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Doping and momentum dependence of coupling strength in cuprate superconductors

机译:铜酸盐超导体中耦合强度的掺杂和动量依赖性

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Superconductivity is caused by the interaction between electrons by the exchange of bosonic excitations, however, this glue forming electron pairs is manifested itself by the coupling strength of the electrons to bosonic excitations. Here the doping and momentum dependence of the coupling strength of the electrons to spin excitations in cuprate superconductors is studied within the kinetic-energy-driven superconducting mechanism. The normal self-energy in the particle-hole channel and pairing self-energy in the particle-pariticle channel generated by the interaction between electrons by the exchange of spin excitation are employed to extract the coupling strengths of the electrons to spin excitations in the particle-hole and particle-particle channels, respectively. It is shown that below , both the coupling strengths in the particle-hole and particle-particle channels around the antinodes consist of two peaks, with a sharp low-energy peak located at 5 meV in the optimally doped regime, and a broad-band with a weak peak centred at 40 meV. In particular, this two-peak structure in the coupling strength in the particle-hole channel can persist into the normal-state, while the coupling strength in the particle-particle channel vanishes at the nodes. However, the positions of the peaks in the underdoped regime shift towards to higher energies with the increase of doping. More specifically, although the positions of the peaks move to lower energies from the antinode to the hot spot, the weights of the peaks decrease with the move of the momentum from the antinode to the hot spot, and fade away at the hot spots.
机译:超导性是由玻色子激发交换引起的电子之间的相互作用引起的,然而,这种形成电子对的胶水表现为电子与玻色子激发的耦合强度。本文在动能驱动的超导机理下研究了铜酸盐超导体中电子耦合强度与自旋激发的掺杂和动量依赖性.利用自旋激发交换产生的电子相互作用产生的粒子-空穴通道中的法向自能和粒子-粒子通道中的配对自能,分别提取了粒子-空穴和粒子-粒子通道中电子与自旋激发的耦合强度。结果表明,在下图中,反节点周围的粒子-空穴和粒子-粒子通道中的耦合强度都由两个峰组成,一个尖锐的低能峰位于最佳掺杂状态下的5 meV,一个宽带的弱峰位于40 meV。特别是,粒子-空穴通道中耦合强度中的这种双峰结构可以持续到正常状态,而粒子-颗粒通道中的耦合强度在节点处消失。然而,随着掺杂的增加,欠掺杂状态中峰的位置向更高的能量移动。更具体地说,虽然峰的位置从反节点移动到热点的能量较低,但峰的权重随着动量从反节点移动到热点而减小,并在热点处逐渐消失。

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