A formulation of gain saturation for partially homogeneous laser transitions
The gain of a partially homogeneous line at line center is shown to saturate according to the following formula: γ0(y;I v /I s ) = γ0(y;0)/(1 + I v /I s ) m(y) where y =√ln 2 Δv L /Δv D . I v is the intensity of the incident radiation at line center, I s is the saturation intensity, and Δv L , Δv D...
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Veröffentlicht in: | Proceedings of the IEEE 1973-01, Vol.61 (11), p.1656-1657 |
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Format: | Artikel |
Sprache: | eng |
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Zusammenfassung: | The gain of a partially homogeneous line at line center is shown to saturate according to the following formula: γ0(y;I v /I s ) = γ0(y;0)/(1 + I v /I s ) m(y) where y =√ln 2 Δv L /Δv D . I v is the intensity of the incident radiation at line center, I s is the saturation intensity, and Δv L , Δv D are the Lorentzian and Doppler linewidths. Numerically calculated values for m(y) are tabulated, and show that m(y) approaches ½ as y → 0 and 1 as y → ∞ in accordance with the known limiting cases of inhomogeneous and homogeneous broadening, respectively. When y is known, the saturation intensity I s can easily be determined from gain saturation measurements by using the table of m(y) provided. |
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ISSN: | 0018-9219 |
DOI: | 10.1109/PROC.1973.9348 |