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Simple analytical model of the effect of high pressure on the critical temperature and other thermodynamic properties of superconductors

机译:高压对超导体的临界温度和其他热力学性质的影响的简单分析模型

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摘要

Within the general conformal transformation method a simplified analytical model is proposed to study the effect of external hydrostatic pressure on low- and high-temperature superconducting systems. A single fluctuation in the density of states, placed away from the Fermi level, as well as external pressure are included in the model to derive equations for the superconducting gap, free energy difference, and specific heat difference. The zero- and sub-critical temperature limits are discussed by the method of successive approximations. The critical temperature is found as a function of high external pressure. It is shown that there are four universal types of the response of the system, in terms of dependence of the critical temperature on increasing external pressure. Some effects, which should be possible to be observed experimentally in s-wave superconductors, the cuprates (i.e. high-Tc superconductors) and other superconducting materials of the new generation such as two-gap superconductors, are revealed and discussed. An equation for the ratio >ℛ1 ≡ 2Δ(0)/Tc, as a function of the introduced parameters, is derived and solved numerically. Analysis of other thermodynamic quantities and the characteristic ratio >ℛ2 ≡ ΔC(Tc)/CN(Tc) is performed numerically, and mutual relations between the discussed quantities are investigated. The simple analytical model presented in the paper may turn out to be helpful in searching for novel superconducting components with higher critical temperatures induced by pressure effects.
机译:在一般的共形变换方法中,提出了一个简化的分析模型来研究外部静水压力对低温和高温超导系统的影响。远离费米能级放置的状态密度的单个波动以及外部压力都包含在模型中,以导出超导间隙,自由能差和比热差的方程式。通过逐次逼近的方法讨论了零和次临界温度极限。发现临界温度是高外部压力的函数。结果表明,根据临界温度对外部压力的增加,系统响应有四种通用类型。揭示并讨论了在s波超导体,铜酸盐(即高Tc超导体)和新一代其他超导材料(如两间隙超导体)中应通过实验观察到的某些效应。根据引入的参数,得出比率>ℛ 1≡2Δ(0)/ Tc的方程,并进行数值求解。数值分析了其他热力学量和特征比>ℛ 2≡ΔC(Tc)/ CN(Tc),并研究了所讨论量之间的相互关系。本文提出的简单分析模型可能有助于寻找压力效应引起的具有更高临界温度的新型超导组件。

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