ﻻ يوجد ملخص باللغة العربية
We study the positive longitudinal magnetoconductivity (LMC) and planar Hall effect as emergent effects of the chiral anomaly in Weyl semimetals, following a recent-developed theory by integrating the Landau quantization with Boltzmann equation. It is found that, in the weak magnetic field regime, the LMC and planar Hall conductivity (PHC) obey $cos^{6}theta$ and $cos^{5}thetasin theta$ dependences on the angle $theta$ between the magnetic and electric fields. For higher magnetic fields, the LMC and PHC cross over to $cos^{2}theta$ and $costhetasintheta$ dependences, respectively. Interestingly, the PHC could exhibit quantum oscillations with varying $theta$, due to the periodic-in-$1/B$ oscillations of the chiral chemical potential. When the magnetic and electric fields are noncollinear, the LMC and PHC will deviate from the classical $B$-quadratic dependence, even in the weak magnetic field regime.
The manifestation of chiral anomaly in Weyl semimetals typically relies on the observation of longitudinal magnetoconductance (LMC) along with the planar Hall effect, with a specific magnetic field and angle dependence. Here we solve the Boltzmann eq
Weyl semimetals (WSMs) host charged Weyl fermions as emergent quasiparticles. We develop a unified analytical theory for the anomalous positive longitudinal magnetoconductance (LMC) in a WSM, which bridges the gap between the classical and ultra-quan
Weyl semimetals are intriguing topological states of matter that support various anomalous magneto-transport phenomena. One such phenomenon is a negative longitudinal ($mathbf{ abla} T parallel mathbf{B}$) magneto-thermal resistivity, which arises du
Recently, a class of Dirac semimetals, such as textrm{Na}$_{mathrm{3}}% $textrm{Bi} and textrm{Cd}$_{mathrm{2}}$textrm{As}$_{mathrm{3}}$, are discovered to carry $mathbb{Z}_{2}$ monopole charges. We present an experimental mechanism to realize the $m
Type-II Weyl semimetals are characterized by the tilted linear dispersion in the low-energy excitations, mimicking Weyl fermions but with manifest violation of the Lorentz invariance, which has intriguing quantum transport properties. The magnetocond