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Dynamical phase transition of a driven vortex lattice with disordered pinning
Zhu, BY ; Xing, DY ; Dong, JM ; Zhao, BR
刊名PHYSICA C
1999
卷号311期号:1-2页码:140
关键词MAGNETIZATION HYSTERESIS LOOPS MELTING TRANSITION MIXED-STATE TEMPERATURE SUPERCONDUCTORS RESISTIVE HYSTERESIS UNTWINNED YBA2CU3O7 SINGLE-CRYSTALS PLASTIC-FLOW FLUX-DENSITY VORTICES
ISSN号0921-4534
通讯作者Zhu, BY: Nanjing Univ, Natl Lab Solid State Microstruct, Nanjing 210093, Peoples R China.
中文摘要We have numerically served the overdamped equation of vortex motion in a two-dimensional driven vol tex lattice with disordered pinning, in which the driving Lorentz force, the pinning force due to point defects, the intervortex interacting force, and the thermal fluctuation force are taken into account. It is found that the vortex density and pinning strength are two important factors of affecting the melting transition of a vortex lattice. At low magnetic fields, there exist hysteresis loops of the average vortex velocity and the average pinning force vs, the driving force, from which the feature of a first-order melting transition of the vortex motion can be clearly seen. As the magnetic field is increased beyond a critical value, the hysteresis loops disappear and the melting transition is replaced by a second-order glass transition. We have also studied the influence of intervortex interactions on the vortex melting transition by comparing several forms of repulsive fortes between the vortices. (C) 1999 Elsevier Science B.V. All rights reserved.
收录类别SCI
语种英语
公开日期2013-09-17
内容类型期刊论文
源URL[http://ir.iphy.ac.cn/handle/311004/36275]  
专题物理研究所_物理所公开发表论文_物理所公开发表论文_期刊论文
推荐引用方式
GB/T 7714
Zhu, BY,Xing, DY,Dong, JM,et al. Dynamical phase transition of a driven vortex lattice with disordered pinning[J]. PHYSICA C,1999,311(1-2):140.
APA Zhu, BY,Xing, DY,Dong, JM,&Zhao, BR.(1999).Dynamical phase transition of a driven vortex lattice with disordered pinning.PHYSICA C,311(1-2),140.
MLA Zhu, BY,et al."Dynamical phase transition of a driven vortex lattice with disordered pinning".PHYSICA C 311.1-2(1999):140.
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