Abstract

We investigate the self-focusing dynamics of super-Gaussian optical beams in a Kerr medium. We find that up to several times the critical power for self-focusing, super-Gaussian beams evolve towards a Townes profile. At higher powers the super-Gaussian beams form rings which break into filaments as a result of noise. Our results are consistent with the observed self-focusing dynamics of femtosecond laser pulses in air [1] in which filaments are formed along a ring about the axis of the initial beam where the initial beam did not form a ring.

Highlights

  • We experimentally examine the collapse dynamics of uniform-phase SG beams in which the ring profile is not present on the initial beam but is formed as the beam undergoes nonlinear propagation towards collapse

  • After the initial ring formation, the beams will continue to collapse and Fibich et al [13] have shown that the collapse rate for SG beams is different than that for Gaussian beams, which collapse to the Townes profile (TP), and that the profile evolves to a ring-shaped self-similar profile called the Gprofile [13]

  • In order to observe the dynamics of the pulse as it propagates through different lengths of the medium, the water cell is adjustable in length [26]

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Summary

Introduction

“Self-similar optical wave collapse: observation of the Townes profile,” Phys. Recent theoretical work [13] has shown that super-Gaussian (SG) beams of sufficiently high power collapse towards a self-similar ring-shaped profile called the G-profile.

Results
Conclusion
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