2,550 research outputs found

    Specific heat evidence for two-gap superconductivity in ternary-iron silicide Lu2_{2}Fe3_{3}Si5_{5}

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    We report low-temperature specific heat studies on single-crystalline ternary-iron silicide superconductor Lu2_{2}Fe3_{3}Si5_{5} withTcT_c = 6.1 K down to Tc/20\sim T_c/20. We confirm a reduced normalized jump in specific heat at TcT_c, and find that the specific heat divided by temperature C/TC/T shows sudden drop at Tc/5\sim T_c/5 and goes to zero with further decreasing temperature. These results indicate the presence of two distinct superconducting gaps in Lu2_{2}Fe3_{3}Si5_{5}, similar to a typical two-gap superconductor MgB2_{2}. We also report Hall coefficients, band structure calculation, and the anisotropy of upper critical fields for Lu2_{2}Fe3_{3}Si5_{5}, which support the anisotropic multiband nature and reinforce the existence of two superconducting gaps in Lu2_{2}Fe3_{3}Si5_{5}.Comment: 5 pages, 5 figure

    Instantons on ALE spaces and Super Liouville Conformal Field Theories

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    We provide evidence that the conformal blocks of N=1 super Liouville conformal field theory are described in terms of the SU(2) Nekrasov partition function on the ALE space O_{P^1}(-2).Comment: 10 page

    Uhlenbeck-Donaldson compactification for framed sheaves on projective surfaces

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    We construct a compactification MμssM^{\mu ss} of the Uhlenbeck-Donaldson type for the moduli space of slope stable framed bundles. This is a kind of a moduli space of slope semistable framed sheaves. We show that there exists a projective morphism γ ⁣:MssMμss\gamma \colon M^{ss} \to M^{\mu ss}, where MssM^{ss} is the moduli space of S-equivalence classes of Gieseker-semistable framed sheaves. The space MμssM^{\mu ss} has a natural set-theoretic stratification which allows one, via a Hitchin-Kobayashi correspondence, to compare it with the moduli spaces of framed ideal instantons.Comment: 18 pages. v2: a few very minor changes. v3: 27 pages. Several proofs have been considerably expanded, and more explanations have been added. v4: 28 pages. A few minor changes. Final version accepted for publication in Math.

    Vortex reflection at boundaries of Josephson-junction arrays

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    We study the propagation properties of a single vortex in square Josephson-junction arrays (JJA) with free boundaries and subject to an applied dc current. We model the dynamics of the JJA by the resistively and capacitively shunted junction (RCSJ) equations. For zero Stewart-McCumber parameter βc\beta_c we find that the vortex always escapes from the array when it gets to the boundary. For βc2.5\beta_c\geq 2.5 and for low currents we find that the vortex escapes, while for larger currents the vortex is reflected as an antivortex at one edge and the antivortex as a vortex at the other, leading to a stationary oscillatory state and to a non-zero time-averaged voltage. The escape and the reflection of a vortex at the array edges are qualitatively explained in terms of a coarse-grained model of a vortex interacting logarithmically with its image. We also discuss the case when the free boundaries are at 4545 degrees with respect to the direction of the vortex motion. Finally, we discuss the effect of self-induced magnetic fields by taking into account the full-range inductance matrix of the array, and find qualitatively equivalent results.Comment: 14 pages RevTex, 9 Postscript figure

    Matone's Relation in the Presence of Gravitational Couplings

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    The prepotential in N=2 SUSY Yang-Mills theories enjoys remarkable properties. One of the most interesting is its relation to the coordinate on the quantum moduli space u=u= that results into recursion equations for the coefficients of the prepotential due to instantons. In this work we show, with an explicit multi-instanton computation, that this relation holds true at arbitrary winding numbers. Even more interestingly we show that its validity extends to the case in which gravitational corrections are taken into account if the correlators are suitably modified. These results apply also to the cases in which matter in the fundamental and in the adjoint is included. We also check that the expressions we find satisfy the chiral ring relations for the gauge case and compute the first gravitational correction.Comment: 21 page
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