• DocumentCode
    3454550
  • Title

    Optical Fiber Vibration and Acceleration Model

  • Author

    Ashby, Neil ; Howe, D.A. ; Taylor, J. ; Hati, A. ; Nelson, C.

  • Author_Institution
    Univ. of Colorado, Boulder
  • fYear
    2007
  • fDate
    May 29 2007-June 1 2007
  • Firstpage
    547
  • Lastpage
    551
  • Abstract
    We derive expressions for the group velocities of transverse electric and transverse magnetic electromagnetic waves in a stretched single-mode fiber. Stretching can occur either as a result of temperature changes of the spool on which the fiber is wound, or as a result of axial vibrations that accelerate and hence deform the spool. Long single-mode fibers are typically used in optoelectronic oscillators, where the group velocity plays a central role in determining the oscillator frequencies. The present idealized calculation assumes there is a fractional length change deltal/l, that results in stress in the fiber. This stress changes the optical properties of the fiber, and hence the group velocities, through its stress-optic coefficients. The principal result of the present calculation is that for optoelectronic oscillators, the main effect on the frequencies comes from the change of length itself rather than from the change in group velocities.
  • Keywords
    optical fibres; piezo-optical effects; acceleration model; axial vibrations; fractional length; group velocities; group velocity; optical fiber vibration; optoelectronic oscillators; single-mode fibers; stress-optic coefficients; transverse electric-transverse magnetic electromagnetic waves; Acceleration; Electromagnetic scattering; Frequency; Optical fiber devices; Optical fibers; Oscillators; Slabs; Stress; Temperature; Wounds;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Frequency Control Symposium, 2007 Joint with the 21st European Frequency and Time Forum. IEEE International
  • Conference_Location
    Geneva
  • ISSN
    1075-6787
  • Print_ISBN
    978-1-4244-0646-3
  • Electronic_ISBN
    1075-6787
  • Type

    conf

  • DOI
    10.1109/FREQ.2007.4319132
  • Filename
    4319132