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2016
DOI: 10.1007/s11082-016-0505-2
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General formula for calculation of amplified spontaneous emission intensity

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Cited by 8 publications
(5 citation statements)
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“…The signal light has few times to be amplified repeatedly, and the power is weak. In this situation, the ASE process needs to be considered to correctly analyze the power output of the signal light [16][17][18][19] . This is also why the conventional fiber laser power model is no longer applicable.…”
Section: Power Output Correction Model Of the Wgmrfiltered Fiber Lasermentioning
confidence: 99%
“…The signal light has few times to be amplified repeatedly, and the power is weak. In this situation, the ASE process needs to be considered to correctly analyze the power output of the signal light [16][17][18][19] . This is also why the conventional fiber laser power model is no longer applicable.…”
Section: Power Output Correction Model Of the Wgmrfiltered Fiber Lasermentioning
confidence: 99%
“…These correspond to gain-length products of 8.7, 6.1, and 8.1 in the KrF, XeCl and XeF case. If it is compared to the usual gain-length product of ASE-depleted excimer gain modules, whose value is typically around 11 for all cases, as seen in Figure 1 of [52], different K values are obtained for the KrF, XeCl and XeF with K KrF = 0.76, K XeCl = 0.53, and K XeF = 0.74.…”
Section: Contrast Issues For Short-pulse Amplification In Excimersmentioning
confidence: 99%
“…For the calculation of the maximum value of short-pulse amplification, we have to refer to Equation (18) as c * power = 0.3 and c * pre = 0.5. Assuming a KrF amplifier, which typically allows the development of ASE in a solid angle Ω = 10 4 as seen in Figure 1 of [52], one can set a limit of g 0 L ≈ 4, where ASE remains in the low intensity, slowly rising region. This, however, also limits the effective gain length product (for saturated short-pulse amplification) to g power L ~1.2, allowing a power amplification of somewhat more than G power ~3 for short pulses.…”
Section: Practical Consequences Of the Gain Dynamics For Short-pulse ...mentioning
confidence: 99%
“…Recently, Ghani‐Moghadam and Farahbod have solved these equations numerically, and the results of numerical computations for ASE normalized intensity by integrating I/normalIs=normal∞italicdνI+false(L,νfalse)/Is relative to σpNL=normalgL were obtained. [ 16 ] Thus, by solving this equation numerically and comparing it with Svelto's results, a general formula is obtained that calculates the intensity of ASE in all low, moderate and high intensity regions and for both homogeneous and inhomogeneous broadening. Therefore, the limitation of Linford formula has been vanished.…”
Section: Investigation Of Gain Saturation Region With General Formulamentioning
confidence: 99%
“…Therefore, the limitation of Linford formula has been vanished. The general formula is presented as follows [ 16 ] : Ifalse(normalzfalse)/Is=ϕ2ln1+γnormalΩ4πG(z)δ where G is expfalse(normalglfalse); δ and γ are certain coefficients (Table 1), which are achieved by fitting Equation (8) plot with the resulting graph of the numerical solution.…”
Section: Investigation Of Gain Saturation Region With General Formulamentioning
confidence: 99%