1. Thermally activated flux motion in optimally electron-doped (Ca0.85La0.15)10(Pt3As8)(Fe2As2)5 and Ca10(Pt3As8)((Fe0.92Pt0.08)2As2)5 single crystals
- Author
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Y. I. Seo, Yong Seung Kwon, W. J. Choi, and D. Ahmad
- Subjects
010302 applied physics ,Physics ,Critical region ,Condensed matter physics ,General Physics and Astronomy ,Vortex glass ,02 engineering and technology ,Activation energy ,Flux motion ,Vorticity ,Electron doped ,021001 nanoscience & nanotechnology ,Vortex dimensional crossover ,01 natural sciences ,lcsh:QC1-999 ,Vortex ,Magnetic field ,Vortex phase diagram ,Condensed Matter::Superconductivity ,0103 physical sciences ,Vortex dynamics ,Thermally activated flux motion ,0210 nano-technology ,lcsh:Physics ,Electric resistivity - Abstract
The temperature dependence of the electric resistivity measured in various magnetic fields was analyzed by the vortex glass theory and the thermally activated flux motion (TAFM) theory. The vortex glass-to-vortex liquid (GTL) transition Tg obtained from the analysis shows a temperature dependence of B g T = B 0 1 - T / T c m . The vortex liquid region is divided into the critical region existing in a finite temperature region just above Tg and the TAFM region present in the finite temperature region above it. In the critical region, the activation energy is expressed as U e f f = k B T T c - T / ( T c - T g ) , whereas in the TAFM region, the activity energy is expressed as temperature-nonlinear U T , B = U 0 B 1 - t q . In the GTL transition, (Ca0.85La0.15)10(Pt3As8)(Fe2As2)5 maintains the 3D vortex structure without exhibiting dimension crossover of the vortex, but Ca10(Pt3As8)((Fe0.92Pt0.08)2As2)5 exhibits the dimension crossover from the 3D vortex glass to the 2D vortex liquid.
- Published
- 2020