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uncover some subtle properties. An interesting general issue, not yet investigated, is how the semi-classical limit is modified by a change in the Hilbert space metric. In the coherent state approach to the classical limit, the symplectic 2-form associated to the classical dynamics clearly depends on t
] I. Bengtsson, M. Cederwall and N. Linden, "What's The Matter With The Green-schwarz Action?," Phys. Lett. B 203 (1988) 96. [190] J. P. Gauntlett, J. Gomis and P. K. Townsend, "Supersymmetry and the physical phase space formulation of spinning particles," Phys. Lett. B 248 (1990) 288. [191] L. Mezinces
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oks in commuting coordinates, (T, x`)(21, 26]. We can mention that one reason to suppose this is the physical choice is that there is a basis in the Hilbert space for a free relativistic particle in which x' and T are both sharply defined, while is there is no basis that simultaneously diagonalizes t an
, hep-th/0304027, Phys.Lett. A323 (2004) 345-350. [15] K-I Tezuka, Uncertainty of Velocity in kappa-Minkowski Spacetime, arXiv:hep-th/0302126. [16] J. Gomis and T. Mehen, Space-Time Noncommutative Field Theories And Uni- tarity, Nucl. Phys. B591 (2000) 265, hep-th/0005129. 19 EFTA_R1_01441410 EFTA0240
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rse length contraction and relativity 12 3.4 A classical locality paradox 12 4 Quantum theory of a free relativistic particle 13 4.1 Bases in Hilbert space 13 4.2 Dynamics in momentum space 14 4.3 Dynamics in position space 14 4.3.1 Propagation and spreading of a wavepacket 14 4.3.2 Wa
nres, arXiv:hep- th/0305187, JCAP 0307 (2003) 006 [19] K-I Tezuka, Uncertainty of Velocity in kappa-Minkowski Spacetime, arXiv:hep-th/0302126. [20] J. Gomis and T. Mehen, Space-Time Noncommutative Field Theories And Uni- tarity, Nucl. Phys. B591 (2000) 265, hep-th/0005129. [21] G. Amelino-Camelia and M.
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