activity
20212025
most citedExploring QCD matter in extreme conditions with Machine Learning

81 citations · 275 across the 19 of their papers we have counts for

collaborators

19 papers

hep-lat2025

Combining complex Langevin dynamics with score-based and energy-based diffusion models

Gert Aarts, Diaa E. Habibi, Lingxiao Wang +1

Theories with a sign problem due to a complex action or Boltzmann weight can sometimes be numerically solved using a stochastic process in the complexified configuration space. How…

nucl-th2025★ 3 cited

Neural Unfolding of the Chiral Magnetic Effect in Heavy-Ion Collisions

Shuang Guo, Lingxiao Wang, Kai Zhou +1

The search for the chiral magnetic effect (CME) in relativistic heavy-ion collisions (HICs) is challenged by significant background contamination. We present a novel deep learning…

hep-lat2025

Physics-Conditioned Diffusion Models for Lattice Gauge Theory

Qianteng Zhu, Gert Aarts, Wei Wang +2

We develop diffusion models for simulating lattice gauge theories, where stochastic quantization is explicitly incorporated as a physical condition for sampling. We demonstrate the…

nucl-th2025★ 10 cited

Towards constraining QCD phase transitions in neutron star interiors: Bayesian Inference with TOV linear response analysis

Ronghao Li, Sophia Han, Zidu Lin +3

The potential hadron-to-quark phase transition in neutron stars has not been fully understood as the property of cold, dense, and strongly interacting matter cannot be theoreticall…

hep-lat2024

Diffusion models and stochastic quantisation in lattice field theory

Gert Aarts, Lingxiao Wang, Kai Zhou

Diffusion models are currently the leading generative AI approach used for image generation in e.g. DALL-E and Stable Diffusion. In this talk we relate diffusion models to stochast…

hep-lat2024

Diffusion models learn distributions generated by complex Langevin dynamics

Diaa E. Habibi, Gert Aarts, Lingxiao Wang +1

The probability distribution effectively sampled by a complex Langevin process for theories with a sign problem is not known a priori and notoriously hard to understand. Diffusion…

hep-lat2024★ 1 cited

Diffusion models for lattice gauge field simulations

Qianteng Zhu, Gert Aarts, Wei Wang +2

We develop diffusion models for lattice gauge theories which build on the concept of stochastic quantization. This framework is applied to gauge theory in dimensions.…

hep-lat2024★ 7 cited

On learning higher-order cumulants in diffusion models

Gert Aarts, Diaa E. Habibi, Lingxiao Wang +1

To analyse how diffusion models learn correlations beyond Gaussian ones, we study the behaviour of higher-order cumulants, or connected n-point functions, under both the forward an…

hep-lat2024★ 3 cited

Building imaginary-time thermal field theory with artificial neural networks

Tian Xu, Lingxiao Wang, Lianyi He +2

In this study, we introduce a novel approach in quantum field theories to estimate the action using the artificial neural networks (ANNs). The estimation is achieved by learning on…

hep-lat2023★ 2 cited

Generative Diffusion Models for Lattice Field Theory

Lingxiao Wang, Gert Aarts, Kai Zhou

This study delves into the connection between machine learning and lattice field theory by linking generative diffusion models (DMs) with stochastic quantization, from a stochastic…

hep-lat2023★ 28 cited

Diffusion Models as Stochastic Quantization in Lattice Field Theory

Lingxiao Wang, Gert Aarts, Kai Zhou

In this work, we establish a direct connection between generative diffusion models (DMs) and stochastic quantization (SQ). The DM is realized by approximating the reversal of a sto…

hep-ph2023★ 81 cited

Exploring QCD matter in extreme conditions with Machine Learning

Kai Zhou, Lingxiao Wang, Long-Gang Pang +1

In recent years, machine learning has emerged as a powerful computational tool and novel problem-solving perspective for physics, offering new avenues for studying strongly interac…

q-bio.QM2023★ 33 cited

Approaching epidemiological dynamics of COVID-19 with physics-informed neural networks

Shuai Han, Lukas Stelz, Horst Stoecker +2

A physics-informed neural network (PINN) embedded with the susceptible-infected-removed (SIR) model is devised to understand the temporal evolution dynamics of infectious diseases.…

physics.optics2022★ 2 cited

Amplitude/Phase Retrieval for Terahertz Holography with Supervised and Unsupervised Physics-Informed Deep Learning

Mingjun Xiang, Hui Yuan, Lingxiao Wang +2

Recently, digital holographic imaging techniques (including methods with heterodyne detection) have found increased attention in the terahertz (THz) frequency range. However, holog…

hep-lat2022★ 20 cited

Fourier-Flow model generating Feynman paths

Shile Chen, Oleh Savchuk, Shiqi Zheng +4

As an alternative but unified and more fundamental description for quantum physics, Feynman path integrals generalize the classical action principle to a probabilistic perspective,…

astro-ph.HE2022★ 47 cited

Reconstructing the neutron star equation of state from observational data via automatic differentiation

Shriya Soma, Lingxiao Wang, Shuzhe Shi +2

Neutron star observables like masses, radii, and tidal deformability are direct probes to the dense matter equation of state~(EoS). A novel deep learning method that optimizes an E…

cs.MM2021

A Multi-user Oriented Live Free-viewpoint Video Streaming System Based On View Interpolation

Jingchuan Hu, Shuai Guo, Kai Zhou +3

As an important application form of immersive multimedia services, free-viewpoint video(FVV) enables users with great immersive experience by strong interaction. However, the compu…

physics.comp-ph2021★ 3 cited

Automatic differentiation approach for reconstructing spectral functions with neural networks

Lingxiao Wang, Shuzhe Shi, Kai Zhou

Reconstructing spectral functions from Euclidean Green's functions is an important inverse problem in physics. The prior knowledge for specific physical systems routinely offers es…

hep-ph2021★ 35 cited

Reconstructing spectral functions via automatic differentiation

Lingxiao Wang, Shuzhe Shi, Kai Zhou

Reconstructing spectral functions from Euclidean Green's functions is an important inverse problem in many-body physics. However, the inversion is proved to be ill-posed in the rea…