Realizations of observables in Hamiltonian systems with first class constraints

Physics – High Energy Physics – High Energy Physics - Theory

Scientific paper

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7 pages, misprints corrected

Scientific paper

10.1142/S0219887807002168

In a Hamiltonian system with first class constraints observables can be defined as elements of a quotient Poisson bracket algebra. In the gauge fixing method observables form a quotient Dirac bracket algebra. We show that these two algebras are isomorphic. A new realization of the observable algebras through the original Poisson bracket is found. Generators, brackets and pointwise products of the algebras under consideration are calculated.

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