Magnetic susceptibility of topological nodal semimetals
arXiv:1608.07822 · doi:10.1103/PhysRevB.94.195123
Abstract
Magnetic susceptibility of the topological Weyl, type-II Weyl, Dirac, and line node semimetals is theoretically investigated. Dependences of this susceptibility on the chemical potential, temperature, direction and magnitude of the magnetic field are found. The obtained results show that magnetic measurements can be very useful in investigating these semimetals. As an example, we calculate magnetic susceptibility of CdAs, NaBi, and CaP.
13 pages, 6 figures; new version with text improvements and new references
References in corpus (8)
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- Topological Node-Line Semimetal in Three Dimensional Graphene Networks
- Potential ring of Dirac nodes in a new polymorph of CaP
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- Tunable Line Node Semimetals
- Diamagnetism in disordered graphene
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- Detection of relativistic fermions in Weyl semimetal TaAs by magnetostriction measurements
- Spin-lattice relaxation phenomena in the magnetic state of a suggested Weyl semimetal CeAlGe
- Crossing points of nodal lines in topological semimetals and Fermi surface of ZrSiS
- Characteristic singular behaviors of nodal line materials emerging in orbital magnetic susceptibility and Hall conductivity
- Low-frequency quantum oscillations in LaRhIn: Dirac point or nodal line?
- RKKY interaction of magnetic impurities in node-line semimetals
- Simulation of nodal-line semimetal in amplitude-shaken optical lattices
- Quasi-Dirac points in electron-energy spectra of crystals
- Magnetic susceptibility of crystals with crossing of their band-contact lines
- Nodal-line driven anomalous susceptibility in ZrSiS