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AI model accelerates simulation of heavy element formation

An international research team at GSI/FAIR has developed an artificial intelligence simulation to model the creation of the universe's heaviest elements. By utilizing a deep learning neural network, the tool allows scientists to simulate complex nuclear reactions during neutron star mergers with significantly higher efficiency than traditional methods. This breakthrough helps bridge the gap between terrestrial experiments and cosmic observations by providing faster, more accurate data on how matter is expelled during violent stellar explosions.

Синя планетоподібна сфера вдаряється об яскраву кулю енергії у космосі, створюючи потужний вибух світла та електричні розряди.
Синя планетоподібна сфера вдаряється об яскраву кулю енергії у космосі, створюючи потужний вибух світла та електричні розряди. · Image source: Sciencedaily

According to Sciencedaily, an international team of researchers at GSI/FAIR has successfully created a machine learning model that streamlines the study of heavy element formation. The tool addresses one of the most significant hurdles in nuclear astrophysics: the immense computing power required to simulate the rapid neutron capture, or r-process, which occurs during supernova explosions and neutron star mergers.

The mechanics of the r-process

During extreme cosmic events, atomic nuclei rapidly absorb free neutrons. As these neutrons transform into protons, the nuclei grow larger, eventually forming many of the heavy elements found in nature today. Because modeling every parameter of these reactions is computationally taxing, scientists have historically had to rely on simplified models that may sacrifice accuracy for speed.

The new system, known as RHINE (r-process heating implementation in hydrodynamic simulations with neural networks), utilizes deep learning to estimate energy release during these reactions. This "heating" effect is critical because it determines how matter is expelled from stellar explosions and influences the light produced by kilonovae.

Deep learning optimizes nuclear calculations

The RHINE model functions by first training a neural network on an extensive library of reference calculations that include complete nuclear reaction networks. Once trained, the AI can approximate heating rates during hydrodynamical simulations with only a fraction of the usual computational effort.

  • Reduces the need for simplified models in nuclear astrophysics.
  • Provides accurate estimates of energy release during r-process events.
  • Enables faster modeling of matter expulsion speeds and kilonova light production.
  • Validates high degrees of agreement against existing reference data.

"Our new model RHINE, which uses artificial intelligence, offers an efficient alternative," said Dr. Oliver Just, first author of the study at GSI/FAIR. The researchers have demonstrated that this approach can save a tremendous amount of computing time while maintaining high fidelity to known data.

"With detailed comparisons, we validated our ML scheme against reference data. The high degree of agreement suggests that the use of ML models can save a tremendous amount of computing time," explained Dr. Zewei Xiong, a key developer of the machine learning models. This advancement allows for more nuanced modeling of r-process heating, which is now recognized as an essential factor in understanding the evolution of matter in the universe.

FAQ

What is the purpose of the RHINE model?
The RHINE model uses deep learning to estimate energy release during rapid neutron capture processes. It helps scientists understand how heavy elements form during cosmic events like supernova explosions and neutron star mergers by providing faster and more accurate data than traditional methods.
How does the AI model save computing time in nuclear astrophysics?
The system is trained on a library of reference calculations including complete nuclear reaction networks. Once trained, the neural network approximates heating rates during hydrodynamical simulations using only a fraction of the usual computational effort required by simplified models.
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