Magnetic field lines behaviour in a reversed shear tokamak can be described by a one and a half degree of freedom Hamiltonian system. In order to get insights into its dynamics we study numerically a global model for a Poincar e e map associated to such a system. Mainly we investigate the scenario o
✦ LIBER ✦
Nonlinear Realization of a Dynamical Poincaré Symmetry by a Field-Dependent Diffeomorphism
✍ Scribed by D. Bazeia; R. Jackiw
- Publisher
- Elsevier Science
- Year
- 1998
- Tongue
- English
- Weight
- 619 KB
- Volume
- 270
- Category
- Article
- ISSN
- 0003-4916
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✦ Synopsis
We consider a description of membranes by (2, 1)-dimensional field theory, or alternatively a description of irrotational, isentropic fluid motion by a field theory in any dimension. We show that these Galileo-invariant systems, as well as others related to them, admit a peculiar diffeomorphism symmetry, where the transformation rule for coordinates involves the fields. The symmetry algebra coincides with that of the Poincare group in one higher dimension. Therefore, these models provide a nonlinear representation for a dynamical Poincare group.
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