Spin-polarized transport and quantum phase transitions in one-dimensional superconductor-ferromagnetic insulator heterostructures
Javier Feij\'oo (1, 2), An\'ibal Iucci (1, 2), Alejandro M. Lobos (3, 4) ((1) Instituto de F\'isica La Plata, Argentina, (2) Departamento de F\'isica, Universidad Nacional de La Plata, Argentina, (3) Facultad de Ciencias Exactas y Naturales, Universidad Nacional de Cuyo, CONICET

TL;DR
This paper proposes a one-dimensional hybrid nanostructure device that enables the study of quantum phase transitions through transport measurements, focusing on spin-polarized Andreev bound states and controllable inhomogeneous Zeeman interactions.
Contribution
It introduces a novel hybrid nanowire device with a shorter ferromagnetic insulator layer and minimal Rashba interaction to explore tunable quantum phase transitions via transport signatures.
Findings
Device can be tuned across spin- and fermion parity-changing QPTs.
Zero-energy crossings of subgap ABS indicate quantum phase transitions.
Experimental feasibility for studying QPTs in hybrid nanowires.
Abstract
We theoretically propose a one-dimensional electronic nanodevice inspired in recently fabricated semiconductor-superconductor-ferromagnetic insulator (SE-SC-FMI) hybrid heterostructures, and investigate its zero-temperature transport properties. While previous related studies have primarily focused on the potential for generating topological superconductors hosting Majorana fermions, we propose an alternative application: using these hybrids to explore controllable quantum phase transitions (QPTs) detectable through transport measurements. Our study highlights two key differences from existing devices: first, the length of the FMI layer is shorter than that of the SE-SC heterostructure, introducing an inhomogeneous Zeeman interaction with significant effects on the induced Andreev bound states (ABS). Second, we focus on semiconductor nanowires with minimal or no Rashba spin-orbit…
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Taxonomy
TopicsPhysics of Superconductivity and Magnetism · Spectral Theory in Mathematical Physics · Theoretical and Computational Physics
