论文标题
杂质引起的拓扑相变为CD $ _3 $ AS $ _2 $和NA $ _3 $ BI DIRAC半学
Impurity induced topological phase transitions in Cd$_3$As$_2$ and Na$_3$Bi Dirac semimetals
论文作者
论文摘要
使用第一原理密度函数理论计算,结合拓扑分析,我们研究了$ CD_3AS_2 $和$ NA_3BI $ DIRAC拓扑拓扑半学分的电子特性,并掺有非磁性和磁杂质。 Our systematic analysis shows that the selective breaking of the inversion, rotational and time-reversal symmetry, controlled by specific choices of the impurity doping, induces phase transitions from the original Dirac semimetal to a variety of topological phases such as, topological insulator, trivial semimetal, non-magnetic and magnetic Weyl semimetal, and Chern insulator.只有在维持$ n> 2 $的旋转对称性$ C_N $时,才能存在DIRAC半学相。在掺杂的$ CD_3AS_2 $中出现的一个特别有趣的阶段是共存的Dirac-Weyl阶段,在仅保留了时反转对称性和旋转对称性时,它才会发生时发生。为了进一步表征此阶段的低能激发,我们通过连续四波段$ k \ cdot p $模型补充了密度功能结果,这确实显示了dirac和weyl型的节点点。共存阶段作为两个拓扑不同的狄拉克相之间的过渡点,但也可以在由外部应变控制的参数空间的一小部分中生存。
Using first-principles density functional theory calculations, combined with a topological analysis, we have investigated the electronic properties of $Cd_3As_2$ and $Na_3Bi$ Dirac topological semimetals doped with non-magnetic and magnetic impurities. Our systematic analysis shows that the selective breaking of the inversion, rotational and time-reversal symmetry, controlled by specific choices of the impurity doping, induces phase transitions from the original Dirac semimetal to a variety of topological phases such as, topological insulator, trivial semimetal, non-magnetic and magnetic Weyl semimetal, and Chern insulator. The Dirac semimetal phase can exist only if the rotational symmetry $C_n$ with $n > 2$ is maintained. One particularly interesting phase emerging in doped $Cd_3As_2$ is a coexisting Dirac-Weyl phase, which occurs when only inversion symmetry is broken while time-reversal symmetry and rotational symmetry are both preserved. To further characterize the low-energy excitations of this phase, we have complemented our density functional results with a continuum four-band $k\cdot p$ model, which indeed displays nodal points of both Dirac and Weyl type. The coexisting phase appears as a transition point between two topologically distinct Dirac phases, but may also survive in a small region of parameter space controlled by external strain.