L’objectiu d’aquest TFG és demostrar que el conjunt de punts crítics de l’acció clàssica de Chern-Simons per a una varietat espai-temps tridimensional tancada $M$ i un grup de Lie compacte i simplement connex $G$ és el conjunt de connexions planes de $G$ sobre $M$. Per establir aquest resultat, primer desenvolupem la teoria fonamental dels grups de Lie,
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Radiative Corrections in Nonrelativistic Chern-Simons Theory [PDF]
Didier Caenepeel, M. LeBlanc
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Construction of novel BPS Wilson loops in three-dimensional quiver Chern-Simons-matter theories [PDF]
Hao Ouyang, Jun-Bao Wu, Jiaju Zhang
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Perturbative aspects of mass-deformed
A. C. Lehum +2 more
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Thermal control of the topological edge flow in nonlinear photonic lattices. [PDF]
Jung PS +6 more
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The 3d Mixed BF Lagrangian 1-Form: A Variational Formulation of Hitchin's Integrable System. [PDF]
Caudrelier V +3 more
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The Resurgent Structure of Quantum Knot Invariants. [PDF]
Garoufalidis S, Gu J, Mariño M.
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Toroidal compactification in string theory from Chern–Simons theory [PDF]
P. Castelo Ferreira +2 more
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Anyon superconductivity from topological criticality in a Hofstadter-Hubbard model. [PDF]
Divic S +6 more
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Chirality, a new key for the definition of the connection and curvature of a Lie-Kac superalgebra. [PDF]
Thierry-Mieg J.
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