The orbit method of Kirillov is used to derive the p-mechanical brackets [26]. They generate the quantum (Moyal) and classic (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
We revise the construction of creation/annihilation operators in quantum mechanics based on the repr...
A set of brackets for classical dissipative systems, subject to external random forces, are derived....
By making use of the Weyl-Wigner-Groenewold-Moyal association rules, a commutative product and a new...
The orbit method of Kirillov is used to derive the p-mechanical brackets [math-ph/0007030, quant-ph/...
The orbit method of Kirillov is used to derive the p-mechanical brackets [math-ph/0007030, quant-ph/...
In this paper we present some recent and new developments in the theory of p{ mechanics. p{Mechanics...
We describe an p-mechanical (see funct-an/9405002 and quant-ph/9610016) brackets which generate quan...
In the spirit of geometric quantisation we consider representations of the Heisenberg(–Weyl) group i...
AbstractThis paper develops the basic theory of pseudo-differential operators on Rn, through the Cal...
This paper provides an introduction to p-mechanics, which is a consistent physical theory suitable f...
In the spirit of geometric quantisation we consider representations of the Heisenberg(–Weyl) group i...
Peierls brackets are part of the space-time approach to quantum field theory, and provide a Poisson...
admiration, on occasion of his 60 th birthday. Heisenberg motion equations in Quantum mechanics can ...
We provide an answer to the long-standing problem of mixing quantum and classical dynamics within a...
We provide an answer to the long standing problem of mixing quantum and classical dynamics within a ...
We revise the construction of creation/annihilation operators in quantum mechanics based on the repr...
A set of brackets for classical dissipative systems, subject to external random forces, are derived....
By making use of the Weyl-Wigner-Groenewold-Moyal association rules, a commutative product and a new...
The orbit method of Kirillov is used to derive the p-mechanical brackets [math-ph/0007030, quant-ph/...
The orbit method of Kirillov is used to derive the p-mechanical brackets [math-ph/0007030, quant-ph/...
In this paper we present some recent and new developments in the theory of p{ mechanics. p{Mechanics...
We describe an p-mechanical (see funct-an/9405002 and quant-ph/9610016) brackets which generate quan...
In the spirit of geometric quantisation we consider representations of the Heisenberg(–Weyl) group i...
AbstractThis paper develops the basic theory of pseudo-differential operators on Rn, through the Cal...
This paper provides an introduction to p-mechanics, which is a consistent physical theory suitable f...
In the spirit of geometric quantisation we consider representations of the Heisenberg(–Weyl) group i...
Peierls brackets are part of the space-time approach to quantum field theory, and provide a Poisson...
admiration, on occasion of his 60 th birthday. Heisenberg motion equations in Quantum mechanics can ...
We provide an answer to the long-standing problem of mixing quantum and classical dynamics within a...
We provide an answer to the long standing problem of mixing quantum and classical dynamics within a ...
We revise the construction of creation/annihilation operators in quantum mechanics based on the repr...
A set of brackets for classical dissipative systems, subject to external random forces, are derived....
By making use of the Weyl-Wigner-Groenewold-Moyal association rules, a commutative product and a new...