Answers are grounded in this paper and cite their sources.
We present the extension of the differentiable hydrodynamics code, diffhydro , enabling scalable partial differential equation-constrained inference and integrated hybrid physics–machine learning (ML) models for a wide range of astrophysical applications. New physics additions include radiative heating/cooling, Ornstein–Uhlenbeck–driven turbulence, and self-gravity via multigrid Poisson. We demonstrate good agreement with the Athena++ code on standard validation tests like Sedov–Taylor, Kelvin–Helmholtz, and driven/decaying turbulence. We further introduce a solver-in-the-loop neural corrector that reduces coarse-grid errors during time integration while preserving stability. The addition of custom adjoints facilitates efficient end-to-end gradients and multidevice scaling. We present simulations up to 1024 3 elements, run on distributed GPU systems, and we show gradient-based reconstructions of complex initial conditions in turbulent, and self-gravitating, radiatively cooling flows. The code is written in JAX, and the solver’s modular finite-volume components are compiled by Accelerated Linear Algebra into fused accelerator kernels, delivering high-throughput forward runs and tractable differentiation through long integrations.
No takes yet. Share an insight, caveat, or question.
Horowitz et al. (2026) studied this question.
Synapse has enriched 10 related papers. Consider them for comparative context: