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On Intersecting Conformal Defects
T Shachar - arxiv preprint arxiv:2411.14543, 2024 - arxiv.org
We study the physics of 2 and 3 mutually intersecting conformal defects forming wedges and
corners in general dimension. For 2 defects we derive the beta-function of the edge …
corners in general dimension. For 2 defects we derive the beta-function of the edge …
Boundary operator expansion and extraordinary phase transition in the tricritical O (N) model
X Sun, SK Jian - arxiv preprint arxiv:2501.06287, 2025 - arxiv.org
We study the boundary extraordinary transition of a 3D tricritical $ O (N) $ model. We first
compute the mean-field Green's function with a general coupling of $|\vec\phi|^{2n} $(with …
compute the mean-field Green's function with a general coupling of $|\vec\phi|^{2n} $(with …
Sphere free energy of scalar field theories with cubic interactions
The dimensional continuation approach to calculating the free energy of $ d $-dimensional
Euclidean CFT on the round sphere $ S^ d $ has been used to develop its $4-\epsilon …
Euclidean CFT on the round sphere $ S^ d $ has been used to develop its $4-\epsilon …
A new series of 3D CFTs with global symmetry on fuzzy sphere
The quest to discover new 3D CFTs has been intriguing for physicists. For this purpose,
fuzzy sphere reguarlisation that studies interacting quantum systems defined on the lowest …
fuzzy sphere reguarlisation that studies interacting quantum systems defined on the lowest …
Surprises in the Ordinary: Invariant Surface Defect in the -expansion
O Diatlyk, Z Sun, Y Wang - arxiv preprint arxiv:2411.16522, 2024 - arxiv.org
We study an $ O (N) $ invariant surface defect in the Wilson-Fisher conformal field theory
(CFT) in $ d= 4-\epsilon $ dimensions. This defect is defined by mass deformation on a two …
(CFT) in $ d= 4-\epsilon $ dimensions. This defect is defined by mass deformation on a two …