2022
DOI: 10.1103/physrevb.105.085304
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Coexistence of topological type-II Weyl and triply degenerate points in a chiral photonic metamaterial

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Cited by 11 publications
(4 citation statements)
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“…In contrast to the Weyl point with a pointlike Fermi surface and a vanishing density of states, Weyl point can also be associated with a strongly tilted cone dispersion that breaks the Lorentz invariance, i.e., the so-called type-II Weyl point, in which the Fermi surface consists of touched electron-hole pockets with nonvanishing density of states [289]. Type-II Weyl points have been demonstrated in different photonic systems, such as, photonic crystals [285,290], waveguide arrays [288,291] and chiral metamaterials [280,286,292]. Apart from the Weyl points carrying a charge of ±1, Weyl points could also carry an arbitrary integer charge n, described by the following 3D Hamiltonian [293],…”
Section: Topological Photonics In 3dmentioning
confidence: 99%
“…In contrast to the Weyl point with a pointlike Fermi surface and a vanishing density of states, Weyl point can also be associated with a strongly tilted cone dispersion that breaks the Lorentz invariance, i.e., the so-called type-II Weyl point, in which the Fermi surface consists of touched electron-hole pockets with nonvanishing density of states [289]. Type-II Weyl points have been demonstrated in different photonic systems, such as, photonic crystals [285,290], waveguide arrays [288,291] and chiral metamaterials [280,286,292]. Apart from the Weyl points carrying a charge of ±1, Weyl points could also carry an arbitrary integer charge n, described by the following 3D Hamiltonian [293],…”
Section: Topological Photonics In 3dmentioning
confidence: 99%
“…It is an expansion of topological physics originating from solid-state physics [1][2][3][4][5]. Till now, topological photonics has achieved significant milestones, including the theoretical prediction and the experimental realization of photonic topological insulators [6][7][8], Dirac semimetals [9][10][11], Weyl semimetals [12][13][14][15][16], and so on. In recent years, the studied three-dimensional Weyl semimetals have attracted lots of attention in physics and material communities.…”
Section: Introductionmentioning
confidence: 99%
“…The topological semimetals are gapless in bulk structures, and their nontrivial topological properties are characterized by band degeneracy [20]. The development of topological semimetals reveals fascinating phenomena such as Dirac degeneracies [21][22][23][24], triple degenerate points [25][26][27][28], Weyl points [29][30][31][32][33][34][35][36][37], and nodal line (surface) [38][39][40]. Particularly, the Weyl point is regarded as a chiral singularity in three-dimensional momentum space [36].…”
Section: Introductionmentioning
confidence: 99%