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Skin effect in Non-Hermitian systems with spin

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arxiv 2408.07406 v2 pith:OWQDVXSY submitted 2024-08-14 cond-mat.mes-hall

classification cond-mat.mes-hall
keywords skineffectfieldmagneticnon-hermitianspinsystemsmodes
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The skin effect, where bulk modes collapse into boundary modes, is a key phenomenon in topological non-Hermitian systems, has been predominantly studied in spinless systems. Recent studies illustrate the magnetic suppression of the first-order skin effect while ignoring spin. However, the physical significance of a magnetic field in non-Hermitian skin effect with spin remains elusive. Here, we systematically explore non-Hermitian spinful systems based on generalized Hatano-Nelson models with SU(2) gauge potential fields. In an open one-dimensional lattice, the spin-up and spin-down states can be uniquely separated and localized at the two boundaries without magnetic field. When an external magnetic field is applied, the skin effect exhibits a smooth transition from bidirectional to unidirectional. Remarkably, we demonstrate that the first-order skin effect can be anomalously induced by a magnetic field in a topologically trivial non-Hermitian spinful system without any skin effect at zero field. The direction of such magnetically induced skin modes can be controlled by simply changing the amplitude and polarity of the magnetic field. In addition, we demonstrate a transition between non-Bloch PT and anti-PT symmetries in the system, and uncover the spindependent mechanism of non-Bloch PT symmetry. Our results pave the way for the investigation of non-Hermitian skin effect with spin degrees of freedom.

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Cited by 2 Pith papers

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    quant-ph 2025-07 conditional novelty 6.0 of 10

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  2. Quantum Phase Transition of Non-Hermitian Systems using Variational Quantum Techniques

    quant-ph 2025-01 conditional novelty 4.0 of 10

    A variational quantum algorithm for non-Hermitian Hamiltonians matches exact diagonalization on small transverse Ising chains and gives tentative evidence that the imaginary-field model has no quantum phase transition.

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