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Topological magnetoplasmon

Jin, Dafei, Lu, Ling, Wang, Zhong, Fang, Chen, Joannopoulos, John D., Soljačić, Marin, Fu, Liang, Fang, Nicholas X.·2016·Nature Communications
DOI 10.1038/ncomms13486PMC PMC5148233
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Abstract

Classical wave fields are real-valued, ensuring the wave states at opposite frequencies and momenta to be inherently identical. Such a particle–hole symmetry can open up new possibilities for topological phenomena in classical systems. Here we show that the historically studied two-dimensional (2D) magnetoplasmon, which bears gapped bulk states and gapless one-way edge states near-zero frequency, is topologically analogous to the 2D topological p + ip superconductor with chiral Majorana edge states and zero modes. We further predict a new type of one-way edge magnetoplasmon at the interface of opposite magnetic domains, and demonstrate the existence of zero-frequency modes bounded at the peripheries of a hollow disk. These findings can be readily verified in experiment, and can greatly enrich the topological phases in bosonic and classical systems.

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Research works printed but not linked: 63

  1. Haldane, F. D. M. & Raghu, S. Possible realization of directional optical waveguides in photonic crystals with broken time-reversal symmetry. Phys. Rev. Lett. 100, 013904 (2008). · DOI · Paper page
  2. Hafezi, M., Demler, E. A., Lukin, M. D. & Taylor, J. M. Robust optical delay lines with topological protection. Nat. Phys. 7, 907–912 (2011). · DOI · Paper page
  3. Fang, K., Yu, Z. & Fan, S. Realizing effective magnetic field for photons by controlling the phase of dynamic modulation. Nat. Photon 6, 782–787 (2012). · DOI · Paper page
  4. Khanikaev, A. B. et al. Photonic topological insulators. Nat. Mater. 12, 233–239 (2013). · DOI · Paper page
  5. Lu, L., Joannopoulos, J. D. & Soljacic, M. Topological photonics. Nat. Photon 8, 821–829 (2014). · DOI · Paper page
  6. Prodan, E. & Prodan, C. Topological phonon modes and their role in dynamic instability of microtubules. Phys. Rev. Lett. 103, 248101 (2009). · DOI
  7. Kane, C. L. & Lubensky, T. C. Topological boundary modes in isostatic lattices. Nat. Phys. 10, 39 (2014). · DOI
  8. Paulose, J., Chen, B. G.-G. & Vitelli, V. Topological modes bound to dislocations in mechanical metamaterials. Nat. Phys. 11, 153–156 (2015). · DOI
  9. Wang, P., Lu, L. & Bertoldi, K. Topological phononic crystals with one-way elastic edge waves. Phys. Rev. Lett. 115, 104302 (2015). · DOI
  10. Shindou, R., Matsumoto, R., Murakami, S. & Ohe, J.-i. Topological chiral magnonic edge mode in a magnonic crystal. Phys. Rev. B 87, 174427 (2013). · DOI
  11. Yuen-Zhou, J., Saikin, S. K., Yao, N. Y. & Aspuru-Guzik, A. Topologically protected excitons in porphyrin thin films. Nat. Mater. 13, 1026–1032 (2014). · DOI
  12. Yuen-Zhou, J. et al. Plexciton dirac points and topological modes. Nat. Commun. 7, 11783 (2016). · DOI
  13. Karzig, T., Bardyn, C.-E., Lindner, N. H. & Refael, G. Topological polaritons. Phys. Rev. X 5, 031001 (2015).
  14. Ling, C. W., Xiao, M., Chan, C. T., Yu, S. F. & Fung, K. H. Topological edge plasmon modes between diatomic chains of plasmonic nanoparticles. Opt. Express 23, 2021–2031 (2015). · DOI
  15. Cheng, Q., Pan, Y., Wang, Q., Li, T. & Zhu, S. Topologically protected interface mode in plasmonic waveguide arrays. Laser Photon. Rev. 9, 392–398 (2015). · DOI
  16. Sinev, I. S. et al. Mapping plasmonic topological states at the nanoscale. Nanoscale 7, 11904–11908 (2015). · DOI
  17. Yu, Z., Veronis, G., Wang, Z. & Fan, S. One-way electromagnetic waveguide formed at the interface between a plasmonic metal under a static magnetic field and a photonic crystal. Phys. Rev. Lett. 100, 023902 (2008). · DOI
  18. Gao, W. et al. Topological photonic phase in chiral hyperbolic metamaterials. Phys. Rev. Lett. 114, 037402 (2015). · DOI · Paper page
  19. Song, J. C. & Rudner, M. S. Chiral plasmons without magnetic field. Proc. Natl Acad. Sci USA 113, 4658–4663 (2016). · DOI
  20. Kumar, A. et al. Chiral plasmon in gapped Dirac systems. Phys. Rev. B 93, 041413(R) (2016). · DOI
  21. Gao, W. et al. Plasmon Weyl degeneracies in magnetized plasma. Nat. Commun. 7, 12435 (2016). · DOI
  22. Kitaev, A. Periodic table for topological insulators and superconductors. AIP Conf. Proc. 1134, 22 (2009). · DOI · Paper page
  23. Schnyder, A. P., Ryu, S., Furusaki, A. & Ludwig, A. W. W. Classification of topological insulators and superconductors in three spatial dimensions. Phys. Rev. B 78, 195125 (2008). · DOI · Paper page
  24. Read, N. & Green, D. Paired states of fermions in two dimensions with breaking of parity and time-reversal symmetries and the fractional quantum hall effect. Phys. Rev. B 61, 10267 (2000). · DOI
  25. Stern, F. Polarizability of a two-dimensional electron gas. Phys. Rev. Lett. 18, 546 (1967). · DOI
  26. Chiu, K. W. & Quinn, J. J. Plasma oscillations of a two-dimensional electron gas in a strong magnetic field. Phys. Rev. B 9, 4724 (1974). · DOI
  27. Grimes, C. C. & Adams, G. Observation of two-dimensional plasmons and electron-ripplon scattering in a sheet of electrons on liquid helium. Phys. Rev. Lett. 36, 145 (1976). · DOI
  28. Allen, S. J., Tsui, D. C. & Logan, R. A. Observation of the two-dimensional plasmon in silicon inversion layers. Phys. Rev. Lett. 38, 980 (1977). · DOI
  29. Theis, T. N., Kotthaus, J. P. & Stiles, P. J. Two-dimensional magnetoplasmon in the silicon inversion layer. Solid State Commun. 24, 273 (1977). · DOI
  30. Glattli, D., Andrei, E., Deville, G., Poitrenaud, J. & Williams, F. Dynamical hall effect in a two-dimensional classical plasma. Phys. Rev. Lett. 54, 1710 (1985). · DOI
  31. Mast, D. B., Dahm, A. J. & Fetter, A. L. Observation of bulk and edge magnetoplasmons in a two-dimensional electron fluid. Phys. Rev. Lett. 54, 1706 (1985). · DOI
  32. Ando, T., Fowler, A. B. & Stern, F. Electronic properties of two-dimensional systems. Rev. Mod. Phys. 54, 437 (1982). · DOI · Paper page
  33. Andrei, E., Glattli, D., Williams, F. & Heiblum, M. Low frequency collective excitations in the quantum-hall system. Surf. Sci. 196, 501–506 (1988). · DOI
  34. Ashoori, R. C., Stormer, H. L., Pfeiffer, L. N., Baldwin, K. W. & West, K. Edge magnetoplasmons in the time domain. Phys. Rev. B 45, 3894 (1992). · DOI
  35. Aleiner, I. L. & Glazman, L. I. Novel edge excitations of two-dimensional electron liquid in a magnetic field. Phys. Rev. Lett. 72, 2935 (1994). · DOI
  36. Bernevig, B. A. Topological Insulators and Topological Superconductors Princeton University Press (2013). · DOI · Paper page
  37. Tan, W., Chen, L., Ji, X. & Lin, H.-Q. Photonic simulation of topological superconductor edge state and zero-energy mode at a vortex. Sci. Rep. 4, 7381 (2014). · DOI
  38. Rodriguez-Lara, B. M. & Moya-Cessa, H. M. Optical simulation of Majorana physics. Phys. Rev. A 89, 015803 (2014). · DOI
  39. Keil, R. et al. Optical simulation of charge conservation violation and Majorana dynamics. Optica 2, 454–459 (2015). · DOI
  40. Poddubny, A., Miroshnichenko, A., Slobozhanyuk, A. & Kivshar, Y. Topological majorana states in zigzag chains of plasmonic nanoparticles. ACS Photon. 1, 101–105 (2014). · DOI
  41. Iadecola, T., Schuster, T. & Chamon, C. Non-abelian braiding of light. Phys. Rev. Lett. 117, 073901 (2016). · DOI
  42. Peano, V., Houde, M., Brendel, C., Marquardt, F. & Clerk, A. A. Topological phase transitions and chiral inelastic transport induced by the squeezing of light. Nat. Commun. 7, 10779 (2016). · DOI · Paper page
  43. Stone, K. et al. Photovoltaic oscillations due to edge-magnetoplasmon modes in a very high-mobility two-dimensional electron gas. Phys. Rev. B 76, 153306 (2007). · DOI
  44. Jablan, M., Buljan, H. & Soljacic, M. Plasmonics in graphene at infrared frequencies. Phys. Rev. B 80, 245435 (2009). · DOI
  45. Koppens, F. H. L., Chang, D. E. & Garcia de Abajo, F. J. Graphene plasmonics: a platform for strong light-matter interactions. Nano Lett. 11, 3370–3377 (2011). · DOI
  46. Fetter, A. L. Edge magnetoplasmons in a bounded two-dimensional electron fluid. Phys. Rev. B 32, 7676 (1985). · DOI
  47. Fetter, A. L. Edge magnetoplasmons in a two-dimensional electron fluid confined to a half-plane. Phys. Rev. B 33, 3717 (1986). · DOI
  48. Volkov, V. A. & Mikhailov, S. A. Edge magnetoplasmons low frequency weakly damped excitations. Sov. Phys. JETP 67, 1639 (1988).
  49. Kukushkin, I. V. et al. Observation of retardation effects in the spectrum of two-dimensional plasmons. Phys. Rev. Lett. 90, 156801 (2003). · DOI
  50. Deng, H.-Y. & Wakabayashi, K. Retardation effects on plasma waves in graphene, topological insulators, and quantum wires. Phys. Rev. B 92, 045434 (2015). · DOI
  51. Silveirinha, M. G. Chern invariants for continuous media. Phys. Rev. B 92, 125153 (2015). · DOI
  52. Crassee, I. et al. Intrinsic terahertz plasmons and magnetoplasmons in large scale monolayer graphene. Nano Lett. 12, 2470–2474 (2012). · DOI
  53. Yan, H. et al. Infrared spectroscopy of tunable Dirac terahertz magneto-plasmons in graphene. Nano Lett. 12, 3766–3771 (2012). · DOI
  54. Petkoviic, I. et al. Carrier drift velocity and edge magnetoplasmons in graphene. Phys. Rev. Lett. 110, 016801 (2013). · DOI
  55. Kumada, N. et al. Resonant edge magnetoplasmons and their decay in graphene. Phys. Rev. Lett. 113, 266601 (2014). · DOI
  56. Autore, M. et al. Observation of magnetoplasmons in bi2se3 topological insulator. ACS Photon. 2, 1231–1235 (2015). · DOI
  57. Reijniers, J. & Peeters, F. M. Snake orbits and related magnetic edge states. J. Phys. Conds. Matter 12, 9771C9786 (2000). · DOI
  58. Ye, P. D. et al. Electrons in a periodic magnetic field induced by a regular array of micromagnets. Phys. Rev. Lett. 74, 3014–3016 (1995).
  59. Chen, W.-J., Zhang, Z.-Q., Dong, J.-W. & Chan, C. T. Symmetry-protected transport in a pseudospin-polarized waveguide. Nat. Commun. 6, 8183 (2015). · DOI
  60. Chiu, C.-K., Teo, J. C., Schnyder, A. P. & Ryu, S. Classification of topological quantum matter with symmetries. Rev. Mod. Phys. 88, 035005 (2015). · DOI · Paper page
  61. Fu, L. Topological crystalline insulators. Phys. Rev. Lett. 106, 106802 (2011). · DOI · Paper page
  62. Wang, W., Apell, P. & Kinaret, J. Edge plasmons in graphene nanostructures. Phys. Rev. B 84, 085423 (2011). · DOI
  63. Sounas, D. L. & Caloz, C. Edge surface modes in magnetically biased chemically doped graphene strips. Appl. Phys. Lett. 99, 231902 (2011). · DOI

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Metadata

Authors
Jin, D., Lu, L., Wang, Z., Fang, C., Joannopoulos, J. D., Soljačić, M., Fu, L., & Fang, N. X.
ORCID
Wang, Zhong
Venue
Nature Communications
Publisher
Springer Science and Business Media LLC
Published
2016-11-28
Volume
7
Issue
1
ISSN
2041-1723
DOI
10.1038/ncomms13486
PMC
PMC5148233
Cited by
141
References
7
Language
en
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