Diamagnetic susceptibility and current distributions in granular superconductors at percolation
Henning Arendt Knudsen, Alex Hansen
DOI 10.1103/PhysRevB.61.11336 · Physical Review B
Active bibliographic source — not scientific approval
Bibliographic access preserves source history; it does not approve extracted materials or validate reported claims. Review warnings on each occurrence separately.
Abstract
We study a two-dimensional granular superconducting network at the percolation threshold under the influence of an external perpendicular magnetic field. By numerical simulations on the full nonlinear problem, we determine the scaling exponent for the magnetic susceptibility. Further, we report on the scaling properties of the current distribution. The scaling of the current is found to be independent of the value of the magnetic field. Our results are in contradiction with previous numerical results based on linearized equations. We find a value for the susceptibility exponent which does not agree with existing theoretical suggestions, but agrees perfectly with renormalization-group calculations.
Similar papers
Percolating granular superconductors
similarity 0.93Hans-Karl Janssen & Olaf Stenull
Source status unknown — claims are unverified
Application of Percolation Theory to Current Transfer in Granular Superconductors
similarity 0.92B. Zeimetz et al. · 2002 · arXiv:cond-mat/0204082
Source status unknown — claims are unverified
Percolation model for the superconductor-insulator transition in granular films
similarity 0.91Yakov M. Strelniker et al. · 2007 · arXiv:cond-mat/0701305
Source status unknown — claims are unverified
Scaling approach for the conductivity in a superconductor-insulator stirred percolating system
similarity 0.91R. B. Pandey
Source status unknown — claims are unverified
Cluster-based superconducting tunneling networks
similarity 0.90Yury N. Ovchinnikov & Vladimir Z. Kresin
Source status unknown — claims are unverified
Cluster-based Superconducting Tunneling Networks
similarity 0.89Yurii Ovchinnikov & Vladimir Kresin · 2012 · arXiv:1202.4132
Source status unknown — claims are unverified