Results 11 to 20 of about 14,182 (200)
Conformal geometry from entanglement
In a physical system with conformal symmetry, observables depend on cross-ratios, measures of distance invariant under global conformal transformations (conformal geometry for short).
Isaac H. Kim, Xiang Li, Ting-Chun Lin, John McGreevy, Bowen Shi
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Jet isomorphism for conformal geometry [PDF]
Jet isomorphism theorems for conformal geometry are discussed. A new proof of the jet isomorphism theorem for odd-dimensional conformal geometry is outlined, using an ambient realization of the conformal deformation complex. An infinite order ambient lift for conformal densities in the case in which harmonic extension is obstructed is described.
Graham, Robin C.
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Conformal Geometry versus Riemannian Geometry
Universidad de Málaga.
Leitner, Felipe
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Conformal Quasicrystals and Holography
Recent studies of holographic tensor network models defined on regular tessellations of hyperbolic space have not yet addressed the underlying discrete geometry of the boundary.
Latham Boyle +2 more
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Complexity from spinning primaries
We define circuits given by unitary representations of Lorentzian conformal field theory in 3 and 4 dimensions. Our circuits start from a spinning primary state, allowing us to generalize formulas for the circuit complexity obtained from circuits ...
Robert de Mello Koch +2 more
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The 3D Ising transition, the most celebrated and unsolved critical phenomenon in nature, has long been conjectured to have emergent conformal symmetry, similar to the case of the 2D Ising transition.
Wei Zhu +4 more
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Noncommutative geometry and conformal geometry. I. Local index formula and conformal invariants [PDF]
This paper is part of a series of articles on noncommutative geometry and conformal geometry. In this paper, we reformulate the local index formula in conformal geometry in such a way to take into account the action of conformal diffeomorphisms. We also construct and compute a whole new family of geometric conformal invariants associated with conformal
Raphaël Ponge, Hang Wang
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Conformal geometry and (super)conformal higher-spin gauge theories
We develop a manifestly conformal approach to describe linearised (super)conformal higher-spin gauge theories in arbitrary conformally flat backgrounds in three and four spacetime dimensions.
Sergei M. Kuzenko, Michael Ponds
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Standard Model in Weyl conformal geometry
We study the Standard Model (SM) in Weyl conformal geometry. This embedding is truly minimal with no new fields beyond the SM spectrum and Weyl geometry.
D. M. Ghilencea
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Variational Problems in Conformal Geometry [PDF]
We study the Euler-Lagrange equation for several natural functionals defined on a conformal class of almost Hermitian metrics, whose expression involves the Lee form $θ$ of the metric. We show that the Gauduchon metrics are the unique extremal metrics of the functional corresponding to the norm of the codifferential of the Lee form.
Daniele Angella +3 more
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