On time
arXiv:1607.02412 · doi:10.1007/s11005-016-0907-x
Abstract
This note describes the restoration of time in one-dimensional parameterization-invariant (hence timeless) models, namely the classically-equivalent Jacobi action and gravity coupled to matter. It also serves as a timely introduction by examples to the classical and quantum BV-BFV formalism as well as to the AKSZ method.
36 pages. Improved exposition. To appear in Lett. Math. Phys
References in corpus (6)
- Gauge Invariance in Field Theory and Statistical Physics in Operator Formalism
- AKSZ-BV Formalism and Courant Algebroid-induced Topological Field Theories
- Perturbative quantum gauge theories on manifolds with boundary
- BV-BFV approach to General Relativity, Einstein-Hilbert action
- The Batalin-Vilkovisky formalism of the spinning particle
- The spinning particle with curved target
Cited by in corpus (12)
- The reduced phase space of Palatini-Cartan-Holst theory
- Boundary structure of General Relativity in tetrad variables
- Towards holography in the BV-BFV setting
- Fully extended BV-BFV description of General Relativity in three dimensions
- General Relativity and the AKSZ construction
- BV equivalence with boundary
- Relational Symplectic Groupoid Quantization for Constant Poisson Structures
- Covariance in the Batalin-Vilkovisky formalism and the Maurer-Cartan equation for curved Lie algebras
- The spinning particle with curved target
- Gravitational Constraints on a Lightlike boundary
- BV analysis of Polyakov and Nambu-Goto theories with boundary
- DGLA Dg and BV formalism