Nonequilibrium phase transition in fully frustrated Josephson junction arrays: A short-time dynamic approach
Qing-Miao Nie, Meng-Bo Luo, Qing-Hu Chen
DOI 10.1103/PhysRevB.74.024523 · 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
The nonequilibrium phase transition of two-dimensional fully frustrated Josephson junction arrays driven by external currents is studied in the framework of the short-time dynamic scaling approach. Within the resistively shunted junction dynamics, besides the critical temperature Tc, the static and dynamic critical exponents 2β∕ν, ν, and z are obtained. The resulting values of Tc are consistent with previous steady-state simulations and decrease with the increase of currents. It is found that the values of the exponent ν are not sensitive to external currents, while the values of 2β∕ν and z are strongly current dependent.
Similar papers
Critical Behavior of Frustrated Josephson Junction Arrays with Bond Disorder
similarity 0.91Young-Je Yun et al.
Source status unknown — claims are unverified
Dynamic transition and resonance in current-driven arrays of Josephson junctions
similarity 0.91Gun Sang Jeon et al.
Source status unknown — claims are unverified
Transport properties near the z=2 insulator-superconductor transition
similarity 0.89Denis Dalidovich & Philip Phillips
Source status unknown — claims are unverified
Dynamic critical behaviors in two-dimensional Josephson junction arrays with positional disorder
similarity 0.89Jaegon Um et al. · 2006 · arXiv:cond-mat/0608390
Source status unknown — claims are unverified
Dynamic Measurement of Percolative Critical Exponents in Disordered Josephson Junction Arrays
similarity 0.89A.-L. Eichenberger et al.
Source status unknown — claims are unverified
Scaling Analysis of Magnetic-Field-Tuned Phase Transitions in One-Dimensional Josephson Junction Arrays
similarity 0.88Watson Kuo & C. D. Chen
Source status unknown — claims are unverified