Interference Effects in f-Deformed Fields

Interference effects in f-deformed fields

We show how the introduction of an algeabric field deformation affects the interference phenomena. We also give a physical interpretation of the developed theory. PACS numbers: 03.70.+k, 42.50.Ar Nonlinear systems have always attracted a lot of attention both in classical and in quantum fields. On the other hand, after their introduction [1], also the quantum q-oscillators were interpreted [2] ...

M(F)-dependent lifetimes due to hyperfine induced interference effects.

We report on the first theoretical investigation of M(F)-dependent lifetimes due to interference between a magnetic octupole transition and a hyperfine induced electric quadrupole transition. Extensive multiconfiguration Dirac-Fock calculations are used to model the hyperfine quenching of the magnetic octupole decay of 3d(9)4s 3D3 and the state mixing between the 3D3 and 3D2 due to hyperfine in...

Deformed Hamiltonian vector fields on Lagrangian fibrations

Networks of planar Hamiltonian systems closely resemble Hamiltonian system in R, but with the canonical equation for one of the variables in each conjugate pair rescaled by a number called the Turing instability parameter. To generalise these dynamical systems to symplectic manifolds in this paper we introduce and study the properties of deformed Hamiltonian vector fields on Lagrangian fibratio...

Appendix F Electric and Magnetic Fields Research on Health Effects

Particles versus fields in PT -symmetrically deformed integrable systems

We review some recent results on how PT -symmetry, that is a simultaneous time-reversal and parity transformation, can be used to construct new integrable models. Some complex valued multi-particle systems, such as deformations of the CalogeroMoser-Sutherland models, are shown to arise naturally from real valued field equations of non-linear integrable systems. Deformations of complex non-linea...