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Type: Article
Quantum abelian Yang-Mills theory on Riemannian manifolds with boundary
Abstract:
We quantize abelian Yang-Mills theory on Riemannian manifolds with boundaries in any dimension. The quantization proceeds in two steps. First, the classical theory is encoded into an axiomatic form describing solution spaces associated to manifolds. Second, the quantum theory is constructed from the classical axiomatic data in a functorial manner. The target is general boundary quantum field theory, a TQFT-type axiomatic formulation of quantum field theory.
We quantize abelian Yang-Mills theory on Riemannian manifolds with boundaries in any dimension. The quantization proceeds in two steps. First, the classical theory is encoded into an axiomatic form describing solution spaces associated to manifolds. Second, the quantum theory is constructed from the classical axiomatic data in a functorial manner. The target is general boundary quantum field theory, a TQFT-type axiomatic formulation of quantum field theory.
Keywords: Quantum Field Theory, Gauge Theory, Symplectic Geometry, Topological Quantum Field Theory
MSC: 58E15 (53D30 58E30 81T13)
Journal: SIGMA Symmetry Integrability Geometry, Methods and Applications
ISSN: 1815-0659
Year: 2018
Volume: 14
Number: 105
Year Preprint: 2017
Pages: 31
Zbl Number: 06974443



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