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Using an exactly soluble model, the decay rate of a current-carrying state of one-dimensional fermions is calculated in the presence of random scatterers at finite temperature and the dc conductivity thereby inferred. For interacting fermions it is modified by a factor (T/T+θ)ᵍ, where g is a positive (negative) coupling constant for repulsive (attractive) two-body forces. While the conductivity could be greatly enhanced for $g<0$ and Tθ, one-dimensional superconductivity appears ruled out at any finite temperature.
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Daniel C. Mattis (1974) studied this question.
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