ar X iv : q ua nt - p h / 04 02 03 5 v 3 9 J un 2 00 5 p - MECHANICS AND FIELD THEORY
نویسنده
چکیده
The orbit method of Kirillov is used to derive the p-mechanical brackets [25]. They generate the quantum (Moyal) and classical (Poisson) brackets on respective orbits corresponding to representations of the Heisenberg group. The extension of p-mechanics to field theory is made through the De Donder–Weyl Hamiltonian formulation. The principal step is the substitution of the Heisenberg group with Galilean.
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ar X iv : q ua nt - p h / 04 02 03 5 v 3 9 Ju n 20 05 p - MECHANICS AND FIELD THEORY VLADIMIR
The orbit method of Kirillov is used to derive the p-mechanical brackets [25]. They generate the quantum (Moyal) and classical (Poisson) brackets on respective orbits corresponding to representations of the Heisenberg group. The extension of p-mechanics to field theory is made through the De Donder–Weyl Hamiltonian formulation. The principal step is the substitution of the Heisenberg group with...
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