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纳米量级超导粒子电子比热中的量子尺寸效应
引用本文:姚勇,李凤,施振刚,陈志谦. 纳米量级超导粒子电子比热中的量子尺寸效应[J]. 西南师范大学学报(自然科学版), 2004, 29(5): 825-830
作者姓名:姚勇  李凤  施振刚  陈志谦
作者单位:1. 西南师范大学,物理学院,重庆,400715
2. 西南师范大学,材料科学与工程学院,重庆,400715
基金项目:国家自然科学基金资助项目(10147207),西南师范大学自然科学基金资助项目.
摘    要:考虑了奇/偶电子数分布,从配分函数出发,用静态路径近似(SPA)方法和BCS方法计算了随机矩阵理论中高斯正交系综(GOE)所对应的电子能级分布对超导纳米粒子的电子比热的影响,得到了弱自旋-轨道耦合和弱磁场中和奇/偶电子数分布下的电子比热,并做了简单分析.经过计算和分析,发现粒子尺寸和奇/偶电子数对电子比热和转变温度有影响.

关 键 词:超导纳米粒子  配分函数  静态路径近似  随机矩阵理论  电子比热
文章编号:1000-5471(2004)05-0825-06
修稿时间:2003-12-08

The Quantum-Size Effect in the Specific Heat of Superconducting Nano-particles
YAOYong,LIFeng,SHI Zhen-gang,CHEN Zhi-qian . School of Physics,Southwest China Normal University,Chongqing ,China, . School of Material Science and Engineering,Southwest China Normal University,Chongqing ,China. The Quantum-Size Effect in the Specific Heat of Superconducting Nano-particles[J]. Journal of southwest china normal university(natural science edition), 2004, 29(5): 825-830
Authors:YAOYong  LIFeng  SHI Zhen-gang  CHEN Zhi-qian . School of Physics  Southwest China Normal University  Chongqing   China   . School of Material Science  Engineering  Southwest China Normal University  Chongqing   China
Affiliation:YAOYong~1,LIFeng~1,SHI Zhen-gang~1,CHEN Zhi-qian~2 1. School of Physics,Southwest China Normal University,Chongqing 400715,China, 2. School of Material Science and Engineering,Southwest China Normal University,Chongqing 400715,China
Abstract:The thermodynamic properties of an ensemble of superconducting nano-particles are affected by the fluctuations of the order parameter, causing the important deviations from the results of mean-field theory, especially in the critical regime. We use the static paths approximation(SPA) and BCS methods calculating numerically the specific heat of superconducting nano-particles in the grand canonical ensemble with an even or odd number of electrons by considering the effects of the level distribution and level correlation.
Keywords:superconducting nano-particles  partition function  static paths approximation  random matrix theory  specific heat
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