journal article·2019-02-15Open access

Dynamic magnetism in the disordered hexagonal double perovskite BaTi1/2Mn1/2O3

M. R. Cantarino, R. P. Amaral, R. S. Freitas, J. C. R. Araújo, R. Lora-Serrano, H. Luetkens, C. Baines, S. Bräuninger, V. Grinenko, R. Sarkar, H. H. Klauss, E. C. Andrade, F. A. Garcia

Physical Review B· Volume 99· Issue 5

Abstract

Magnetic frustration and disorder are key ingredients to prevent the onset of magnetic order. In the disordered hexagonal double perovskite ${\mathrm{BaTi}}1/2{\mathrm{Mn}}1/2{\mathrm{O}}3$, ${\mathrm{Mn}}4+$ cations, with $S=3/2$ spins, can either form highly correlated states of magnetic trimers or dimers or remain as weakly interacting orphan spins. At low temperature ($T$), the dimer response is negligible, and magnetism is dominated by the trimers and orphans. To explore the role of magnetic frustration, disorder and possibly of quantum fluctuations, the low-$T$ magnetic properties of the remaining magnetic degrees of freedom of ${\mathrm{BaTi}}1/2{\mathrm{Mn}}1/2{\mathrm{O}}3$ are investigated. Heat-capacity data and magnetic susceptibility display no evidence for a phase transition to a magnetically ordered phase but indicate the formation of a correlated spin state. The low-temperature spin dynamics of this state is then explored by $\ensuremath{\mu}\mathrm{SR}$ experiments. The zero-field ${\ensuremath{\mu}}+$ relaxation rate data show no static magnetism down to $T=19$ mK and longitudinal field experiments support as well that dynamic magnetism persists at $\mathrm{low}\phantom{\rule{0.28em}{0ex}}T$. Our results are interpreted in terms of a spin-glass state which stems from a disordered lattice of orphans spins and trimers. A spin liquid state in ${\mathrm{BaTi}}1/2{\mathrm{Mn}}1/2{\mathrm{O}}3$, however, is not excluded and is also discussed.
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Research context

OpenAlex topics: Advanced Condensed Matter Physics · Magnetic and transport properties of perovskites and related materials · Multiferroics and related materials

SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.

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