“…The fundamental equations provide a complete de· scription of cavity length detuning characteristics of the SMLFD dye laser. That is, these can determine the duration where Es is the saturation value [4]. The substitution of (12) and (13) into 0 and 7 in (II) enables us to describe g in (14)…”
Section: Ie ~(T) = Exp (-(Xo) Ji3(t)mentioning
confidence: 99%
“…After passage through the medium, the pulse envelope becomes (2) by using the single-pass gain G(t) [4]. The gain at the line center in the case where the duration of the pumping pulse is much longer than that of the dye pulse is expressed by (3) in tenns of an effective gain factor…”
Section: Fundamentals Of the Analysismentioning
confidence: 99%
“…Equation (14) with the use of (15) and (16) enables us to determine the pulse energy of the fundamental wave in the SMLFD dye laser. When the second term in (15) is neglected without the intracavity SHG effect, (14) corresponds to (9) in [4] for the usual SMLlaser. Next, we describe the pulse duration of the fundamental wave in terms of the system parameters in the SMLFD dye laser.…”
Section: Ao=321n2x(1-\1'2 (Xs)/~q2mentioning
confidence: 99%
“…Kim et al_ [4] presented an analysis on the SML laser in the time domain by the self-consistent approach describing the steady-state pulse properties in terms of the system parameters. In the analysis it was shown that the pulse duration is detennined by t power of the duration of pumping pulses and inverse t power of the bandwidth of a frequency tuning element.…”
mentioning
confidence: 99%
“…This is a consequence of the application of the approximate solution to the single-pass gain G(t) of the active medium. The G(t) in (3) has been obtained by making Taylor expansion to second order in time about the peak location of the dye pulse since the gain modulation of interest is the change near the peak of G(t) within the duration of its pulse [4), [5J. The expansion is valid only near the pulse peak in the vicinity of the gain peak, but not in the wings.…”
Abstract-We present analytical studies of a synchronously modelocked and internally frequency-doubled CW (SMLFD) dye laSer. The analysis describes the cavity detuning behavior of the pulse duration and the square of its peak intensity (the signal intensity of the autocorrelation trace) in terms of system parameters for different lengths of the intracavity crystal. The results predict the broadening of the pulse duration with the increase of the crystal length even though the condition of the group velocity matching is satisfied. It is shown that the prediction is in good agreement with the experimental results of the SMLFD rhodamine 6G laSer with an ADP crystal in the cavity. Furthermore, the variation of the minimum pulse duration at the optimum cavity length as a function of the harmonic conversion efficiency is derived.
“…The fundamental equations provide a complete de· scription of cavity length detuning characteristics of the SMLFD dye laser. That is, these can determine the duration where Es is the saturation value [4]. The substitution of (12) and (13) into 0 and 7 in (II) enables us to describe g in (14)…”
Section: Ie ~(T) = Exp (-(Xo) Ji3(t)mentioning
confidence: 99%
“…After passage through the medium, the pulse envelope becomes (2) by using the single-pass gain G(t) [4]. The gain at the line center in the case where the duration of the pumping pulse is much longer than that of the dye pulse is expressed by (3) in tenns of an effective gain factor…”
Section: Fundamentals Of the Analysismentioning
confidence: 99%
“…Equation (14) with the use of (15) and (16) enables us to determine the pulse energy of the fundamental wave in the SMLFD dye laser. When the second term in (15) is neglected without the intracavity SHG effect, (14) corresponds to (9) in [4] for the usual SMLlaser. Next, we describe the pulse duration of the fundamental wave in terms of the system parameters in the SMLFD dye laser.…”
Section: Ao=321n2x(1-\1'2 (Xs)/~q2mentioning
confidence: 99%
“…Kim et al_ [4] presented an analysis on the SML laser in the time domain by the self-consistent approach describing the steady-state pulse properties in terms of the system parameters. In the analysis it was shown that the pulse duration is detennined by t power of the duration of pumping pulses and inverse t power of the bandwidth of a frequency tuning element.…”
mentioning
confidence: 99%
“…This is a consequence of the application of the approximate solution to the single-pass gain G(t) of the active medium. The G(t) in (3) has been obtained by making Taylor expansion to second order in time about the peak location of the dye pulse since the gain modulation of interest is the change near the peak of G(t) within the duration of its pulse [4), [5J. The expansion is valid only near the pulse peak in the vicinity of the gain peak, but not in the wings.…”
Abstract-We present analytical studies of a synchronously modelocked and internally frequency-doubled CW (SMLFD) dye laSer. The analysis describes the cavity detuning behavior of the pulse duration and the square of its peak intensity (the signal intensity of the autocorrelation trace) in terms of system parameters for different lengths of the intracavity crystal. The results predict the broadening of the pulse duration with the increase of the crystal length even though the condition of the group velocity matching is satisfied. It is shown that the prediction is in good agreement with the experimental results of the SMLFD rhodamine 6G laSer with an ADP crystal in the cavity. Furthermore, the variation of the minimum pulse duration at the optimum cavity length as a function of the harmonic conversion efficiency is derived.
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