Electrically Charged Topological Solitons

Abstract

Two new families of T-Dual integrable models of dyonic type are constructed. They represent specific $A_n^{(1)}$ singular Non-Abelian Affine Toda models having U(1) global symmetry. Their 1-soliton spectrum contains both neutral and U(1) charged topological solitons sharing the main properties of 4-dimensional Yang-Mills-Higgs monopoles and dyons. The semiclassical quantization of these solutions as well as the exact counterterms and the coupling constant renormalization are studied.

40 pages, latex, typos corrected in eq. (2.3), new section on spin of solitons added, extended discussion on T-duality relation between axial and vector topological theta terms in new subsection 2.5

References in corpus (2)

• Monopole Dynamics and BPS Dyons N=2 Super-Yang-Mills Theories
• Dyonic Integrable Models

Cited by in corpus (10)

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• 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
• Soliton Spectrum of Integrable Models with Local Symmetries
• Backlund Transformation for Integrable Hierarchies: example - mKdV Hierarchy
• T-Duality in 2-D Integrable Models
• Multicharged Dyonic Integrable Models
• Vertex Operators and Soliton Solutions of Affine Toda Model with U(2) Symmetry
• Solitons with Isospin