The global symmetries of a $ D $-dimensional QFT can, in many cases, be captured in terms
of a $(D+ 1) $-dimensional symmetry topological field theory (SymTFT). In this work we …

The symmetry data of a $ d $-dimensional quantum field theory (QFT) can often be captured
in terms of a higher-dimensional symmetry topological field theory (SymTFT). In top down …

Topological defects and operators give a far-reaching generalization of symmetries of
quantum fields. An auxiliary topological field theory in one dimension higher than the QFT of …

A bstract In many cases the symmetry structure of quantum field theories can be neatly
encoded into their associated symmetry topological field theory (SymTFT), a topological field …

The modern approach to m‐form global symmetries in ad‐dimensional quantum field theory
(QFT) entails specifying dimension d− m− 1 dm-1 topological generalized symmetry …

A bstract We construct the defining data of two-dimensional topological field theories (TFTs)
enriched by non-invertible symmetries/topological defect lines. Simple formulae for the three …

A bstract Celestial holography expresses\(\mathcal {S}\)-matrix elements as correlators in a
CFT living on the night sky. Poincaré invariance imposes additional selection rules on the …

We study the holographic dual of a topological symmetry operator in the context of the
AdS/CFT correspondence. Symmetry operators arise from topological field theories …

Geometric engineering is a collection of tools developed to establish dictionaries between
local singularities in string theory and (supersymmetric) quantum fields. Extended operators …

A bstract Symmetries and anomalies of a d-dimensional quantum field theory are often
encoded in a (d+ 1)-dimensional topological action, called symmetry topological field theory …