6,749 research outputs found

    The integral Chow ring of M1,n\mathcal{M}_{1,n} for n=3,…,10n=3,\dots,10

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    We compute the integral Chow ring of the moduli stack of smooth elliptic curves with nn marked points for 3≤n≤103\leq n\leq 10

    Incommensurate Magnetism around Vortices and Impurities in High-TcT_c Superconductors

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    By solving self-consistently an effective Hamiltonian including interactions for both antiferromagnetic spin-density wave (SDW) and d-wave superconducting (DSC) orderings, a comparison study is made for the local magnetic structure around superconducting vortices and unitary impurities. To represent the optimally doped regime of cuprates, the parameter values are chosen such that the DSC is dominant while the SDW is vanishingly small. We show that when vortices are introduced into the superconductor, an oscillating SDW is induced around them. The oscillation period of the SDW is microscopically found, consistent with experiments, to be eight lattice constants (8a08a_0). The associated charge-density wave (CDW) oscillates with a period of one half (4a04a_0) of the SDW. In the case of unitary impurities, we find a SDW modulation with identical periodicity, however without an associated CDW. We propose neutron scattering experiments to test this prediction.Comment: 5 pages, 4 eps figures (color) included in the tex

    Quantum gravity, the cosmological constant, and parity transformation

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    One of the leading issues in quantum field theory and cosmology is the mismatch between the observed and calculated values for the cosmological constant in Einstein's field equations of up to 120 orders of magnitude. In this paper, we discuss new methods to potentially bridge this chasm using the generalized uncertainty principle (GUP). We find that if quantum gravity GUP models are the solution to this puzzle, then it may require the gravitationally modified position operator undergo a parity transformation at high energies.Comment: 10 pages, revtex-4, 0 figures, published in PL

    Ground state and excitation spectra of a strongly correlated lattice by the coupled cluster method

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    We apply Coupled Cluster Method to a strongly correlated lattice and develop the Spectral Coupled Cluster equations by finding an approximation to the resolvent operator, that gives the spectral response for an certain class of probe operators. We apply the method to a MnO2MnO_2 plane model with a parameters choice which corresponds to previous experimental works and which gives a non-nominal symmetry ground state. We show that this state can be observed using our Spectral Coupled Cluster Method by probing the Coupled Cluster solution obtained from the nominal reference state. In this case one observes a negative energy resonance which corresponds to the true ground state
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