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BRST quantization and coadjoint orbit theories

Physical Review D, 1991
A new ‘harmonic’ BRST method is presented for quantizing those dynamical systems having second-class constraints which split into holomorphic and antiholomorphic algebras. These theories include those whose phase spaces are coadjoint orbits of a compact semisimple Lie group.
openaire   +2 more sources

The Symplectic Structure on Coadjoint Orbits

2019
In this chapter, we explain why the orbit of the adjoint action on the Lie algebra of a Lie group is symplectic, and define its symplectic form (the Kirillov–Kostant–Souriau form). An example of an orbit of the adjoint action is the two-sphere, which is an orbit of the action of the rotation group SO(3) on its Lie algebra \({\mathbb R}^3\).
Shubham Dwivedi   +3 more
openaire   +1 more source

Coadjoint Orbits and Geometric Quantization

2017
In the previous chapters we have seen how representation theory leads to geometric objects such as orbits. The purpose of this chapter is to describe the opposite phenomenon: starting from a coadjoint orbit of a group G, we will obtain a representation by quantizing the orbit.
openaire   +1 more source

Characters, coadjoint orbits and Duistermaat-Heckman integrals

Journal of Geometry and Physics, 2021
Samson Shatashvili, Anton Alekseev
exaly  

Coadjoint Orbits

1994
Jerrold E. Marsden, Tudor S. Ratiu
openaire   +1 more source

Coadjoint Orbits of the Poincaré Group for Discrete-Spin Particles in Any Dimension

Symmetry, 2021
Nicolas Boulanger   +2 more
exaly  

Nilpotent coadjoint orbits in small characteristic

Journal of Algebra, 2014
Ting Xue
exaly  

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