Time-Varying Metasurfaces and Lorentz Non-Reciprocity

By Amr M. Shaltout, Alexander Kildishev, Vladimir M. Shalaev. 2015

298 citations recorded by the source corpus.

A cornerstone equation of optics, Snell's law, relates the angles of incidence and refraction for light passing through an interface between two media. It is built on two fundamental constrains: the conservation of tangential momentum and the conservation of energy. By relaxing the classical Snell law photon momentum conservation constrain when using space-gradient phase discontinuity, optical metasurfaces enabled an entirely new class of ultrathin optical devices. Here, we show that by eradicating the photon energy conservation constrain when introducing time-gradient phase discontinuity, we can further empower the area of flat photonics and obtain a new genus of optical devices. With this approach, classical Snell relations are developed into a more universal form not limited by Lorentz reciprocity, hence, meeting all the requirements for building magnetic-free optical isolators. Furthermore, photons experience inelastic interaction with time-gradient metasurfaces, which modifies photonic energy eigenstates and results in a Doppler-like wavelength shift. Consequently, metasurfaces with both space- and time-gradients can have a strong impact on a plethora of photonic applications and provide versatile control over the physical properties of light.

Subfields: Atomic and Molecular Physics, and Optics, Electrical and Electronic Engineering, Electronic, Optical and Magnetic Materials

View Paper: https://www.semanticscholar.org/paper/c07aa4b3ca21e32cd391976f2122c1dca2a65efe

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In Atomic and Molecular Physics, and Optics

  1. T. Cui
  2. Shuo Liu
  3. Andrea Alù
  4. Anthony Grbic
  5. Christophe Caloz
  6. Qiang Cheng
  7. Nader Engheta
  8. Francesco Monticone

In Electrical and Electronic Engineering

  1. Andrea Alù
  2. T. Cui
  3. Shi Jin
  4. Anthony Grbic
  5. Christophe Caloz
  6. Qiang Cheng
  7. Jun Yan Dai
  8. Tatsuo Itoh

In Electronic, Optical and Magnetic Materials

  1. T. Cui
  2. Shuo Liu
  3. Andrea Alù
  4. Christophe Caloz
  5. Shi Jin
  6. Qiang Cheng
  7. Jun Yan Dai
  8. Guo Dong Bai

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