Scattering and Thermodynamics of Integrable N=2 Theories
arXiv:hep-th/9202011 · doi:10.1016/0550-3213(92)90523-E
Abstract
We study =2 supersymmetric integrable theories with spontaneously-broken \Zn\ symmetry. They have exact soliton masses given by the affine Toda masses and fractional fermion numbers given by multiples of . The basic such =2 integrable theory is the -type =2 minimal model perturbed by the most relevant operator. The soliton content and exact S-matrices are obtained using the Landau-Ginzburg description. We study the thermodynamics of these theories and calculate the ground-state energies exactly, verifying that they have the correct conformal limits. We conjecture that the soliton content and S-matrices in other integrable \Zn\ =2 theories are given by the tensor product of the above basic =2 \Zn\ scattering theory with various =0 theories. In particular, we consider integrable perturbations of =2 Kazama-Suzuki models described by generalized Chebyshev potentials, sigma models, and =2 sine-Gordon and its affine Toda generalizations.
31 pages
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