• DocumentCode
    746428
  • Title

    Some effects of anisotropy on planar antiresonant reflecting optical waveguides

  • Author

    Ray, Bishwabandhu ; Hanson, George W.

  • Author_Institution
    Dept. of Electr. Eng. & Comput. Sci., Wisconsin Univ., Milwaukee, WI, USA
  • Volume
    14
  • Issue
    2
  • fYear
    1996
  • fDate
    2/1/1996 12:00:00 AM
  • Firstpage
    202
  • Lastpage
    208
  • Abstract
    In this paper, propagation characteristics of some planar antiresonant reflecting optical waveguides (ARROW´s) comprised of anisotropic media are studied using an integral equation approach. The integral equation method is rigorous and general, with the added advantage that multiple layers of crystalline material with arbitrary anisotropy can be accommodated in a straightforward manner. The integral equation method is applied to study basic propagation characteristics of the ARROW structure where one or more dielectric layers are allowed to be anisotropic. Practically, the presence of anisotropy may be unintentional, due to material fabrication or processing techniques, or it may be intentionally utilized to allow integration of anisotropy-based devices and waveguiding structures on a single semiconducting substrate. Propagation characteristics and field distributions are shown for a uniaxially anisotropic ARROW where the material´s optic axis is rotated in each of the three principal geometrical planes of the structure. It Is found that even moderately large levels of anisotropy do not significantly affect the propagation characteristics of the ARROW if either the optic axis of the material is aligned with one of the geometrical axes of the waveguide, or if the optic axis is rotated in the equatorial plane. In these cases, pure TE 0 modes can propagate, resulting in a low-loss structure. In the event of misalignment between the geometrical axes and the material´s optic axis in the transverse or polar planes, the influeuce of even small levels of anisotropy is quite pronounced. In this case, pure TE0 modes do not exist, and attenuation loss increases significantly due to the hybrid nature of the fundamental mode
  • Keywords
    integral equations; optical losses; optical planar waveguides; optical waveguide theory; reflectivity; ARROW; anisotropic medi; anisotropy; arbitrary anisotropy; crystalline material; dielectric layers; field distributions; integral equation approach; integral equation method; material fabrication; multiple layers; optic axis; planar antiresonant reflecting optical waveguides; principal geometrical planes; propagation characteristics; pure TE0 modes; single semiconducting substrate; uniaxially anisotropic ARROW; waveguiding structures; Anisotropic magnetoresistance; Crystalline materials; Dielectric substrates; Geometrical optics; Integral equations; Optical attenuators; Optical materials; Optical propagation; Optical waveguides; Planar waveguides;
  • fLanguage
    English
  • Journal_Title
    Lightwave Technology, Journal of
  • Publisher
    ieee
  • ISSN
    0733-8724
  • Type

    jour

  • DOI
    10.1109/50.482264
  • Filename
    482264