Confinement and deconfinement in gauge theories by Holland, Kieran (Kieran Michael), 1972-

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Gauge theory and Rasmussen's invariant by Kronheimer, P. B., Mrowka, Tomasz S.

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Aspects of double geometry and supersymmetric gauge theories by Naseer, Usman

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Strings and monopoles in strongly interacting gauge theories by Dyer, Ethan Stanley

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Weak and strong coupling equilibration in nonabelian gauge theories by Keegan, Liam, Kurkela, Aleksi, Romatschke, Paul, van der Schee, Wilke, Zhu, Yan

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One-loop tests of supersymmetric gauge theories on spheres by Minahan, Joseph A., Naseer, Usman

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Equivariant Flow-Based Sampling for Lattice Gauge Theory by Kanwar, Gurtej, Albergo, Michael S, Boyda, Denis, Cranmer, Kyle, Hackett, Daniel C, Racanière, Sébastien, Rezende, Danilo Jimenez, Shanahan, Phiala E

“…We define a class of machine-learned flow-based sampling algorithms for lattice gauge theories that are gauge invariant by construction. …”
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Numerical relativity from a gauge theory perspective by Farr, Will M. (Will Meierjurgen)

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Aspects of the nonperturbative dynamics of supersymmetric gauge theories and strings by Erlich, Joshua

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D-branes, gauge theory and string field theory by Feng, Bo, 1971-

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Conformal invariance of the subleading soft theorem in gauge theory by Larkoski, Andrew

“…In this note, I show that the recently proposed subleading soft factor in massless gauge theory uniquely follows from conformal symmetry of tree-level gauge theory amplitudes in four dimensions.…”
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Fracton topological order, generalized lattice gauge theory, and duality by Vijay, Sagar, Haah, Jeongwan, Fu, Liang

“…We introduce a generalization of conventional lattice gauge theory to describe fracton topological phases, which are characterized by immobile, pointlike topological excitations, and subextensive topological degeneracy. …”
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Accelerating Flow-Based Sampling for Large-𝑁 Gauge Theories by Zhang, Michael S.

“…A natural theoretical generalization of QCD is the class of all SU(𝑁) gauge theories; these theories also provide a method for some QCD computations in the 𝑁 → ∞ limit. …”
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Supersymmetric gauge theories from D3-branes on singularities by Kazakopoulos, Pavlos

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Twisted gauge theory model of topological phases in three dimensions by Wan, Yidun, He, Huan, Wang, Juven

“…Our model fulfills a Hamiltonian extension of the (3+1)-dimensional Dijkgraaf-Witten topological gauge theory with a gauge group G. This work is presented to be accessible for a wide range of physicists and mathematicians.…”
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Status and future perspectives for lattice gauge theory calculations to the exascale and beyond by Joó, Bálint, Jung, Chulwoo, Christ, Norman H, Detmold, William, Edwards, Robert G, Savage, Martin, Shanahan, Phiala

“…In this and a set of companion white papers, the USQCD Collaboration lays out a program of science and computing for lattice gauge theory. These white papers describe how calculation using Lattice QCD (and other gauge theories) can aid the interpretation of ongoing and upcoming experiments in particle and nuclear physics, as well as inspire new ones.…”
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Path integral contour deformations for observables in SU(N) gauge theory by Detmold, William, Kanwar, Gurtej, Lamm, Henry, Wagman, Michael L, Warrington, Neill C

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Phase transitions in ZN gauge theory and twisted ZN topological phases by Barkeshli, Maissam, Wen, Xiao-Gang

“…We find a series of non-Abelian topological phases that are separated from the deconfined phase of Z[subscript N] gauge theory by a continuous quantum phase transition. …”
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Beyond the Standard Litany: Losp and Higgs Portals; Lattice Lattice Gauge Theory by Wilczek, Frank

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A Lattice Non-Perturbative Definition of an SO(10) Chiral Gauge Theory and Its Induced Standard Model by Wen, Xiao-Gang

“…The standard model is a chiral gauge theory where the gauge fields couple to the right-hand and the left-hand fermions differently. …”
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