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Dirac Materials in a MatrixWay

机译:泰克斯在矩阵通道中

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摘要

Recent years have been the platform of discovery of a wide range of materials, like d-wave superconductors, graphene, and topological insulators. These materials do indeed share a fundamental similarity in their low-energy spectra namely the fermionic excitations. There carriers behave as massless Dirac particles rather than conventional fermions that obey the usual Schrodinger Hamiltonian. A surprising aspect of most Dirac materials is that many of their physical properties measured in experiments can be understood at the non-interacting level. In spite of the large effective coupling constant in case of graphene, it has been observed that the interactions do not seem to play a major key role. Controlling the electrons at Dirac nodes in the first Brillouin zone needs the interplay of sublattice symmetry, inversion symmetry and the time-reversal symmetry. In this article, we have used explicit fundamental symmetry to understand the basic features of Dirac materials occurring in three diverse systems in a compact 2 × 2 matrix way. Furthermore, the robustness of the Dirac cones has also been explored from the scientific notion of topological physics. In addition, an elementary introduction on the three dimensional (3D) topological insulators and d wave superconductors will shed light in their respective fields. Furthermore, we have also discussed the way to evaluate the effective mass tensor of the carriers in the two dimensional (2D) Dirac materials. This methodology has also been critically extended to three dimensional (3D) topological insulators and d wave superconductors.
机译:近年来一直是发现各种材料的平台,如D波超导体,石墨烯和拓扑绝缘体。这些材料确实在他们的低能量谱中共享了基本相似性,即食用激发。载体的表现为无抽肉迪拉姆颗粒,而不是遵守通常的Schr Odinger Hamiltonian的传统费用。大多数DIRAC材料的令人惊讶的方面是,在实验中测量的许多物理性质可以在非相互作用水平中理解。尽管在石墨烯的情况下,但是已经观察到相互作用似乎并不扮演主要关键作用。在第一布里渊区中的DIRAC节点上控制电子需要不同的对称对称性,反转对称性和时间反转对称性的相互作用。在本文中,我们使用了明确的基本对称性,以了解三种不同系统中的狄拉克材料的基本特征,以紧凑的2×2矩阵方式。此外,狄拉科斯锥体的鲁棒性也从科学概念的拓扑物理学的概念探讨。此外,在三维(3D)拓扑绝缘体和D波超导体上的基本介绍将在各自的领域中脱光。此外,我们还讨论了评估二维(2D)DIRAC材料中载体的有效质量张量的方法。该方法在尺寸延伸到三维(3D)拓扑绝缘体和D波超导体。

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