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Squeezed states electrodynamics

This result is a curious and troubling one for the prospect that there can be a classical B held that has real dynamics. This would imply that non-Abelian symmetry is determined by a Lagrangian of the form ( 32 — /i, 2J, where this is automatically zero by duality. However, if this were the case, we would still have non-Abelian symmetry as a nonLagrangian symmetry. This strongly supports the possibility that the electrodynamic vacuum will continue to exhibit non-Abelian symmetries, such as squeezed states, even if we impose E3 = B3 = 0. [Pg.410]

This suggests that electromagnetism may in fact have a deeper non-Abelian structure. In what follows it is assumed that the B(3 field exists. It is likely that the B 3 field exists only as a manifestation of nonlinear optics. This is an aspect of non-Abelian electrodynamics that has been quite under studied. Later, a discussion of squeezed state operators in connection to non-Abelian electrodynamics is mentioned. However, its role in nonlinear optics is an open topic for work. [Pg.433]

Squeezed States of the Radiation Field, Khalid Zaheer and M. Suhail Zubairy Cavity Quantum, Electrodynamics, E. A. Hinds... [Pg.421]


See other pages where Squeezed states electrodynamics is mentioned: [Pg.405]    [Pg.457]   


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