DocumentCode
1073938
Title
Optimum conditions for nonresonant third harmonic generation
Author
Puell, Heinz B. ; Vidal, Carl Rudolf
Author_Institution
Max Planck Institut für Extraterrestrische Physik, Garching, Germany
Volume
14
Issue
5
fYear
1978
fDate
5/1/1978 12:00:00 AM
Firstpage
364
Lastpage
373
Abstract
A detailed theoretical analysis of nonresonant third harmonic generation (THG) is given which includes the intensity dependent refractive indices of the nonlinear medium as an integral part. According to the third-order analytic solution, the maximum attainable conversion efficiency is only limited by a nonlinear parameter β which is essentially the ratio of the Kerr-constants and the third harmonic coefficient. Only for
intensity (energy) conversion efficiencies in excess of 90 percent (40 percent) are possible. The influence of the intensity distribution of the input beam is discussed. Diagrams are given from which the optimum experimental conditions can be deduced in order to get the optimum harmonic output. Limiting processes, such as fifth-order effects or self-focusing, are analyzed. As an example, the optimum conditions for efficient frequency tripling of powerful Nd:glass laser radiation are evaluated.
intensity (energy) conversion efficiencies in excess of 90 percent (40 percent) are possible. The influence of the intensity distribution of the input beam is discussed. Diagrams are given from which the optimum experimental conditions can be deduced in order to get the optimum harmonic output. Limiting processes, such as fifth-order effects or self-focusing, are analyzed. As an example, the optimum conditions for efficient frequency tripling of powerful Nd:glass laser radiation are evaluated.Keywords
Crystals; Frequency conversion; Gas lasers; Harmonic analysis; Laser beams; Laser theory; Partial differential equations; Power generation; Power lasers; Resonance;
fLanguage
English
Journal_Title
Quantum Electronics, IEEE Journal of
Publisher
ieee
ISSN
0018-9197
Type
jour
DOI
10.1109/JQE.1978.1069790
Filename
1069790
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