COMP-PHLGHEP-PHDec 28, 2024

Physics consistent machine learning framework for inverse modeling with applications to ICF capsule implosions

arXiv:2412.20192v25 citationsh-index: 20Sci Rep
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This work addresses predictive modeling challenges for researchers in high energy density physics and inertial confinement fusion, offering an incremental improvement by combining existing ML architectures with physics constraints.

The paper tackles the problem of inferring uncertain parameters in high energy density physics and inertial confinement fusion from radiographic measurements by developing a machine learning framework that uses sparse hydrodynamic features, achieving predictions that are physics-consistent and invariant to the equation of state model.

In high energy density physics (HEDP) and inertial confinement fusion (ICF), predictive modeling is complicated by uncertainty in parameters that characterize various aspects of the modeled system, such as those characterizing material properties, equation of state (EOS), opacities, and initial conditions. Typically, however, these parameters are not directly observable. What is observed instead is a time sequence of radiographic projections using X-rays. In this work, we define a set of sparse hydrodynamic features derived from the outgoing shock profile and outer material edge, which can be obtained from radiographic measurements, to directly infer such parameters. Our machine learning (ML)-based methodology involves a pipeline of two architectures, a radiograph-to-features network (R2FNet) and a features-to-parameters network (F2PNet), that are trained independently and later combined to approximate a posterior distribution for the parameters from radiographs. We show that the estimated parameters can be used in a hydrodynamics code to obtain density fields and hydrodynamic shock and outer edge features that are consistent with the data. Finally, we demonstrate that features resulting from an unknown EOS model can be successfully mapped onto parameters of a chosen analytical EOS model, implying that network predictions are learning physics, with a degree of invariance to the underlying choice of EOS model.

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