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arXiv 1201.1920cond-mat.supr-con
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$π$条形超导体中的量子振荡

Quantum Oscillations in a $π$-Striped Superconductor

M. Zelli, Catherine Kallin, A. John Berlinsky

摘要:

在Bogoliubov-de Gennes理论中,半经典近似被用来研究量子振荡,并在$π$条纹超导体模型中确定与这些振荡相关的费米表面积,其中d波超导序参量在空间上以8周期和零平均值振荡。该系统在费米能级处具有非零密度的粒子-空穴态,其在存在磁场B的情况下形成类朗道能级。费米面通过Andreev-Bragg散射重建,并且半经典运动沿着这些费米面部分以及它们之间通过磁击穿。在近似范围内,发现最低朗道能级的位置和宽度都有1/B周期振荡。对应于这些量子振荡的中间配对相互作用强度的面积是类似的,在铜酸盐的实验测量报告。一个比较是由这个理论的量子振荡的比热测量里格斯等人的数据。

英文摘要:

Within Bogoliubov-de Gennes theory, a semiclassical approximation is used to study quantum oscillations and to determine the Fermi surface area associated with these oscillations in a model of a $π$-striped superconductor, where the d-wave superconducting order parameter oscillates spatially with period 8 and zero average value. This system has a non-zero density of particle-hole states at the Fermi energy, which form Landau-like levels in the presence of a magnetic field, B. The Fermi surface is reconstructed via Andreev-Bragg scattering, and the semiclassical motion is along these Fermi surface sections as well as between them via magnetic breakdown. Within the approximation, oscillations periodic in 1/B are found in both the positions and widths of the lowest Landau levels. The area corresponding to these quantum oscillations for intermediate pairing interaction strength is similar to that reported for experimental measurements in the cuprates. A comparison is made of this theory to data for quantum oscillations in the specific heat measured by Riggs et al.

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