• DocumentCode
    2229252
  • Title

    Experimental determination of multiple instability regions by Fourier filtering methods in a single-mirror feedback scheme

  • Author

    Ackemann, T. ; Pesch, M. ; Grosse Westhoff, E. ; Lange, W.

  • Author_Institution
    Inst. fur Angewandte Phys., Munster Univ., Germany
  • fYear
    2002
  • fDate
    19-24 May 2002
  • Firstpage
    236
  • Lastpage
    237
  • Abstract
    Summary form only given. Considerable interest emerged in controlling the spatial structures arising spontaneously in nonlinear optical systems by Fourier filtering techniques. In this contribution we utilize a special Fourier filtering scheme to give an experimental demonstration of a basic property of many optical pattern forming systems. This is the existence of a sequence of multiple, tonguelike instability regions at increasing values of transverse wave numbers and a quantitative measurement of their boundaries. The results indicate the origin of a secondary instability in the system without filter occurring far beyond threshold. Also the importance of incorporating finite size effects in the theoretical description for a proper determination of the threshold is demonstrated.
  • Keywords
    bifurcation; mirrors; nonlinear optics; optical feedback; pattern formation; Fourier filtering methods; Gaussian profile; Zeeman pumping; bifurcation; finite size effects; low power thresholds; multiple instability regions; nonlinear optical systems; optical pattern forming systems; positive feedback; secondary instability; single-mirror feedback scheme; spatial structures; tonguelike instability regions; Bifurcation; Mirrors; Nonlinear optics; Optical feedback;
  • fLanguage
    English
  • Publisher
    ieee
  • Conference_Titel
    Quantum Electronics and Laser Science Conference, 2002. QELS '02. Technical Digest. Summaries of Papers Presented at the
  • Conference_Location
    Long Beach, CA, USA
  • Print_ISBN
    1-55752-708-3
  • Type

    conf

  • DOI
    10.1109/QELS.2002.1031362
  • Filename
    1031362