Non-Hermitian thermoelectric transport in graphene: Tunable anomalous transmission through complex barriers
Daniel A. Bonilla, Juan A. Ca\~nas, J. C. P\'erez-Pedraza, A. Mart\'in-Ruiz

TL;DR
This paper explores how complex (non-Hermitian) barriers in graphene influence thermoelectric transport, revealing tunable transmission, modified conductance, and potential for enhanced thermoelectric efficiency.
Contribution
It provides an exact analysis of non-Hermitian effects on graphene transport, demonstrating how imaginary potentials alter scattering, conductance, and thermoelectric properties.
Findings
Imaginary barriers break flux conservation, leading to gain or loss in transmission.
Resonant channels are selectively attenuated or amplified by the imaginary part.
Gain enhances conductance and thermoelectric figure of merit, loss suppresses thermal conductance.
Abstract
We investigate thermoelectric transport in monolayer graphene across a finite complex barrier within a Landauer scattering framework. Solving the Dirac-Weyl problem exactly, we show that the imaginary part of the barrier renders the scattering matrix nonunitary and replaces the usual Hermitian flux conservation by a generalized flux-balance relation determined by the net gain or loss inside the barrier. In the Hermitian limit, the standard graphene -- barrier behavior is recovered, including perfect transmission at normal incidence and Fabry-Perot-type resonances. For a finite imaginary part, however, the same resonant channels are selectively attenuated or amplified, which significantly modifies both the angular response and the conductance profile. We further show that the lead-resolved conductances become dependent on the bias partition, providing a direct signature of the…
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