2015
DOI: 10.1103/physrevb.91.241108
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Plasmon signature in Dirac-Weyl liquids

Abstract: We consider theoretically as a function of temperature the plasmon mode arising in threedimensional Dirac liquids, i.e., systems with linear chiral relativistic single-particle dispersion, within the random phase approximation. We find that whereas no plasmon mode exists in the intrinsic (undoped) system at zero temperature, there is a well-defined finite-temperature plasmon with superlinear temperature dependence, rendering the plasmon dispersion widely tunable with temperature. The plasmon dispersion contain… Show more

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Cited by 83 publications
(97 citation statements)
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“…In figure 4, we plot w h 0 ( ) as a function of η for various values of D 0 , which reflects the anisotropic energy spectra. When which is anisotropic and has the completely different power law in the electron's density compared to the 3DEG and Weyl semimetal [49,50]. Those are the plasmonic hallmarks of the nodal line semimetal in different regimes of the doping level and can be used to characterize those regimes qualitatively.…”
Section: Plasmonsmentioning
confidence: 99%
“…In figure 4, we plot w h 0 ( ) as a function of η for various values of D 0 , which reflects the anisotropic energy spectra. When which is anisotropic and has the completely different power law in the electron's density compared to the 3DEG and Weyl semimetal [49,50]. Those are the plasmonic hallmarks of the nodal line semimetal in different regimes of the doping level and can be used to characterize those regimes qualitatively.…”
Section: Plasmonsmentioning
confidence: 99%
“…[26]. There have been several proposals to detect the chiral anomaly: in collective density excitations or plasmons 27,28 , transport experiments [29][30][31][32][33] , optical conductivity 34 , circular and linear dichroism 35,36 etc.…”
Section: Introductionmentioning
confidence: 99%
“…where n e stands for the number of valence band electrons per unit mass and V uc for the volume of the unit cell. The factor g = g s g C is the product of spin degeneracy g s and Dirac cone degeneracy g C [29,30]. The rate for lifting one electron with initial and final lattice momentum k and k from the valence band into the conduction band reads [31]…”
Section: Scattering Rates In Dirac Materialsmentioning
confidence: 99%