Dyonic Integrable Models
arXiv:hep-th/0011187 · doi:10.1016/S0550-3213(00)00784-7
Abstract
A class of non abelian affine Toda models arising from the axial gauged two-loop WZW model is presented. Their zero curvature representation is constructed in terms of a graded Kac-Moody algebra. It is shown that the discrete multivacua structure of the potential together with non abelian nature of the zero grade subalgebra allows soliton solutions with non trivial electric and topological charges. The dressing transformation is employed to explicitly construct one and two soliton solutions and their bound states in terms of the tau functions. A discussion of the classical spectra of such solutions and the time delays are given in detail.
Latex 30 pages, corrected some typos
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Cited by in corpus (13)
- A simple formula for the conserved charges of soliton theories
- Supersymmetry and the KdV equations for Integrable Hierarchies with a Half-integer Gradation
- T-duality in Massive Integrable Field Theories: The Homogeneous and Complex sine-Gordon Models
- Higher Grading Conformal Affine Toda Teory and (Generalized) Sine-Gordon/Massive Thirring Duality
- Electrically Charged Topological Solitons
- Soliton Spectrum of Integrable Models with Local Symmetries
- Super WZNW with Reductions to Supersymmetric and Fermionic Integrable Models
- T-Duality in 2-D Integrable Models
- Multicharged Dyonic Integrable Models
- Bicomplexes and Conservation Laws in Non-Abelian Toda Models
- Vertex Operators and Soliton Solutions of Affine Toda Model with U(2) Symmetry
- Solitons with Isospin
- Solving non-abelian loop Toda equations