Trace relations in deformed gauge theories by Madhusudhan Raman, Aditi Shahani

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The Master Space of Supersymmetric Gauge Theories by Amihay Hanany, Alberto Zaffaroni

“…We give a short review on the study of the moduli space and the spectrum of chiral operators for gauge theories living on branes at singularities. We focus on theories with four real supercharges in 3+1 and 2+1 dimensions. …”
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Computational Algebraic Geometry in String and Gauge Theory by Yang-Hui He, Philip Candelas, Amihay Hanany, Andre Lukas, Burt Ovrut

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Connection space approach to ambiguities of gauge theories by R. Aldrovandi, A. L. Barbosa

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Non-invertible symmetries in finite-group gauge theory by Clay Cordova, Davi Bastos Costa, Po-Shen Hsin

“…We investigate the invertible and non-invertible symmetries of topological finite-group gauge theories in general spacetime dimensions, where the gauge group can be abelian or non-abelian. …”
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Nontrivial bundles and defect operators in n-form gauge theories by Shan Hu

“…Abstract In (d + 1)-dimensional 1-form nonabelian gauge theories, we classify nontrivial 0-form bundles in ℝ d , which yield configurations of D(d − 2j)-branes wrapping (d − 2j)-cycles c d−2j in Dd-branes. …”
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Singlet-doublet fermionic dark matter in gauge theory of baryons by Taramati, Rameswar Sahu, Utkarsh Patel, Kirtiman Ghosh, Sudhanwa Patra

“…Abstract We are considering a minimal U(1) B extension of the Standard Model (SM) by promoting the baryon number as a local gauge symmetry to accommodate a stable dark matter (DM) candidate. The gauge theory of baryons induces non-trivial triangle gauge anomalies, and we provide a simple anomaly-free solution by adding three exotic fermions. …”
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Quasi-topological fractons: a 3D dipolar gauge theory by Erica Bertolini, Alberto Blasi, Nicola Maggiore

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Non-invertible and higher-form symmetries in 2+1d lattice gauge theories by Yichul Choi, Yaman Sanghavi, Shu-Heng Shao, Yunqin Zheng

“…We explore exact generalized symmetries in the standard 2+1d lattice $\mathbb{Z}_2$ gauge theory coupled to the Ising model, and compare them with their continuum field theory counterparts. …”
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Superspace Unitary Operator in Superfield Approach to Non-Abelian Gauge Theory with Dirac Fields by T. Bhanja, D. Shukla, R. P. Malik

“…Within the framework of augmented version of the superfield approach to Becchi-Rouet-Stora-Tyutin (BRST) formalism, we derive the superspace unitary operator (and its Hermitian conjugate) in the context of four (3 + 1)-dimensional (4D) interacting non-Abelian 1-form gauge theory with Dirac fields. The ordinary 4D non-Abelian theory, defined on the flat 4D Minkowski spacetime manifold, is generalized onto a (4, 2)-dimensional supermanifold which is parameterized by the spacetime bosonic coordinates xμ (with μ=0,1,2,3) and a pair of Grassmannian variables (θ,θ-) which satisfy the standard relationships: θ2=θ-2=0 and  θθ-+θ-θ=0. …”
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Superconductivity due to Condensation of Monopoles around RCD Strings in SU(2) Gauge Theory by B. S. Rajput, Sandeep Kumar

“…The study of the condensation of monopoles and the resulting chromomagnetic superconductivity have been undertaken in restricted chromodynamics of SU(2) gauge theory. Constructing the RCD Lagrangian and the partition function for monopoles in terms of string action and the action of the current around the strings, the monopole current in RCD chromo magnetic superconductor has been derived and it has shown that in London' limit the penetration length governs the monopole density around RCD string in chromo magnetic superconductors while with finite (nonzero) coherence length the leading behavior of the monopole density at large distances from the string is controlled by the coherence length and not by the penetration length.…”
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A Mathematical Bridge between Discretized Gauge Theories in Quantum Physics and Approximate Reasoning in Pairwise Comparisons by Jean-Pierre Magnot

“…We describe a mathematical link between aspects of information theory, called pairwise comparisons, and discretized gauge theories. The link is made by the notion of holonomy along the edges of a simplex. …”
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A Deconstruction Lattice Description of the D1/D5 Brane World-Volume Gauge Theory by Joel Giedt

“…I specialize to a particularly interesting (4,4) gauge theory, with gauge group U ( N c ) × U ( N f ) , and U ( N f ) being weakly gauged. …”
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Superfield Approach to Nilpotency and Absolute Anticommutativity of Conserved Charges: 2D Non-Abelian 1-Form Gauge Theory by S. Kumar, B. Chauhan, R. P. Malik

“…We exploit the theoretical strength of augmented version of superfield approach (AVSA) to Becchi-Rouet-Stora-Tyutin (BRST) formalism to express the nilpotency and absolute anticommutativity properties of the (anti-)BRST and (anti-)co-BRST conserved charges for the two (1+1)-dimensional (2D) non-Abelian 1-form gauge theory (without any interaction with matter fields) in the language of superspace variables, their derivatives, and suitable superfields. …”
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Integrated correlators with a Wilson line in a N $$ \mathcal{N} $$ = 2 quiver gauge theory at strong coupling by Alessandro Pini

Subjects: “…Supersymmetric Gauge Theory…”
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The three-point form factor of Tr ϕ 3 to six loops by Benjamin Basso, Lance J. Dixon, Alexander G. Tumanov

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Infrared and transcendental structure of two-loop supersymmetric QCD amplitudes by Gregor Kälin, Gustav Mogull, Alexander Ochirov, Bram Verbeek

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On Ruijsenaars-Schneider spectrum from superconformal indices and ramified instantons by Hee-Cheol Kim, Anton Nedelin, Shlomo S. Razamat

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3D bulk field theories for 2D non-unitary N $$ \mathcal{N} $$ = 1 supersymmetric minimal models by Seungjoo Baek, Dongmin Gang

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Quiver polymerisation by Amihay Hanany, Rudolph Kalveks, Guhesh Kumaran

Subjects: “…Supersymmetric Gauge Theory…”
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