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We analyze the Lagrangian and Hamiltonian formulations of the Maxwell-Chern-Simons theory defined on a manifold with boundary for two different sets of boundary equations derived from a variational principle.
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F. Ferrari and I. Lazzizzera, Dirac quantization of the Chern-Simons field theory in the Coulomb gauge
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M. Sheikh-Jabbari and A. Shirzad, Boundary conditions as Dirac constraints
2001
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A.P. Balachandran, S. Kürkçüoglu and K.S. Gupta, Edge currents in non-commutative Chern-Simons theory from a new matrix model
2003
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X.-G. Wen, Quantum field theory of many-body systems: from the origin of sound to an origin of light and electrons
2004
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2005
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2006
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2010
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2016
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W. Donnelly and L. Freidel, Local subsystems in gauge theory and gravity
2016
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2016
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A. Agarwal, D. Karabali and V.P. Nair, Gauge-invariant variables and entanglement entropy
2017
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M. Geiller, Edge modes and corner ambiguities in 3d Chern–Simons theory and gravity
2017
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2017
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J. Margalef-Bentabol, Towards general relativity through parametrized theories
2018
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2021
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