25,582 research outputs found

    Orbital Magnetism Induced by Heat Currents in Mott insulators

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    We derive the effective heat current density operator for the strong-coupling regime of Mott insulators. Similarly to the case of the electric current density, the leading contribution to this effective operator is proportional to the local scalar spin chirality χ^jkl=Sl(Sj×Sk)\hat{\chi}_{jkl}= \mathbf{S}_l\cdot\left(\mathbf{S}_j\times \mathbf{S}_k\right). This common form of the effective heat and electric current density operators leads to a novel cross response in Mott insulators. A heat current induces a distribution of orbital magnetic moments in systems containing loops of an odd number of hopping terms. The relative orientation of the orbital moments depends on the particular lattice of magnetic ions. This subtle effect arises from the symmetries that the heat and electric currents have in common.Comment: 4.3 pages and 3 figure

    Bubble and Skyrmion Crystals in Frustrated Magnets with Easy-Axis Anisotropy

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    We clarify the conditions for the emergence of multiple-Q{\bf Q} structures out of lattice and easy-axis spin anisotropy in frustrated magnets. By considering magnets whose exchange interaction has multiple global minima in momentum space, we find that both types of anisotropy stabilize triple-Q{\bf Q} orderings. Moderate anisotropy leads to a magnetic field-induced skyrmion crystal, which evolves into a bubble crystal for increasing spatial or spin anisotropy. The bubble crystal exhibits a quasi-continuous (devil's staircase) temperature dependent ordering wave-vector, characteristic of the competition between frustrated exchange and strong easy-axis anisotropy.Comment: 9 pages, 10 figure

    πΔΔ\pi \Delta\Delta coupling constant

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    We calculate the πΔΔ\pi \Delta\Delta coupling gπ0Δ++Δ++g_{\pi^0\Delta^{++}\Delta^{++}} using light cone QCD sum rule. Our result is gπ0Δ++Δ++=(11.8±2.0)g_{\pi^0\Delta^{++}\Delta^{++}}=(11.8\pm 2.0).Comment: RevTex, 5 pages + 1 PS figur

    The Vector and Axial-Vector Charmonium-like States

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    After constructing all the tetraquark interpolating currents with JPC=1+,1,1++J^{PC}=1^{-+}, 1^{--}, 1^{++} and 1+1^{+-} in a systematic way, we investigate the two-point correlation functions to extract the masses of the charmonium-like states with QCD sum rule. For the 11^{--} qcqˉcˉqc\bar q\bar c charmonium-like state, mX=4.64.7m_X=4.6\sim4.7 GeV, which implies a possible tetraquark interpretation for the state Y(4660). The masses for both the 1++1^{++} qcqˉcˉqc\bar q\bar c and scsˉcˉsc\bar s\bar c charmonium-like states are around 4.04.24.0\sim 4.2 GeV, which are slightly above the mass of X(3872). For the 1+1^{-+} qcqˉcˉqc\bar q\bar c charmonium-like state, the extracted mass is 4.54.74.5\sim 4.7 GeV. We also discuss the possible decay modes and experimental search of the 1+1^{-+} charmonium-like states.Comment: 18 pages, 6 figures and 6 table

    Vortices, skyrmions, and chirality waves in frustrated Mott insulators with a quenched periodic array of impurities

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    Finite-Q{\mathbf Q} magnetic instabilities are rather common in frustrated magnets. When the magnetic susceptibility is maximized at multiple-Q{\mathbf Q} vectors related through lattice symmetry operations, exotic magnetic orderings such as vortex and skyrmion crystals may follow. Here we show that a periodic array of nonmagnetic impurities, which can be realized through charge density wave ordering, leads to a rich phase diagram featuring a plethora of chiral magnetic phases, especially when there is a simple relation between the reciprocal vectors of the impurity superlattice and the magnetic Q{\mathbf Q}-vectors. We also investigate the effect of changing the impurity concentration or disturbing the impurity array with small quenched randomness. Alternative realizations of impurity superlattices are briefly discussed.Comment: 18 pages, 16 figures, 2 table
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