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• W2014770469 startingPage "2666" @default.
• W2014770469 abstract "Transport through small interacting systems connected to noninteracting leads is studied based on the Kubo formalism using a Éliashberg theory of the analytic properties of the vertex part. The transmission probability, by which the conductance is expressed as (g = (2e^{2}/h) int text{d}epsilon (- partial f / partial epsilon) mathcal{T}(epsilon)), is introduced for interacting electrons. Here f (ε) is the Fermi function, and the transmission probability T (ε) is defined in terms of a current vertex or a three-point correlation function. We apply this formulation to a series of Anderson impurities of size N (=1, 2, 3, 4), and calculate T (ε) using the order U 2 self-energy and current vertex which satisfy a generalized Ward identity. The results show that T (ε) has much information about the excitation spectrum: T (ε) has two broad peaks of the upper and lower Hubbard bands in addition to N resonant peaks which have direct correspondence with the noninteracting spectrum. The peak structures disappear at high temperatures." @default.
• W2014770469 created "2016-06-24" @default.
• W2014770469 creator A5082702957 @default.
• W2014770469 date "2001-09-15" @default.
• W2014770469 modified "2023-10-04" @default.
• W2014770469 title "Transmission Probability for Interacting Electrons Connected to Reservoirs" @default.
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• W2014770469 doi "https://doi.org/10.1143/jpsj.70.2666" @default.
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