1993
DOI: 10.1364/ol.18.002026
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Effect of beam ellipticity on self-mode locking in lasers

Abstract: In the cavity of a self-mode-locked (Kerr-lens mode-locked) laser, a noncircular beam experiences a nonlinear coupling between beam parameters in the x and y planes. This coupling produces a significant change in beam radii throughout the cavity and may result in more than one TEMOO cavity mode. The dramatic nature of this effect is demonstrated with the Ti:sapphire laser as an example.

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Cited by 29 publications
(8 citation statements)
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“…where a is a correction factor, assumed to have a value of 4 [43], n is the refractive index and n 2 the nonlinear index coefficient of the medium. In fused silica this critical power is approximately 3.7 MW for a wavelength of λ 0 ≈ 1 µm, corresponding to a pulse energy of 3.7 mJ at a stretched pulse duration of 1 ns.…”
Section: Energy-scaling Considerationsmentioning
confidence: 99%
“…where a is a correction factor, assumed to have a value of 4 [43], n is the refractive index and n 2 the nonlinear index coefficient of the medium. In fused silica this critical power is approximately 3.7 MW for a wavelength of λ 0 ≈ 1 µm, corresponding to a pulse energy of 3.7 mJ at a stretched pulse duration of 1 ns.…”
Section: Energy-scaling Considerationsmentioning
confidence: 99%
“…It is possible to recast the second-moment equations (I.28) -(I.30) as ABCD matrices. 5,6 This approach permits the easy integration of optical elements whose actions on the beam can also be treated through the appropriate ABCD matrices. 7 However, this approach becomes cumbersome when additional physical effects, such as thermal lensing and saturated gain, are considered.…”
Section: Propagation Through Optical Elementsmentioning
confidence: 99%
“…When using the BPM, we use Eqs. (6) and (8) to account for the action of optical elements; when using the SME's, we use Eqs. (6) and (7).…”
Section: Propagation Through Optical Elementsmentioning
confidence: 99%
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