Perfect and Imperfect Gauge Fixing
arXiv:hep-th/0609145 · doi:10.1063/1.2709846
Abstract
Gauge fixing may be done in different ways. We show that using the chain structure to describe a constrained system, enables us to use either a perfect gauge, in which all gauged degrees of freedom are determined; or an imperfect gauge, in which some first class constraints remain as subsidiary conditions to be imposed on the solutions of the equations of motion. We also show that the number of constants of motion depends on the level in a constraint chain in which the gauge fixing condition is imposed. The relativistic point particle, electromagnetism and the Polyakov string are discussed as examples and perfect or imperfect gauges are distinguished.
19 pages, no figure
References in corpus (1)
Cited by in corpus (7)
- Constraint structure of the three dimensional massive gravity
- Symplectic Quantization of Massive Bosonic string in background B-field
- The Casimir effect and mass renormalization for a massive Bosonic string in background B-field
- A Generalized Model for the Classical Relativistic Spinning Particle
- Hamiltonian structure of three-dimensional gravity in Vielbein formalism
- Gauge generator for bi-gravity and multi-gravity models
- Dynamical Structure of the Fields in the Light Cone Coordinates