Becchi-Rouet-Stora-Tyutin treatment of collective coordinates

Journal Article · Mon Nov 14 23:00:00 EST 1988 · Phys. Rev. D; (United States)

DOI:https://doi.org/10.1103/PhysRevD.38.3309· OSTI ID:6645544

Kurchan, J; Bes, D R; Cruz Barrios, S

The quantification procedure that is associated with the names of Becchi, Rouet, Stora, and Tyutin is applied to many-body problems which are expressed in a system of coordinates that undergo time-dependent transformations. A systematic way to treat both Abelian and non-Abelian transformations is presented. Only conventional algebraic techniques are used in this treatment.

• Research Organization: Departamento de Fisica, Comision Nacional de Energia Atomica, Avenida del Libertador 8250, 1429 Buenos Aires, Argentina Minnesota 55455
• OSTI ID: 6645544
• Journal Information: Phys. Rev. D; (United States), Journal Name: Phys. Rev. D; (United States) Vol. 38:10; ISSN PRVDA
• Country of Publication: United States
• Language: English

Related Subjects

645300 -- High Energy Physics-- Particle Invariance Principles & Symmetries
645400* -- High Energy Physics-- Field Theory
72 PHYSICS OF ELEMENTARY PARTICLES AND FIELDS
BANACH SPACE
CANONICAL TRANSFORMATIONS
FIELD THEORIES
FUNCTIONS
HAMILTONIANS
HILBERT SPACE
INFRARED DIVERGENCES
MANY-BODY PROBLEM
MATHEMATICAL OPERATORS
MATHEMATICAL SPACE
QUANTUM OPERATORS
SPACE
SYMMETRY
SYMMETRY BREAKING
TIME DEPENDENCE
TRANSFORMATIONS
WAVE FUNCTIONS