13,562 research outputs found

    Magnetic properties of the spin-1 two-dimensional J1J3J_1-J_3 Heisenberg model on a triangular lattice

    Full text link
    Motivated by the recent experiment in NiGa2_2S4_4, the spin-1 Heisenberg model on a triangular lattice with the ferromagnetic nearest- and antiferromagnetic third-nearest-neighbor exchange interactions, J1=(1p)JJ_1 = -(1-p)J and J3=pJ,J>0J_3 = pJ, J > 0, is studied in the range of the parameter 0p10 \leq p \leq 1. Mori's projection operator technique is used as a method, which retains the rotation symmetry of spin components and does not anticipate any magnetic ordering. For zero temperature several phase transitions are observed. At p0.2 p \approx 0.2 the ground state is transformed from the ferromagnetic order into a disordered state, which in its turn is changed to an antiferromagnetic long-range ordered state with the incommensurate ordering vector at p0.31p \approx 0.31. With growing pp the ordering vector moves along the line to the commensurate point Qc=(2π/3,0)Q_c = (2 \pi /3, 0), which is reached at p=1p = 1. The final state with the antiferromagnetic long-range order can be conceived as four interpenetrating sublattices with the 120deg120\deg spin structure on each of them. Obtained results offer a satisfactory explanation for the experimental data in NiGa2_2S4_4.Comment: 2 pages, 3 figure

    The spin-1 two-dimensional J1-J2 Heisenberg antiferromagnet on a triangular lattice

    Full text link
    The spin-1 Heisenberg antiferromagnet on a triangular lattice with the nearest- and next-nearest-neighbor couplings, J1=(1p)JJ_1=(1-p)J and J2=pJJ_2=pJ, J>0J>0, is studied in the entire range of the parameter pp. Mori's projection operator technique is used as a method which retains the rotation symmetry of spin components and does not anticipate any magnetic ordering. For zero temperature four second-order phase transitions are observed. At p0.038p\approx 0.038 the ground state is transformed from the long-range ordered 120120^\circ spin structure into a state with short-range ordering, which in its turn is changed to a long-range ordered state with the ordering vector Q=(0,2π3){\bf Q^\prime}=\left(0,-\frac{2\pi}{\sqrt{3}}\right) at p0.2p\approx 0.2. For p0.5p\approx 0.5 a new transition to a state with a short-range order occurs. This state has a large correlation length which continuously grows with pp until the establishment of a long-range order happens at p0.65p \approx 0.65. In the range 0.5<p<0.960.5<p<0.96, the ordering vector is incommensurate. With growing pp it moves along the line QQ1{\bf Q'-Q}_1 to the point Q1=(0,4π33){\bf Q}_1=\left(0,-\frac{4\pi}{3\sqrt{3}}\right) which is reached at p0.96p\approx 0.96. The obtained state with a long-range order can be conceived as three interpenetrating sublattices with the 120120^\circ spin structure on each of them.Comment: 13 pages, 5 figures, accepted for publication in Physics Letters

    Stirling cycle cryogenic cooler

    Get PDF
    A long lifetime Stirling cycle cryogenic cooler particularly adapted for space applications is described. It consists of a compressor section centrally aligned end to end with an expansion section, and respectively includes a reciprocating compressor piston and displacer radially suspended in interconnecting cylindrical housings by active magnetic bearings and has adjacent reduced clearance regions so as to be in noncontacting relationship therewith and wherein one or more of these regions operate as clearance seals. The piston and displacer are reciprocated in their housings by linear drive motors to vary the volume of respectively adjacent compression and expansion spaces which contain a gaseous working fluid and a thermal regenerator to effect Stirling cycle cryogenic cooling

    Ferron-like states in YBa_2Cu_3O_(6+x)

    Full text link
    With the use of the Hubbard model bound hole states in YBa_2Cu_3O_(6+x) are studied. For the parameters of this crystal the exchange interaction between the spin-carrying chain ion O^- and Cu-O plane sites is shown to ensure the formation of a large ferromagnetically ordered clusters around holes in the plane.Comment: 8 pages, 2 figure

    Magnetic properties of the two-dimensional Heisenberg model on a triangular lattice

    Full text link
    The spin Green's function of the antiferromagnetic Heisenberg model on a triangular lattice is calculated using Mori's projection operator technique. At T=0 the spin excitation spectrum is shown to have gaps at the wave vectors of the classical Neel ordering. This points to the absence of the antiferromagnetic long-range order in the ground state. The calculated spin correlation on the neighboring sites of the same sublattice is in good agreement with the value derived from exact diagonalization. The temperature dependencies of the spin correlations and the gaps are calculated.Comment: 5 pages, 3 figure

    Magnetic phase diagram of the spin-1 two-dimensional J1-J3 Heisenberg model on a triangular lattice

    Full text link
    The spin-1 Heisenberg model on a triangular lattice with the ferromagnetic nearest, J1=(1p)J,J_1=-(1-p)J, J>0J>0, and antiferromagnetic third-nearest-neighbor, J3=pJJ_3=pJ, exchange interactions is studied in the range of the parameter 0p10 \leqslant p \leqslant 1. Mori's projection operator technique is used as a method, which retains the rotation symmetry of spin components and does not anticipate any magnetic ordering. For zero temperature several phase transitions are observed. At p0.2p\approx 0.2 the ground state is transformed from the ferromagnetic spin structure into a disordered state, which in its turn is changed to an antiferromagnetic long-range ordered state with the incommensurate ordering vector Q=Q(1.16,0){\bf Q = Q^\prime} \approx (1.16, 0) at p0.31p\approx 0.31. With the further growth of pp the ordering vector moves along the line QQc{\bf Q^\prime-Q_c} to the commensurate point Qc=(2π3,0){\bf Q_c}=(\frac{2\pi}{3}, 0), which is reached at p=1p = 1. The final state with an antiferromagnetic long-range order can be conceived as four interpenetrating sublattices with the 120120^\circ spin structure on each of them. Obtained results are used for interpretation of the incommensurate magnetic ordering observed in NiGa2_2S4_4.Comment: 18 pages, 6 figures, accepted for publication in Physics Letters

    Resonance peak in underdoped cuprates

    Full text link
    The magnetic susceptibility measured in neutron scattering experiments in underdoped YBa2_2Cu3_3O7y_{7-y} is interpreted based on the self-consistent solution of the t-J model of a Cu-O plane. The calculations reproduce correctly the frequency and momentum dependencies of the susceptibility and its variation with doping and temperature in the normal and superconducting states. This allows us to interpret the maximum in the frequency dependence -- the resonance peak -- as a manifestation of the excitation branch of localized Cu spins and to relate the frequency of the maximum to the size of the spin gap. The low-frequency shoulder well resolved in the susceptibility of superconducting crystals is connected with a pronounced maximum in the damping of the spin excitations. This maximum is caused by intense quasiparticle peaks in the hole spectral function for momenta near the Fermi surface and by the nesting.Comment: 9 pages, 6 figure

    Aquila X--1: a low inclination soft X-ray transient

    Get PDF
    We have obtained I-band photometry of the neutron star X-ray transient Aql X--1 during quiescence. We find a periodicity at 2.487 cd-1, which we interpret as twice the orbital frequency (19.30+/-0.05 h). Folding the data on the orbital period, we model the light curve variations as the ellipsoidal modulation of the secondary star. We determine the binary inclination to be 20--31 degrees (90 per cent confidence) and also 95 per cent upper limits to the radial velocity semi-amplitude and rotational broadening of the secondary star to be 117 kms-1 and 50 kms-1 respectively.Comment: 4 pages text, 3 figures, to appear in MNRA
    corecore