Issue 42, 2024

Modulating quantum tunnelling of magnetization in Dy isotopologue dimers

Abstract

Qudits are anticipated to streamline quantum computation by minimizing iterations, lowering error rates, and facilitating error correction. It has been shown that Dy(III)-based molecular systems can act as qudits with expanded Hilbert spaces. Achieving a robust intramolecular interaction, whether exchange or dipolar, is crucial for spanning the Hilbert space of qudits; hence, short Dy(III)⋯Dy(III) distances are required. Looking for multilevel systems that can be employed as qudits, we have synthesized and characterized two dysprosium-based isotopologues: [163Dy2(BTFA)4(PHZP)2]0 (1(I=5/2)) and [164Dy2(BTFA)4(PHZP)2]0 (2(I=0)), where BTFA = 3-benzoyl-1,1,1-trifluoroacetone and PHZP = N′-[(E)-(pyrazin-2-yl)methylidene]pyrazine-2-carbohydrazonate. Both complexes showed slow magnetic relaxation at zero applied magnetic field. μSQUID investigations, at milli-Kelvin temperatures, and direct and alternating current magnetic measurements reveal distinctions in the magnetic behavior between the two complexes and an operative interaction between the Dy(III) centers. We find that the presence or absence of the nuclear spin plays a minor role in the magnetic properties above 2 K. On the contrary, at milli-Kelvin temperatures, μSQUID studies show enhanced relaxation in 1(I=5/2), attributed to several quantum tunnelling pathways enabled by hyperfine and quadrupole interactions. The interplay between the antiferromagnetic coupling and enhanced relaxation indicates that the exchange coupling influences the relaxation mechanisms at different temperature ranges.

Graphical abstract: Modulating quantum tunnelling of magnetization in Dy isotopologue dimers

Supplementary files

Article information

Article type
Paper
Submitted
18 Jun 2024
Accepted
26 Sep 2024
First published
01 Oct 2024
This article is Open Access
Creative Commons BY license

Dalton Trans., 2024,53, 17281-17290

Modulating quantum tunnelling of magnetization in Dy isotopologue dimers

T. Ruan, E. Moreno-Pineda, S. Paul, M. Schulze, S. Schlittenhardt, A. Mizuno, W. Wernsdorfer and M. Ruben, Dalton Trans., 2024, 53, 17281 DOI: 10.1039/D4DT01769B

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