From the 1 of 12 linked papers with an AI index.
1 citations · 1 across the 7 of their papers we have counts for
12 papers
A regulated zero-temperature construction of the Fundamental Modular Region in pure Yang--Mills theory and QCD
Rodrigo Carmo Terin
The paper defines the Fundamental Modular Region (FMR) as the zero‑temperature limit of regulated copy‑weighted Landau gauges, providing a computational method to realize absolute…
Neural solutions of coupled ghost and gluon Dyson--Schwinger equations in Landau gauge
Rodrigo Carmo Terin
The coupled ghost and gluon Dyson--Schwinger equations (DSEs) of four-dimensional Landau-gauge Yang--Mills (YM) theory are solved with a neural representation trained only from ren…
Neuro-evolutionary stochastic architectures in gauge-covariant neural fields
Rodrigo Carmo Terin
We extend our gauge-covariant stochastic neural-field framework by promoting architecture-level parameters to slow stochastic variables evolving in function space. Our effective th…
Gauge-covariant stochastic neural fields: Stability and finite-width effects
Rodrigo Carmo Terin
We develop a gauge-covariant stochastic effective field theory for stability and finite-width effects in deep neural systems. The model uses classical commuting fields: a complex m…
Scale redundancy and soft gauge fixing in positively homogeneous neural networks
Rodrigo Carmo Terin
Neural networks with positively homogeneous activations exhibit an exact continuous reparametrization symmetry: neuron-wise rescalings generate parameter-space orbits along which t…
Glueball mass from RGZ-inspired infrared gluodynamics: a Euclidean Bethe-Salpeter approach
Rodrigo Carmo Terin
We formulate and solve a Euclidean Bethe-Salpeter equation for the lightest scalar glueball (0++) in pure Yang-Mills theory, using the refined Gribov-Zwanziger gluon tree-level pro…