Harnessing symmetry-protected topological order for quantum memories
Marcel Goihl, Nathan Walk, Jens Eisert, Nicolas Tarantino

TL;DR
This paper investigates how symmetry-protected topological order in spin chains can be used for quantum memories, focusing on the effects of disorder and interactions on the stability of stored quantum information.
Contribution
It demonstrates the potential of using an $XZX$ cluster Hamiltonian for encoding and analyzes the impact of many-body interactions and disorder on quantum memory stability.
Findings
Edge state stability varies with disorder realization.
Classical information stability depends on encoding direction.
Low interactions and high disorder favor quantum memory fidelity.
Abstract
Spin chains with symmetry-protected edge modes are promising candidates to realize intrinsically robust physical qubits that can be used for the storage and processing of quantum information. In any experimental realization of such physical systems, weak perturbations in the form of induced interactions and disorder are unavoidable and can be detrimental to the stored information. At the same time, the latter may in fact be beneficial; for instance by deliberately inducing disorder which causes the system to localize. In this work, we explore the potential of using an cluster Hamiltonian to encode quantum information into the local edge modes and comprehensively investigate the influence of both many-body interactions and disorder on their stability over time, adding substance to the narrative that many-body localization may stabilize quantum information. We recover the edge state…
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