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arXiv 2510.02444cond-mat.str-elcond-mat.mes-hall
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螺旋四层石墨烯中一个魔角下的四种莫尔材料

Four Moiré materials at One Magic Angle in Helical Quadrilayer Graphene

Manato Fujimoto, Naoto Nakatsuji, Ashvin Vishwanath, Patrick Ledwith

AI总结:

本研究提出螺旋扭曲四层石墨烯(HTQG)平台,其晶格弛豫产生两类共四种莫尔畴结构,且所有子结构在θ≈2.3°魔角下均有窄带,I型畴可用于实现鲁棒超导与陈绝缘体。

摘要:

我们提出了螺旋扭曲四层石墨烯(HTQG)—— 四张以相同小角度旋转的石墨烯片 —— 作为研究关联拓扑物质的多功能且实验可实现的平台。HTQG包含三个由相邻石墨烯层干涉形成、彼此间存在扭曲的莫尔晶格。晶格弛豫产生了四种大尺度的 commensurate 畴。这些畴以三个莫尔晶格的堆叠方式为特征,分为两类:I型“伯纳尔(Bernal)”堆叠和II型“菱面体(rhombohedral)”堆叠。相邻堆叠之间的畴壁通常承载拓扑保护的边缘态,在超莫尔和超-超莫尔尺度上形成网络。值得注意的是,所有四种莫尔子结构都在同一魔角θ≈2.3°处具有窄带,使得它们的关联相能够在器件制造中被同时靶向。我们认为,I型畴特别适合实现从掺杂拓扑绝缘体中涌现的鲁棒超导性,以及C=±2能带中的陈(Chern)绝缘体。

英文摘要:

We introduce helical twisted quadrilayer graphene (HTQG), four graphene sheets rotated by the same small angle, as a versatile and experimentally accessible platform for correlated topological matter. HTQG consists of three moiré lattices, formed by interference between adjacent graphene layers, that are twisted relative to each other. Lattice relaxation produces four types of large-scale commensurate domains. The domains are characterized by the stacking of the three moiré lattices and come in two types: Type-I "Bernal" stacking and Type-II "rhombohedral" stacking. Domain walls between adjacent stackings often host topologically protected edge states, forming networks at the supermoiré and super-supermoiré scales. Remarkably, all four moiré substructures have narrow bands at the same magic angle $θ\approx 2.3^\circ$, allowing their correlated phases to be simultaneously targeted in device manufacturing. We argue that the Type-I domains are especially suitable for realizing robust superconductivity which emerges from doping topological insulators, and Chern insulators in $C = \pm 2$ bands.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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