Abstract
A microscopic theory describing the peak in the temperature dependence of the nonlocal resistance of three-terminal NSN devices is developed. This peak emerges at sufficiently high temperatures as a result of the competition between quasiparticle/charge imbalance and subgap (Andreev) contributions to the conductance matrix. Both the height and the shape of this peak demonstrate the power law dependence on the superconductor thickness L in contrast to the zero-temperature nonlocal resistance, which decays (roughly) exponentially with an increase in L. A similar behavior was observed in recent experiments.
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Kalenkov, M.S., Zaikin, A.D. Nonlocal electron transport and cross-resistance peak in NSN heterostructures. Jetp Lett. 87, 140–144 (2008). https://doi.org/10.1134/S0021364008030053
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DOI: https://doi.org/10.1134/S0021364008030053