activity
20222026
most citedThe Quantum Perfect Fluid in 2D

7 citations · 13 across the 9 of their papers we have counts for

collaborators

10 papers

hep-th2026

Renormalon Saddles in the OPE

Arindam Bhattacharya, Jordan Cotler, Aurélien Dersy +1

The cancellation of renormalon ambiguities in the operator product expansion is usually formulated as a matching between perturbative Borel ambiguities and prescription dependence…

hep-th2026

The Double Well Done Doubly-Well

Aurélien Dersy, Matthew D. Schwartz

The symmetric double-well potential is one of the simplest quantum-mechanical systems in which perturbative and non-perturbative physics are deeply entangled. Its energy levels hav…

hep-th2026

Beyond the Dilute Instanton Gas: Resurgence with Exact Saddles in the Double Well

Aurélien Dersy, Matthew D. Schwartz

The path-integral approach to the double well has long been limited by the dilute instanton gas approximation. We show that if the finite Euclidean-time structure is taken seriousl…

hep-th2025

Analytic Regression of Feynman Integrals from High-Precision Numerical Sampling

Oscar Barrera, Aurélien Dersy, Rabia Husain +2

In mathematics or theoretical physics one is often interested in obtaining an exact analytic description of some data which can be produced, in principle, to arbitrary accuracy. Fo…

hep-th2024

Renormalons as Saddle Points

Arindam Bhattacharya, Jordan Cotler, Aurélien Dersy +1

Instantons and renormalons play important roles at the interface between perturbative and non-perturbative quantum field theory. They are both associated with branch points in the…

hep-th2024★ 6 cited

Learning the Simplicity of Scattering Amplitudes

Clifford Cheung, Aurélien Dersy, Matthew D. Schwartz

The simplification and reorganization of complex expressions lies at the core of scientific progress, particularly in theoretical high-energy physics. This work explores the applic…

hep-th2024

The Collective Coordinate Fix

Arindam Bhattacharya, Jordan Cotler, Aurélien Dersy +1

Collective coordinates are frequently employed in path integrals to manage divergences caused by fluctuations around saddle points that align with classical symmetries. These coord…

hep-th2023

Reconstructing -matrix Phases with Machine Learning

Aurélien Dersy, Matthew D. Schwartz, Alexander Zhiboedov

An important element of the -matrix bootstrap program is the relationship between the modulus of an -matrix element and its phase. Unitarity relates them by an integral equat…

hep-th2022★ 7 cited

The Quantum Perfect Fluid in 2D

Aurélien Dersy, Andrei Khmelnitsky, Riccardo Rattazzi

We consider the field theory that defines a perfect incompressible 2D fluid. One distinctive property of this system is that the quadratic action for fluctuations around the ground…

cs.LG2022

Simplifying Polylogarithms with Machine Learning

Aurélien Dersy, Matthew D. Schwartz, Xiaoyuan Zhang

Polylogrithmic functions, such as the logarithm or dilogarithm, satisfy a number of algebraic identities. For the logarithm, all the identities follow from the product rule. For th…