Theory of charge transport in diffusive normal metal / unconventional singlet superconductor contacts
Y. Tanaka, Yu. V. Nazarov, A.A. Golubov, and S. Kashiwaya

TL;DR
This paper develops a comprehensive theory for charge transport in diffusive normal metal/unconventional superconductor contacts, revealing how interface orientation and transparency influence conductance features like ZBCP and ZBCD.
Contribution
It introduces a general boundary condition for Green's functions at the interface, enabling analysis of conductance spectra for various junction configurations and orientations.
Findings
Conductance spectra show V-shaped gaps, ZBCP, and ZBCD features.
ZBCP arises from coherent Andreev reflection and midgap Andreev bound states.
The prominence of these features depends on interface angle and transparency.
Abstract
We analyze the transport properties of contacts between unconventional superconductor and normal diffusive metal in the framework of the extended circuit theory. We obtain a general boundary condition for the Keldysh-Nambu Green's functions at the interface that is valid for arbitrary transparencies of the interface. This allows us to investigate the voltage-dependent conductance (conductance spectrum) of a diffusive normal metal (DN)/ unconventional singlet superconductor junction in both ballistic and diffusive cases. For d-wave superconductor, we calculate conductance spectra numerically for different orientations of the junctions, resistances, Thouless energies in DN, and transparencies of the interface. We demonstrate that conductance spectra exhibit a variety of features including a -shaped gap-like structure, zero bias conductance peak (ZBCP) and zero bias conductance dip…
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