A conditional diffusion transformer maps boundary sketches to FDTD electromagnetic field snapshots with reported test SSIM of 0.834, but the 'universal physics' and 'physics discovery' claims are not demonstrated.
Spectrally Decomposed Diffusion Models for Generative Turbulence Recovery
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abstract
We investigate the statistical recovery of missing physics and turbulent phenomena in fluid flows using generative machine learning. Here we develop a two-stage super-resolution method using spectral filtering to restore the high-wavenumber components of a Kolmogorov flow. We include a rigorous examination of generated samples through the lens of statistical turbulence. By extending the prior methods to a combined super-resolution and conditional high-wavenumber generation, we demonstrate turbulence recovery on a 8x upsampling task, effectively doubling the range of recovered wavenumbers.
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Universal Physics Simulation: A Foundational Diffusion Approach
A conditional diffusion transformer maps boundary sketches to FDTD electromagnetic field snapshots with reported test SSIM of 0.834, but the 'universal physics' and 'physics discovery' claims are not demonstrated.