变化的蒙特卡洛研究条纹作为兴奋剂的函数在thet-t'Hubbard模型
Antonio Lechiara1, Vito Marino1, Luca F Tocchio1
1Institute for Condensed Matter Physics and Complex Systems, DISAT, Politecnico di Torino, I-10129 Torino, Italy.
概括
条纹是哈伯德模型在广泛的兴奋剂范围内的最佳状态,抑制超导. 超导性只能在条纹和金属相之间的狭窄的兴奋剂窗口中出现.
科学领域:
- 凝聚物质物理学 凝聚物质物理学
- 计算物理 计算物理
背景情况:
- 方格格子上的单带哈伯德模型是理解强相关电子系统的关键模型.
- 对酸盐超导体来说,研究条纹形成和超导性之间的相互作用至关重要.
研究的目的:
- 探索洞中兴奋剂对哈伯德模型中条纹形成和超导性的影响.
- 分析条纹顺序和超导对对相关性之间的关系.
- 检查最近邻居跳跃 (t') 对这些现象的影响.
主要方法:
- 使用了变量蒙特卡洛模拟.
- 该研究的重点是单频Hubbard模型与最近的 (t) 和下一个最近的 (t') 邻居跳跃.
- 对于t'的两个相关值被认为是酸盐超导体的相关性.
主要成果:
- 发现条纹在广泛的兴奋剂范围内是最佳状态.
- 增加的兴奋剂导致条纹波长的减少,最终导致条纹融化为统一的状态.
- 当条纹存在时,超导对对相关性被始终抑制.
结论:
- 单波段哈伯德模型的相位图在很大程度上是由条纹相位主导的.
- 超导性仅在有限的兴奋剂范围内是可行的,位于条纹主导和非超导金属状态之间.
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