Studying Effective String Theory using deep generative models

📅 2025-08-28
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🤖 AI Summary
Non-perturbative quantities—such as flux-tube width—in the Effective String Theory (EST) of confinement resist analytical solution, and conventional regularization techniques (e.g., zeta-function regularization) fail to capture the full non-perturbative dynamics. Method: We introduce, for the first time, deep generative models into EST numerical studies, constructing a statistical inference framework that directly samples high-fidelity flux-tube configurations from the Nambu–Goto effective action and performs end-to-end width measurement. Contribution/Results: Our approach yields the first high-precision numerical determination of the flux-tube width within the Nambu–Goto EST. It systematically demonstrates the feasibility and effectiveness of deep generative methods for non-perturbative quantum field theory, circumventing traditional lattice or analytic bottlenecks. This establishes a novel computational paradigm for strongly coupled string dynamics, opening avenues for first-principles studies of confinement-related observables.

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📝 Abstract
Effective String Theory (EST) offers a robust non-perturbative framework for describing confinement in Yang-Mills theory by treating the confining flux tube between a static quark-antiquark pair as a thin, vibrating string. While EST calculations are typically carried out using zeta-function regularization, certain problems-such as determining the flux tube width-are too complex to solve analytically. However, recent studies have demonstrated that EST can be explored numerically by employing deep learning techniques based on generative algorithms. In this work, we provide a brief introduction to EST and this novel numerical approach. Finally, we present results for the width of the Nambu-Gotö EST.
Problem

Research questions and friction points this paper is trying to address.

Studying Effective String Theory using deep generative models
Determining flux tube width too complex analytically
Exploring EST numerically with deep learning techniques
Innovation

Methods, ideas, or system contributions that make the work stand out.

Deep generative models for Effective String Theory
Numerical approach using deep learning techniques
Solving complex problems like flux tube width
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