DocumentCode
1123792
Title
Self locking of gas lasers
Author
Uchida, T. ; Ueki, A.
Author_Institution
Nippon Electric Co., Ltd., Minatoku, Shiba Mita, Tokyo, Japan
Volume
3
Issue
1
fYear
1967
fDate
1/1/1967 12:00:00 AM
Firstpage
17
Lastpage
30
Abstract
The self locking behavior of 6328 Å He-Ne gas lasers has been investigated at various mirror separations by controlling the oscillation intensity with the aid of an intracavity modulator. The results indicate that the self-locked gas laser with
light pulses bouncing back and forth between both the mirrors oscillates ordinarily at mfp mode interval (fp is the fundamental axial mode interval) and exceptionally at
mode interval. The ordinary self locking, that is, mfp locking, easily occurs around a certain curve plotted as a function of internal oscillation power and of pulse repetition rate or oscillating mode interval regardless of the multiplicity
. This optimum curve of self locking is related to the minimum spread of oscillating mode intervals which results from the frequency pulling, dependent on excitation level only, and from the hole repulsion, dependent on both mode intensity and oscillating mode interval. Accordingly, the repetition rate of the output laser pulse increases with the oscillation intensity on the optimum curve of self locking. The mode quenching, which is a necessary condition of mfp locking (
), is associated with the axial mode interval and the effective damping constant representing half the hole width. In consequence, the mfp locking with large
occurs in long cavities and becomes difficult with the increase of
. The power-dependent transition from
to
self locking is illustrated by the power-dependence of the effective damping constant. In order to realize mfp self locking, the relative positions of the discharge tube and both the mirrors must be chosen so as to make the
th spatial Fourier component of the excitation density predominant over the other components. The pulse repetition rate of the output light from a locked gas laser is limited mainly by the damping constant of the laser medium. For this reason, the technique of mfp locking is desirable rather to get high output power pulse using a long tube and cavity than to realize high speed pulse using a short tube and cavity.
light pulses bouncing back and forth between both the mirrors oscillates ordinarily at mf
mode interval. The ordinary self locking, that is, mf
. This optimum curve of self locking is related to the minimum spread of oscillating mode intervals which results from the frequency pulling, dependent on excitation level only, and from the hole repulsion, dependent on both mode intensity and oscillating mode interval. Accordingly, the repetition rate of the output laser pulse increases with the oscillation intensity on the optimum curve of self locking. The mode quenching, which is a necessary condition of mf
), is associated with the axial mode interval and the effective damping constant representing half the hole width. In consequence, the mf
occurs in long cavities and becomes difficult with the increase of
. The power-dependent transition from
to
self locking is illustrated by the power-dependence of the effective damping constant. In order to realize mf
th spatial Fourier component of the excitation density predominant over the other components. The pulse repetition rate of the output light from a locked gas laser is limited mainly by the damping constant of the laser medium. For this reason, the technique of mfKeywords
Damping; Electron tubes; Frequency; Gas lasers; Intensity modulation; Laser excitation; Laser mode locking; Mirrors; Optical control; Optical pulses;
fLanguage
English
Journal_Title
Quantum Electronics, IEEE Journal of
Publisher
ieee
ISSN
0018-9197
Type
jour
DOI
10.1109/JQE.1967.1074366
Filename
1074366
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