622 research outputs found

    Dynamical properties of S=1 bond-alternating Heisenberg chains in transverse magnetic fields

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    We calculate dynamical structure factors of the S=1 bond-alternating Heisenberg chain with a single-ion anisotropy in transverse magnetic fields, using a continued fraction method based on the Lanczos algorithm. In the Haldane-gap phase and the dimer phase, dynamical structure factors show characteristic field dependence. Possible interpretations are discussed. The numerical results are in qualitative agreement with recent results for inelastic neutron-scattering experiments on the S=1 bond-alternating Heisenberg-chain compound Ni(C9D24N4)(NO2)ClO4\rm{Ni(C_{9}D_{24}N_{4})(NO_{2})ClO_{4}} and the S=1 Haldane-gap compound Ni(C5D14N2)2N3(PF6)\rm{Ni(C_{5}D_{14}N_{2})_{2}N_{3}(PF_{6})} in transverse magnetic fields.Comment: 7 pages, 6 figure

    On the Transformation of Spin Functions

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    Specific heat of the S=1S = 1 spin-dimer antiferromagnet Ba3_3Mn2_2O8_8 in high magnetic fields

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    We have measured the specific heat of the coupled spin-dimer antiferromagnet Ba3_3Mn2_2O8_8 to 50 mK in temperature and to 29 T in the magnetic field. The experiment extends to the midpoint of the field region (25.9 T H\leq H \leq 32.3 T) of the magnetization plateau at 1/2 of the saturation magnetization, and reveals the presence of three ordered phases in the field region between that of the magnetization plateau and the low-field spin-liquid region. The exponent of the phase boundary with the thermally disordered region is smaller than the theoretical value based on the Bose-Einstein condensation of spin triplets. At zero field and 29 T, the specific-heat data show gapped behaviors characteristic of spin liquids. The zero-field data indicate that the gapped triplet excitations form two levels whose energies differ by nearly a factor of two. At least the lower level is well localized. The data at 29 T reveal that the low-lying excitations at the magnetization plateau are weakly delocalized.Comment: 6 pages, 5 figures, revised versio

    S=1/2 Kagome antiferromagnets Cs2_2Cu3MF_3MF_{12}$ with M=Zr and Hf

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    Magnetization and specific heat measurements have been carried out on Cs2_2Cu3_3ZrF12_{12} and Cs2_2Cu3_3HfF12_{12} single crystals, in which Cu2+^{2+} ions with spin-1/2 form a regular Kagom\'{e} lattice. The antiferromagnetic exchange interaction between neighboring Cu2+^{2+} spins is J/kB360J/k_{\rm B}\simeq 360 K and 540 K for Cs2_2Cu3_3ZrF12_{12} and Cs2_2Cu3_3HfF12_{12}, respectively. Structural phase transitions were observed at Tt210T_{\rm t}\simeq 210 K and 175 K for Cs2_2Cu3_3ZrF12_{12} and Cs2_2Cu3_3HfF12_{12}, respectively. The specific heat shows a small bend anomaly indicative of magnetic ordering at TN=23.5T_\mathrm{N}= 23.5 K and 24.5 K in Cs2_2Cu3_3ZrF12_{12} and Cs2_2Cu3_3HfF12_{12}, respectively. Weak ferromagnetic behavior was observed below TNT_\mathrm{N}. This weak ferromagnetism should be ascribed to the antisymmetric interaction of the Dzyaloshinsky-Moriya type that are generally allowed in the Kagom\'{e} lattice.Comment: 6 pages, 4 figure. Conference proceeding of Highly Frustrated Magnetism 200

    Magnetization Process of Kagome-Lattice Heisenberg Antiferromagnet

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    The magnetization process of the isotropic Heisenberg antiferromagnet on the kagome lattice is studied. Data obtained from the numerical-diagonalization method are reexamined from the viewpoint of the derivative of the magnetization with respect to the magnetic field. We find that the behavior of the derivative at approximately one-third of the height of the magnetization saturation is markedly different from that for the cases of typical magnetization plateaux. The magnetization process of the kagome-lattice antiferromagnet reveals a new phenomenon, which we call the "magnetization ramp".Comment: 4 pages, 5figures, accepted in J. Phys. Soc. Jpn

    Universal emergence of the one-third plateau in the magnetization process of frustrated quantum spin chains

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    We present a numerical study of the magnetization process of frustrated quantum spin-S chains with S=1, 3/2, 2 as well as the classical limit. Using the exact diagonalization and density-matrix renormalization techniques, we provide evidence that a plateau at one third of the saturation magnetization exists in the magnetization curve of frustrated spin-S chains with S>1/2. Similar to the case of S=1/2, this plateau state breaks the translational symmetry of the Hamiltonian and realizes an up-up-down pattern in the spin component parallel to the external field. Our study further shows that this plateau exists both in the cases of an isotropic exchange and in the easy-axis regime for spin-S=1, 3/2, and 2, but is absent in classical frustrated spin chains with isotropic interactions. We discuss the magnetic phase diagram of frustrated spin-1 and spin-3/2 chains as well as other emergent features of the magnetization process such as kink singularities, jumps, and even-odd effects. A quantitative comparison of the one-third plateau in the easy-axis regime between spin-1 and spin-3/2 chains on the one hand and the classical frustrated chain on the other hand indicates that the critical frustration and the phase boundaries of this state rapidly approach the classical result as the spin S increases.Comment: 15 pages RevTex4, 13 figure

    Magnetization plateaus as insulator-superfluid transitions in quantum spin systems

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    We study the magnetization process in two-dimensional S=1/2 spin systems, to discuss the appearance of a plateau structure. The following three cases are considered: (1) the Heisenberg antiferromagnet and multiple-spin exchange model on the triangular lattice, (2) Shastry-Sutherland type lattice, [which is a possible model for SrCu2(BO3)2,] (3) 1/5-depleted lattice (for CaV4O9). We find in these systems that magnetization plateaus can appear owing to a transition from superfluid to a Mott insulator of magnetic excitations. The plateau states have CDW order of the excitations. The magnetizations of the plateaus depend on components of the magnetic excitations, range of the repulsive interaction, and the geometry of the lattice.Comment: 5 pages, RevTeX, 7 figures, note and reference adde
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