2020
DOI: 10.3390/magnetochemistry6040056
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Effect of Single-Ion Anisotropy on Magnetocaloric Properties of Frustrated Spin-s Ising Nanoclusters

Abstract: Effects of a single-ion anisotropy on magnetocaloric properties of selected spin-s≥1 antiferromagnetic Ising clusters with frustration-inducing triangular geometry are studied by exact enumeration. It is found that inclusion of the single-ion anisotropy parameter D can result in a much more complex ground-state behavior, which is also reflected in a magnetocaloric effect (MCE) at finite temperatures. For negative D (easy-plane anisotropy) with increasing s, the ground-state magnetization as a function of the e… Show more

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Cited by 8 publications
(2 citation statements)
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“…It means that the adopted cluster shapes preserve features of the triangular lattice relevant for the entropic content of this highly frustrated system. A longitudinal magnetic field can drive interesting effects on frustrated finite cluster systems, such as magnetization and entropy plateaus [39,[44][45][46][47]. In figure 2, we present the low-temperature behavior of magnetization and entropy, in which signatures of the ground-state plateaus can be spotted.…”
Section: The Disorder-free Limitmentioning
confidence: 99%
“…It means that the adopted cluster shapes preserve features of the triangular lattice relevant for the entropic content of this highly frustrated system. A longitudinal magnetic field can drive interesting effects on frustrated finite cluster systems, such as magnetization and entropy plateaus [39,[44][45][46][47]. In figure 2, we present the low-temperature behavior of magnetization and entropy, in which signatures of the ground-state plateaus can be spotted.…”
Section: The Disorder-free Limitmentioning
confidence: 99%
“…It can be mentioned that also rotational magnetocaloric effect utilizing magnetic anisotropy has been studied in dimer systems based on Dy and Gd ions [23]. The phenomenon has been also found and discussed theoretically in various magnetic cluster systems, to mention such examples as the calculations for anisotropic Heisenberg polyhedra [24], Ising tetrahedra [25], edge-sharing tetrahedra and octahedra [26] or triangular lattice-based Ising nanoclusters [27,28] and other clusters [29].…”
Section: Introductionmentioning
confidence: 99%