Fast prediction of the hydrodynamic QGP evolution in ultra-relativistic heavy-ion collisions using Fourier Neural Operators
David Stewart, Joern Putschke

TL;DR
This paper demonstrates the novel application of Fourier Neural Operators to model ultra-relativistic hydrodynamic flow of quark-gluon plasma, offering a faster alternative to traditional PDE solvers in heavy-ion collision simulations.
Contribution
It introduces the first use of FNOs for ultra-relativistic QGP hydrodynamics, showing their potential as rapid computational tools in high-energy physics simulations.
Findings
FNOs accurately reproduce standard PDE solutions for QGP flow.
FNO-based predictions significantly reduce computation time.
FNOs effectively model experimental observables in heavy-ion collisions.
Abstract
Recent research in machine learning has employed neural networks to learn mappings between function spaces on bounded domains termed ``neural operators''. As such, these operators can provide alternatives to standard numerical methods for partial differential equation (PDE) solutions. In particular, the Fourier Neural Operator (FNO) has been shown to map solutions for classical fluid flow problems with accuracy competitive with traditional PDE solvers and with much greater computing speed. This paper explores the first application of FNOs to model ultra-relativistic hydrodynamic flow of the quark-gluon plasma (QGP) generated in relativistic heavy-ion collisions. The application in ultra-relativistic flow is novel relative to classical flow, due to the hydrodynamic evolution of the QGP occurring in femtometer-scaled explosions characterized by rapid expansion cooling. In this study we…
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Taxonomy
TopicsHigh-Energy Particle Collisions Research · Computational Physics and Python Applications
