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Autor(en): Vavilova, Evgeniya
Salikhov, Timur
Iakovleva, Margarita
Vasilchikova, Tatyana
Zvereva, Elena
Shukaev, Igor
Nalbandyan, Vladimir
Vasiliev, Alexander
Titel: Effects of non-stoichiometry on the ground state of the frustrated system Li0.8Ni0.6Sb0.4O2
Erscheinungsdatum: 2021
Dokumentart: Zeitschriftenartikel
Seiten: 17
Erschienen in: Materials 14 (2021), No. 6785
URI: http://nbn-resolving.de/urn:nbn:de:bsz:93-opus-ds-124397
http://elib.uni-stuttgart.de/handle/11682/12439
http://dx.doi.org/10.18419/opus-12420
ISSN: 1996-1944
Zusammenfassung: The non-stoichiometric system Li0.8Ni0.6Sb0.4O2 is a Li-deficient derivative of the zigzag honeycomb antiferromagnet Li3Ni2SbO6. Structural and magnetic properties of Li0.8Ni0.6Sb0.4O2 were studied by means of X-ray diffraction, magnetic susceptibility, specific heat, and nuclear magnetic resonance measurements. Powder X-ray diffraction data shows the formation of a new phase, which is Sb-enriched and Li-deficient with respect to the structurally honeycomb-ordered Li3Ni2SbO6. This structural modification manifests in a drastic change of the magnetic properties in comparison to the stoichiometric partner. Bulk static (dc) magnetic susceptibility measurements show an overall antiferromagnetic interaction (Θ = -4 K) between Ni2+ spins (S = 1), while dynamic (ac) susceptibility reveals a transition into a spin glass state at a freezing temperature TSG ~ 8 K. These results were supported by the absence of the λ-anomaly in the specific heat Cp(T) down to 2 K. Moreover, combination of the bulk static susceptibility, heat capacity and 7Li NMR studies indicates a complicated temperature transformation of the magnetic system. We observe a development of a cluster spin glass, where the Ising-like Ni2+ magnetic moments demonstrate a 2D correlated slow short-range dynamics already at 12 K, whereas the formation of 3D short range static ordered clusters occurs far below the spin-glass freezing temperature at T ~ 4 K as it can be seen from the 7Li NMR spectrum.
Enthalten in den Sammlungen:08 Fakultät Mathematik und Physik

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