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arXiv 2012.03231cond-mat.supr-con

(TMTSF)$_2$ClO$_4$中超导畴的形状和体积分数随温度与阴离子无序度的演化

Evolution of shape and volume fraction of superconducting domains with temperature and anion disorder in (TMTSF)$_2$ClO$_4$

Kaushal K. Kesharpu, Vladislav D. Kochev, Pavel D. Grigoriev

AI总结:

本文利用Maxwell-Garnett近似研究了(TMTSF)$_2$ClO$_4$中超导畴的形状与体积比,发现SC畴呈沿$z$轴最短的扁球状,否定了丝状超导假设,并提出了适用于各类异质超导体的理论。

摘要:

在高度各向异性的有机超导体(TMTSF)$_2$ClO$_4$中,超导(SC)相以畴的形式与金属相和自旋密度波相共存。使用Maxwell-Garnett近似(MGA),我们计算了体积比并估计了这些嵌入SC畴的形状,数据来源于不同温度和阴离子无序度下的电阻率,该无序度由(TMTSF)$_2$ClO$_4$样品的冷却速率或退火时间控制。我们发现冷却速率和退火时间的变化对SC畴形状的影响不同。在所有情况下,SC畴均呈扁球形状,沿层间$z$轴方向最短。这与广泛假设的沿$z$轴的丝状超导性相矛盾,后者曾被用于解释各向异性超导性的出现。我们表明,SC转变处的各向异性电阻率下降可以通过带有各向异性背景电阻的解析MGA理论来描述,而各向异性$T_c$可以通过考虑样品的有限尺寸和平坦形状来解释。由于平坦/针状的样品形状,通过SC畴渗流的概率沿最短样品维度($z$轴)最高,沿样品长度($x$轴)最低。我们的理论可应用于其他异质超导体,其中SC畴尺寸$d$远大于SC相干长度$ξ$,例如铜基、铁基或有机超导体。当自旋/电荷密度波畴嵌入金属背景中或反之时,该理论同样适用。

英文摘要:

In highly anisotropic organic superconductor (TMTSF)$_2$ClO$_4$, superconducting (SC) phase coexists with metallic and spin density wave phases in the form of domains. Using the Maxwell-Garnett approximation (MGA), we calculate the volume ratio and estimate the shape of these embedded SC domains from resistivity data at various temperature and anion disorder, controlled by the cooling rate or annealing time of (TMTSF)$_{2}$ClO$_{4}$ samples. We found that the variation of cooling rate and of annealing time affect differently the shape of SC domains. In all cases the SC domains have oblate shape, being the shortest along the interlayer $z$-axis. This contradicts the widely assumed filamentary superconductivity along $z$-axis, used to explain the anisotropic superconductivity onset. We show that anisotropic resistivity drop at the SC transition can be described by the analytical MGA theory with anisotropic background resistance, while the anisotropic $T_c$ can be explained by considering a finite size and flat shape of the samples. Due to a flat/needle sample shape, the probability of percolation via SC domains is the highest along the shortest sample dimension ($z$-axis), and the lowest along the sample length ($x$-axis). Our theory can be applied to other heterogeneous superconductors, where the size $d$ of SC domains is much larger than the SC coherence length $ξ$, e.g. cuprates, iron based or organic superconductors. It is also applicable when the spin/charge-density wave domains are embedded inside a metallic background, or vice versa.

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