Majorana zero modes,unconventional real-complex transition,and mobility edges in a one-dimensional n

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A one-dimensional non-Hermitian quasiperiodic p-wave superconductor without PT-symmetry is studied.By an-alyzing the spectrum,we discovered that there still exists real-complex energy transition even if the inexistence of PT-symmetry breaking.By the inverse participation ratio,we constructed such a correspondence that pure real energies corre-spond to the extended states and complex energies correspond to the localized states,and this correspondence is precise and effective to detect the mobility edges.After investigating the topological properties,we arrived at a fact that the Majorana zero modes in this system are immune to the non-Hermiticity.
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