Results 21 to 30 of about 10,116 (212)
Axiomatic Conformal Field Theory [PDF]
A new rigorous approach to conformal field theory is presented. The basic objects are families of complex-valued amplitudes, which define a meromorphic conformal field theory (or chiral algebra) and which lead naturally to the definition of topological vector spaces, between which vertex operators act as continuous operators.
Peter Goddard, Matthias R. Gaberdiel
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Holographic Complex Conformal Field Theories [PDF]
The loss of criticality in the form of weak first-order transitions or the end of the conformal window in gauge theories can be described as the merging of two fixed points that move to complex values of the couplings. When the complex fixed points are close to the real axis, the system typically exhibits walking behavior with Miransky (or Berezinsky ...
David Mateos +4 more
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Conformal field theories are magical [PDF]
"Magic" is the degree to which a state cannot be approximated by Clifford gates. We study mana, a measure of magic, in the ground state of the $\mathbb Z_3$ Potts model, and argue that it is a broadly useful diagnostic for many-body physics. In particular we find that the $q = 3$ ground state has large mana at the model's critical point, and that this ...
Christopher David White +2 more
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Rationality in conformal field theory [PDF]
The Hilbert space of a conformal field theory (CFT) is a positive-energy representation of the direct sum of two commuting copies of the Virasoro algebra, and hence decomposes \[ H=\oplus_{h,\bar h\geq 0}V(h,c)\oplus \bar V(\bar h,c) \tag{*} \] where \(V(h,c)\) is the irreducible representation of the Virasoro algebra with highest weight \(h\) and ...
Anderson, Greg, Moore, Greg
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Open Descendants in Conformal Field Theory [PDF]
19 pages, LATEX, 4 eps figures.
Augusto Sagnotti, Yassen S. Stanev
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Quantum gravity from conformal field theory
We bootstrap loop corrections to AdS5 supergravity amplitudes by enforcing the consistency of the known classical results with the operator product expansion of N $$ \mathcal{N} $$ = 4 super Yang-Mills theory.
F. Aprile +3 more
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Non-relativistic conformal field theory in the presence of boundary
We study non-relativistic conformal field theory on a flat space in the presence of a planar boundary. We compute correlation functions of primary operators and obtain the expression for the boundary conformal block.
Rajesh Kumar Gupta, Ramanpreet Singh
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Hidden conformal symmetry for Kerr-Newman-NUT-AdS black holes
We find the non-extremal Kerr-Newman-NUT-AdS black holes are holographically dual to the hidden two-dimensional conformal field theories. We explicitly construct two different conformal field theories (known as the J and Q pictures) dual to the black ...
M.F.A.R. Sakti +3 more
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On non-supersymmetric conformal manifolds: field theory and holography
We discuss the constraints that a conformal field theory should enjoy to admit exactly marginal deformations, i.e. to be part of a conformal manifold. In particular, using tools from conformal perturbation theory, we derive a sum rule from which one can ...
Vladimir Bashmakov +2 more
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State-operator correspondence in celestial conformal field theory
The bulk-to-boundary dictionary for 4D celestial holography is given a new entry defining 2D boundary states living on oriented circles on the celestial sphere.
Erin Crawley +3 more
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