• DocumentCode
    2638533
  • Title

    Nonlinear refraction in optical lattices induced by the wave-soliton interference

  • Author

    Prylepskiy, Yaroslav E. ; Derevyanko, Stanislav A. ; Gredeskul, Sergey A.

  • Author_Institution
    Nonlinearity & Complexity Res. Group, Aston Univ., Birmingham, UK
  • fYear
    2011
  • fDate
    6-8 Sept. 2011
  • Firstpage
    1
  • Lastpage
    3
  • Abstract
    In the framework of 1D Nonlinear Shrödinger Equation (NSE) we demonstrate how one can control the refractive angle of a fundamental soliton beam passing through an optical lattice, by adjusting either the shape of an individual waveguide or the relative positions of waveguides. Even for a single scatterer its shape has a nontrivial effect on the refraction direction. In the case of shallow modulation we provide an analytical description based of the effect on the soliton perturbation theory. When one considers a lattice of scatterers, there emanates an additional form factor in the radiation density (RD) of emitted waves referring to the wave-soliton beating and interference inside the lattice. We concentrate on the results for two cases: periodic lattice and disordered lattice of scattering shapes.
  • Keywords
    Schrodinger equation; light interference; light refraction; light scattering; optical lattices; optical modulation; optical solitons; optical waveguides; perturbation theory; 1D nonlinear Schrodinger equation; disordered lattice; fundamental soliton beam; nonlinear refraction; nontrivial effect; optical lattices; optical waveguide; periodic lattice; radiation density; shallow modulation; single scatterer; soliton perturbation theory; wave-soliton beating; wave-soliton interference; Lattices; Modulation; Optical waveguides; Photonics; Scattering; Shape; Solitons;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Nonlinear Photonics (NLP), 2011 International Workshop
  • Conference_Location
    Kharkov
  • Print_ISBN
    978-1-4577-0477-2
  • Type

    conf

  • DOI
    10.1109/NLP.2011.6102665
  • Filename
    6102665