Optical parametric oscillators (OPO) are predominant sources of tunable coherent radiation and have been exploited in various applications. Ever since the first demonstration of OPO by Giordmaine
OPOs based on various QPM nonlinear crystals have also been implemented in various operation regimes. OPOs employing periodically poled (PP) congruent LiNbO3 (CLN) crystals have been demonstrated in continuous wave (CW) [9] and ns-pulse [3, 10] regimes. Periodically poled MgO-doped stoichiometric LiTaO3 (PPMgSLT) [11, 12] have also been implemented in CW [13], ns [14], and ultrashort pulses regimes [15, 16], which further widened the scope of the OPO applications. In particular, PPLN has been vastly used in the OPOs for high-conversion efficiency because of its large effective nonlinear coefficient and wide transparency in the visible and IR. Doped variants of this crystal further extended its performance. For example, congruent LiNbO3 crystals doped with 5 mol% of MgO are used in most PPLN OPOs because it has been shown that they withstand ~100 times higher optical intensities than the undoped congruent LiNbO3 [17, 18].
Optical damage becomes critical in situations when there is a need to design an OPO which exploits the nonlinear optical tensor element
Most of the works done with the OPOs using PPMgLN are based on availing the d33 coefficient since it is the largest among the tensor elements of LN, and hence efficient frequency conversions could be obtained. However, not much has been reported so far for the OPOs using the d32 tensor element. To our knowledge, the report by Umemura
Here, we have designed an OPO which functions as a dual wavelength emitter by simultaneously oscillating orthogonally polarized signals under the type-0 and type-1 QPM conditions in PPMgCLN which utilize
A schematic diagram of our experimental setup is shown in Fig. 1. We used a PPMgCLN crystal with three channels having different QPM periods, 30.49, 31.02, and 31.59 μm. Each channel had a dimension of 10 mm (x) × 1 mm (y) × 1 mm (z). These QPM periods were designed to generate signals in the wavelength range of 1.30~1.75 μm satisfying the following simultaneous nonlinear interactions; type-0 SPDC (e→e + e), and type-1 SPDC (e→o + o), both of which satisfying the 1st order QPM in the temperature range of 20~130°C, according to the Sellmeier formulas given by Gayer
For the type-1 interaction, however, the Sellmeier formula for the ordinary wave in [23] was found to be inaccurate in our previous study [24]. Therefore, in predicting the type-1 signal wavelength, a constant temperature up-shift of 65°C was taken into account in using the Sellmeier formula for the ordinary wave as in [24]. Although, the Sellmeier formula of Umemura
The input and output facets of the crystal (x-planes) were anti-reflection coated for the signal wavelength range of 1.3~1.8 μm (reflectance <1%), whilst the transmitance for the pump (1064 nm) was 88.5%. The crystal was mounted in an oven whose temperature could be varied from 20 to 130°C with an accuracy of 0.1°C.
The pump laser was a diode-pumped solid-state laser (Bright Solutions, Wedge HB) with a pulse width of 1.5 ns, a repetition rate of 1 KHz, and a maximum average output power of 1.5 W. The output wavelength was centered at 1.064 μm with a linewidth of ~1.2 nm, and the spatial mode was near-Gaussian. The pump beam was focused into the crystal and propagated along the crystalline x-axis with the polarization direction parallel to the z-axis. The 1/e2 beam radius at the center of the crystal was estimated to be 200 μm by scanning knife-edge method. The sample was placed between two identical concave mirrors making a linear cavity of 75 mm as shown in Fig. 1, each having a radius of curvature of 200 mm, dielectric-coated to transmit 95% of the pump and reflect 85 ± 0.2% in the signal range from 1.30~1.75 μm. The choice of beam radius of 200 μm and cavity length of 75 mm was chosen to enable the signal beam to have mode matching with the cavity mirrors which had a radius of curvature of 20 cm in a near-confocal configuration.
Appropriate filters were used to block the pump before the OPO signal output was focused to an InGaAs CCD spectrometer (Avantes, AvaSpec-NIR-1750). Initially, the OPO was setup for the type-0 configuration because its high throughput facilitated cavity alignment. The extraordinary (z-polarized) OPO signal originating via
Figure 2 shows the spectra for the 1st order QPM type-0 signal at three different crystal temperatures for the QPM period of 30.49 μm channel pumped with 200 mW. The experimental signal wavelengths agreed with the calculated ones using the Sellmeier formula for the extraordinary wave [23]. It should be noted that the measured spectra appear to be much broader than the actual signal spectral width because the resolution of the spectrometer was limited (~6 nm). We measured the signal line width using a monochromator with a resolution of ~1 nm, verifying that the average signal bandwidth was about 2 nm. It is still much broader than that of an OPO pumped by a single-mode laser [25], which can be attributed to the multi-mode nature of the pump [26]. Although our spectrometer had a poor resolution, we kept on using it by reading the peak wavelength because it was much easier to track the signal peak movements. Further tuning properties were investigated using the three channels with different QPM periods at 85°C. Figure 3 shows the type-0 OPO signal spectra for the three channels, which also agreed with the predictions made by the Sellmeier formula for the extraordinary wave [23].
The oscillation was confirmed by observing the output signal behavior as a function of pump power, for the QPM period of 30.49 mm at the crystal temperature of 85°C. Figure 4 shows the relative output signal power versus the pump power. The minimum detectable signal power was obtained at an input threshold power of 5 mW, which was about two times larger than the calculated value [27]. This could be due to various factors such as uncertainty ineffective nonlinear coefficient, pump reflection losses at the mirrors and crystal surfaces, etc. This indicated that the OPO was properly aligned and good mode matching was established. Beyond the pump power of 300 mW, the type-0 OPO began to saturate and the power ramping experiment was terminated at this point. The pump depletion at this point was ~10%. The pump depletion was estimated by measuring the residual pump intensity after filtering out the signal and idler using suitable filters. The pump depletion was checked at 500 mW pump power. This was done by comparing the two cases: Firstly, the residual pump intensity was measured for the optimized OPO cavity when the signal output was maximal. Then, after mis-aligning the OPO cavity so that the signal intensity dropped down drastically, the residual pump power was measured. As a result, a 10% increase in the pump intensity was observed in the latter case compared to that for the optimized cavity.
For the QPM type-1 OPO, the crystal had to be pumped more strongly than the type-0 OPO because of the smaller nonlinear coefficient
A temperature tuning experiment was done for the QPM period of 30.49 μm channel, whose result is shown in Fig. 5. The experimental peaks were observed at 85°C, 95°C and 105°C, while the QPM peaks were expected at 20°C, 30°C and 40°C by the Sellmeier formula for the ordinary index in [23]. We note that there is a constant shift of 65°C in each case, which could be attributed to a significant difference between the actual ordinary refractive index of MgCLN and the predicted one [23], as we verified in [24]. It should be noted that temperature tuning makes both type-0 and type-1 signals move to a longer wavelength region with increasing temperature, although the amount of the shift is different between the two.
For further verification of the type-1 OPO, we also took the signal spectra for the three channels with different QPM periods, whose result is shown in Fig. 6. It can be seen that with increasing grating period the peak moves towards lower wavelength, the opposite direction to that of the type-0 OPO, which agrees with the prediction by the Sellmeier formulas [23]. It should be noted that we have taken into account a constant shift of 65°C to fit the experimental data in Fig. 6 as in [24].
Finally, we measured the type-1 OPO signal with increasing pump power for the channel with QPM period of 31.59 μm at T = 85°C. As seen in Fig. 7, the threshold for type-1 signal was 235 mW, which is about 40 times larger than the type-0 threshold. This value was slightly larger than the estimated ratio of (
Finally, we carried out stability tests of our OPO in terms of both power and wavelength. The power was measured with a Ge-photodiode for the type-0 and type-1 OPO signals at 1.55 μm and 1.38 μm, respectively, as shown in Fig. 8. The wavelength stability for both the OPO’s was checked on the spectrometer output. After the OPO continuously operated for an hour, there were not measurable changes in the peak wavelengths for both type-0 and type-1, making us believe that our OPO was stable in terms of wavelength as well as power.
We successfully realized a stable OPO in a PPMgLN crystal that could oscillate at different frequencies whose polarizations were orthogonal to each other, harnessing the natural dispersion of the crystal. The type-0 signal could be tuned from 1.564 to 1.715 μm by using three different QPM periods (30.49, 31.02, and 31.59 μm), whilst the type-1 signal could be tuned from 1.377 to 1.44 μm by changing the PPLN temperature from 85°C to 105°C for a QPM period of 30.49 mm. We found that the Sellmeier formula for the ordinary index for MgCLN needs to be corrected [23], or extended [19]. Our experiments would also take us closer to the realization of the group-velocity matched type-1 ultrafast OPO [21].