Decomposition Theory of Spin Connection and Topological Structure of Gauss-Bonnet-Chern Theorem on Manifold With Boundary [PDF]
Sheng Li, Yi-Shi Duan
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Super Chern Simons Theory and Flat Super Connections on a Torus [PDF]
Aleksandar Miković, Roger Picken
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Quantum theory of $$k(\phi )$$-FLRW-metrics its connection to Chern-Simons-models and the theta vacuum structure of quantum gravity [PDF]
Julius Hristov
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Narain CFTs from quantum codes and their $${\mathbb{Z}}_{2}$$ gauging
We investigate the gauging of a $${\mathbb{Z}}_{2}$$ symmetry in Narain conformal field theories (CFTs) constructed from qudit stabilizer codes. Considering both orbifold and fermionization, we establish a connection between $${\mathbb{Z}}_{2}$$ gauging ...
Kohki Kawabata +2 more
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On the connection between Wess-Zumino-Witten and Chern-Simons theories
Abstract We analyze the connection between the Wess-Zumino-Witten and Chern-Simons theories from a novel viewpoint: stochastic quantization. We start from a Wess-Zumino-Witten theory in two dimensions and show that its stochastic partition function equals the BRST partition function for the Chern-Simons theory in three dimensions through an adequate ...
L.F. Cugliandolo +2 more
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1-loop renormalisability of integrable sigma-models from 4d Chern-Simons theory
Large families of integrable 2d σ-models have been constructed at the classical level, partly motivated by the utility of integrability on the string worldsheet.
Sylvain Lacroix +2 more
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The Hitchin-Witten Connection and Complex Quantum Chern-Simons Theory
We give a direct calculation of the curvature of the Hitchin connection, in geometric quantization on a symplectic manifold, using only differential geometric techniques. In particular, we establish that the curvature acts as a first-order operator on the quantum spaces.
Andersen, Jørgen Ellegaard +1 more
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Explicit Connection Between Conformal Field Theory and 2+1 Chern–Simons Theory [PDF]
D. C. Cabra, G. L. Rossini
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Intersection Pairings on Spaces of Connections and Chern-Simons Theory\n on Seifert Manifolds [PDF]
G.E. Thompson
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