Correlations in flux liquids with weak disorder
- 1 December 1990
- journal article
- research article
- Published by American Physical Society (APS) in Physical Review B
- Vol. 42 (16), 10113-10129
- https://doi.org/10.1103/physrevb.42.10113
Abstract
The response of an entangled flux liquid to a quenched random potential is studied. Dense flux liquids are stable to weak disorder and will persist even if the Abrikosov flux lattice is replaced by a vortex glass at low temperatures. Disorder produces ‘‘Lorentzian-squared’’ corrections to the vortex liquid structure function that may be detectable via neutron scattering. Our results are obtained by mapping the statistical mechanics of vortex lines onto the physics of disordered bosons in two dimensions and via a simpler hydrodynamic approach. A renormalization-group analysis shows that disorder does become relevant sufficiently close to , where it is no longer screened out by thermal fluctuations. We are unable to determine if this instability leads to a vortex glass state or simply represents a crossover to new critical exponents at the lower critical field.
Keywords
This publication has 43 references indexed in Scilit:
- Possible vortex-glass transition in a model random superconductorPhysical Review B, 1990
- Koch, Foglietti, and Fisher replyPhysical Review Letters, 1990
- Observation by neutron diffraction of the magnetic flux lattice in single-crystal YBa2Cu3O7–δNature, 1990
- Hexatic vortex glass in disordered superconductorsPhysical Review B, 1989
- Statistical mechanics of flux lines in high-T c superconductorsJournal of Statistical Physics, 1989
- Comment on ‘‘Evidence from mechanical measurements for flux-lattice melting in single crystal ’’Physical Review Letters, 1989
- Evidence from Mechanical Measurements for Flux-Lattice Melting in Single-Crystal Y andPhysical Review Letters, 1988
- Dilute Bose gas in two dimensionsPhysical Review B, 1988
- Observation of Hexagonally Correlated Flux Quanta In YPhysical Review Letters, 1987
- Crystalline and fluid order on a random topographyJournal of Physics C: Solid State Physics, 1984