2015
DOI: 10.1103/physrevlett.114.227202
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One-Third Magnetization Plateau with a Preceding Novel Phase in Volborthite

Abstract: We have synthesized high-quality single crystals of volborthite, a seemingly distorted kagome antiferromagnet, and carried out high-field magnetization measurements up to 74 T and ^{51}V NMR measurements up to 30 T. An extremely wide 1/3 magnetization plateau appears above 28 T and continues over 74 T at 1.4 K, which has not been observed in previous studies using polycrystalline samples. NMR spectra reveal an incommensurate order (most likely a spin-density wave order) below 22 T and a simple spin structure i… Show more

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Cited by 74 publications
(154 citation statements)
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References 47 publications
(79 reference statements)
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“…In the single crystals, the high-field NMR and magnetization measurements revealed two features remarkably different from those previously observed in the polycrystalline samples; one is the 1/3 magnetization plateau (P state) above 28 T and the other is the novel phase (phase N) at 23-26 T [ Fig. 1(d)] [32].Quite recently, the DFT study of the low temperature structure of P 2 1 /a indicated that the strongest AFM J should lead to an effective model of pseudospin-1/2 on trimers [33]. The other couplings eventually lead to the realization of a spatially anisotropic triangular lattice as shown in Fig.…”
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confidence: 89%
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“…In the single crystals, the high-field NMR and magnetization measurements revealed two features remarkably different from those previously observed in the polycrystalline samples; one is the 1/3 magnetization plateau (P state) above 28 T and the other is the novel phase (phase N) at 23-26 T [ Fig. 1(d)] [32].Quite recently, the DFT study of the low temperature structure of P 2 1 /a indicated that the strongest AFM J should lead to an effective model of pseudospin-1/2 on trimers [33]. The other couplings eventually lead to the realization of a spatially anisotropic triangular lattice as shown in Fig.…”
mentioning
confidence: 89%
“…The circles represent the boundaries determined by NMR [32,34]. method described in Refs [31,32]. Because volborthite shows a large sample dependence, we discuss this issue in the Supplemental Material (see Supplemental Materials A, B, and C [34]).…”
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confidence: 99%
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“…In a recent experiment [57], a nonzero κ xy has been observed in a frustrated distorted kagomé volborthite at a strong magnetic field of 15 T with no signs of the DM spin-orbit interaction and no discernible thermal Hall signal was observed at zero magnetic field [58]. The authors attributed the presence of κ xy to nontrivial elementary excitations in the gapless QSL phase, however a strong field of 15 T causes low-temperature magnetic phases in volborthite [26][27][28]. Nevertheless, the exact nature of the low-temperature magnetic phases at 15 T is poorly understood, but the intrinsic DM spinorbit anisotropy suggests a Q = 0 coplanar/noncollinear Néel order.…”
Section: Introductionmentioning
confidence: 99%
“…From the experimental point of view, the fractional plateaux have been detected in magnetization curves of a variety of insulating magnetic materials, which mostly provide real-world representatives of zero-dimensional Heisenberg spin clusters 4-10 , one-dimensional Heisenberg spin chains [11][12][13][14][15][16][17][18][19][20][21][22][23][24][25][26][27] or twodimensional Heisenberg spin lattices [28][29][30][31][32][33][34][35][36] . The fractional magnetization plateaux of onedimensional quantum Heisenberg chains should satisfy the quantization condition p(S u − m u ) ∈ Z (p is a period of the ground state, S u and m u are the total spin and total magnetization per elementary unit, Z is a set of the integer numbers), which has been derived by Oshikawa, Yamanaka, Affleck (OYA) by extending the Lieb-SchultzMattis theorem [37][38][39] .…”
Section: Introductionmentioning
confidence: 99%