for the effective surface albedo. The resulting model accurately predicts the outgoing longwave radiation, conductive soil fluxes and the combined sensible-latent heat fluxes, demonstrating that the Neural Physics framework can be used to accurately determine the parameters of the particular LSM used here...

Key facts. No citing papers in the map yet (data through 14 Oct 2026). Builds on 7 of its 55 references that are in the map. First posted on arXiv 5 May 2025.

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7 of 55 references.

References · 7

  1. 2014Adam: A Method for Stochastic Optimizationcited by 37,240
  2. 2022JAX-FLUIDS: A fully-differentiable high-order computational fluid dynamics solver for compressible two-phase flowscited by 36
  3. 2023Solving the Discretised Neutron Diffusion Equations using Neural Networkscited by 5
  4. 2024Solving the Discretised Multiphase Flow Equations with Interface Capturing on Structured Grids Using Machine Learning Librariescited by 5
  5. 2024Proof-of-concept: Using ChatGPT to Translate and Modernize an Earth System Model from Fortran to Python/JAXcited by 5
  6. 2023Solving the Discretised Boltzmann Transport Equations using Neural Networks: Applications in Neutron Transportcited by 4
  7. 2024Neural Physics: Using AI Libraries to Develop Physics-Based Solvers for Incompressible Computational Fluid Dynamicscited by 4

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