We solve exactly a version of the nonequilibrium Kondo problem, which consists of two leads at different chemical potentials connected by a magnetic impurity. Using the nonequilibrium steady-state solution, a host of properties are computed: charge and spin current, current noise, magnetization, and susceptibility. Scaling of the differential conductance with V/T is shown to only be valid to leading order.
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Schiller et al. (1995) studied this question.
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