Results 1 to 10 of about 2,109 (162)
Conformal geometry is studied using the unfolded formulation à la Vasiliev. Analyzing the first-order consistency of the unfolded equations, we identify the content of zero-forms as the spin-two off-shell Fradkin-Tseytlin module of so 2 d $$ \mathfrak{so}
Euihun Joung, Min-gi Kim, Yujin Kim
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Quartic differentials and harmonic maps in conformal surface geometry [PDF]
15 ...
Burstall, Francis +2 more
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A Generalized Bochner Technique and Its Application to the Study of Conformal Mappings
This article is devoted to geometrical aspects of conformal mappings of complete Riemannian and Kählerian manifolds and uses the Bochner technique, one of the oldest and most important techniques in modern differential geometry. A feature of this article
Vladimir Rovenski +2 more
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On a class of conformal metrics, with application to differential geometry in the large
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Conformal integrals in four dimensions
We obtain analytic expressions of four-dimensional Euclidean N-point conformal integrals for arbitrary N by solving a Lauricella-like system of differential equations derived earlier. We demonstrate their relation to the GKZ A-hypergeometric systems. The
Aritra Pal, Koushik Ray
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Holographic cameras: an eye for the bulk
We consider four-point correlators in an excited quantum state of a field theory. We show that, when the theory and state are holographic, a judiciously applied Fourier transform produces high-quality images of point-like bulk particles, revealing the ...
Simon Caron-Huot
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Bootstrapping closed hyperbolic surfaces
The eigenvalues of the Laplace-Beltrami operator and the integrals of products of eigenfunctions and holomorphic s-differentials satisfy certain consistency conditions on closed hyperbolic surfaces.
James Bonifacio
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Color confinement at the boundary of the conformally compactified AdS5
The topology of closed manifolds forces interacting charges to appear in pairs. We take advantage of this property in the setting of the conformal boundary of AdS5 spacetime, topologically equivalent to the closed manifold S 1 × S 3, by considering the ...
M. Kirchbach, T. Popov, J. A. Vallejo
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Equivariant differential operators on spinors in conformal geometry [PDF]
We present a novel approach to the classification of conformally equivariant differential operators on spinors in the case of homogeneous conformal geometry. It is based on the classification of solutions for a vector-valued system of partial differential equations, associated to $\mathcal{D}$-modules for the homogeneous conformal structure and ...
Křižka, Libor, Somberg, Petr
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Classical codes and chiral CFTs at higher genus
Higher genus modular invariance of two-dimensional conformal field theories (CFTs) is a largely unexplored area. In this paper, we derive explicit expressions for the higher genus partition functions of a specific class of CFTs: code CFTs, which are ...
Johan Henriksson +2 more
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