Results 1 to 10 of about 12,410 (149)
Symmetry operators and gravity
We argue that topological operators for continuous symmetries written in terms of currents need regularization, which effectively gives them a small but finite width. The regulated operator is a finite tension object which fluctuates.
Ibrahima Bah, Patrick Jefferson, Konstantinos Roumpedakis, Thomas Waddleton
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Noether Symmetry Method for Hamiltonian Mechanics Involving Generalized Operators
Based on the generalized operators, Hamilton equation, Noether symmetry, and perturbation to Noether symmetry are studied. The main contents are divided into four parts, and every part includes two generalized operators.
Chuan-Jing Song, Yao Cheng
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Complete NNLO operator bases in Higgs effective field theory
For the first time, we list the complete and independent set of operators at the next-to-next-to-leading order (NNLO) in the Higgs effective field theory (HEFT).
Hao Sun, Ming-Lei Xiao, Jiang-Hao Yu
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Permutable SOS (symmetry operational similarity) [PDF]
AbstractBased on symmetry consideration, quasi-one-dimensional (1D) objects, relevant to numerous observables or phenomena, can be classified into eight different types. We provide various examples of each 1D type and discuss their symmetry operational similarity (SOS) relationships, which are often permutable.
Sang-Wook Cheong +3 more
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Mixed-symmetry continuous-spin fields in flat and AdS spaces
In the framework of light-cone gauge approach, bosonic and fermionic mixed-symmetry continuous-spin fields in AdS space and flat space are considered. For such fields, the light-cone gauge actions are found.
R.R. Metsaev
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1-form symmetries of 4d N=2 class S theories
We determine the 1-form symmetry group for any 4d N = 2 class S theory constructed by compactifying a 6d N=(2,0) SCFT on a Riemann surface with arbitrary regular untwisted and twisted punctures.
Lakshya Bhardwaj, Max Hübner, Sakura Schafer-Nameki
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Mirror symmetry and line operators
We study half-BPS line operators in 3d N $$ \mathcal{N} $$ = 4 gauge theories, focusing in particular on the algebras of local operators at their junctions.
Tudor Dimofte +3 more
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Subsystem non-invertible symmetry operators and defects
We explore non-invertible symmetries in two-dimensional lattice models with subsystem $\mathbb Z_2$ symmetry. We introduce a subsystem $\mathbb Z_2$-gauging procedure, called the subsystem Kramers-Wannier transformation, which generalizes the ordinary ...
Weiguang Cao, Linhao Li, Masahito Yamazaki, Yunqin Zheng
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Colour-twist operators. Part I. Spectrum and wave functions
We introduce a new class of operators in any theory with a ’t Hooft large-N limit that we call colour-twist operators. They are defined by twisting the colour-trace with a global symmetry transformation and are continuously linked to standard, untwisted ...
Andrea Cavaglià +3 more
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Renormalization of gluonic leading-twist operators in covariant gauges
We provide the all-loop structure of gauge-variant operators required for the renormalisation of Green’s functions with insertions of twist-two operators in Yang-Mills theory.
Giulio Falcioni, Franz Herzog
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