Research Journal of Applied Sciences, Engineering and Technology 7(8): 1598-1602, 2014 ISSN: 2040-7459; e-ISSN: 2040-7467 © Maxwell Scientific Organization, 2014 Submitted: May 21, 2013 Accepted: June 12, 2013 Published: February 27, 2014 Investigating a Hypothetical Semiconductor Laser Bar with a Damaged Single Emitter Using a Laser Diode Simulation/Emulation Tool 1, 2 C.K. Amuzuvi and 1J.C. Attachie Department of Electrical and Electronic Engineering, University of Mines and Technology, Tarkwa, Ghana 2 Photonic and Radio Frequency Engineering Group (PRFEG), Electrical Systems and Optics Research Division, Faculty of Engineering, University of Nottingham, Nottingham, NG7 2RD, United Kingdom 1 Abstract: This study demonstrates the use of Barlase, a semiconductor laser diode emulation tool, to emulate the by-emitter degradation of high power semiconductor laser diodes. Barlase is software that uses a LabView control interface. In this study, a hypothetical laser diode bar (multiple emitters) was used to investigate a damaged single emitter randomly located in the bar and its behavior analyzed within the bar. It should however, be noted that, this scenario is valid for devices at the start of the aging process only. When all other relevant effects that affect the performance of laser diodes bars are allowed to interact over time, high levels of defects can also play important role in the degradation process. The results of this simulation scenario show the successful implementation of Barlase in the by-emitter analysis of laser diodes. Keywords: Band gap energy, by-emitter, defect, degradation, emitter, nonradiative recombination, quantum well, slope efficiency, temperature, threshold current INTRODUCTION MATERIALS AND METHODS Due to several applications emerging in the use of high-power laser bars (Steel, 2008), there is a greater demand on their improved reliability and durability. Apart from their traditional applications such as pumping solid-state lasers, material processing (Schulz and Poprawe, 2000), printing, medicine and entertainment; they have found other uses in the light detection and ranging and free space optical communications (Chazan et al., 1998). Barlase presents an attempt to understand further, the by-emitter degradation analysis technique developed over recent years (Xia et al., 2002; Tomm et al., 2002; Bull et al., 2005; Lim et al., 2007, 2009, 2005; Bream et al., 2006). The tool is an addition to the by-emitter analysis technique where the effects of certain factors that affect the degradation of laser emitters/bars can be investigated. In this study, Barlase (Amuzuvi and Attachie, 2013) is used to perform a by-emitter analysis of a laser bar when an emitter within the bar is damaged. The objective of this study is to investigate and analyze various scenarios of defects in the operation of a laser bar, especially if there is a localized defect like a defective emitter within the bar. Bars are made up of multiple emitters and therefore there was a need to find an innovative way to include the interactions between individual emitters within the bar. This gave rise to the Barlase concept (Fig. 1), where a bar is considered as a monolithic block of multiple emitters connected in parallel with each other with a common voltage connected across them, Fig. 2 (Amuzuvi, 2013). Each emitter is biased with a common voltage, but the emitter currents and powers change depending on the details of the individual emitters and their environment. RESULTS AND DISCUSSION In Amuzuvi and Attachie (2013), Barlase was used to investigate a practical scenario, where a laser bar has a random low-level of defects distributed across the bar. In this study, another practical scenario is being investigated where one random emitter has a high level of defects. The bar being considered is the same as in Amuzuvi and Attachie (2013), an (8) emitter bar (Fig. 2). Emitter #3 was randomly selected to represent a “damaged” emitter. The level of defects introduced in Corresponding Author: C.K. Amuzuvi, Department of Electrical and Electronic Engineering, University of Mines and Technology, Tarkwa, Ghana 1598 Res. J. Appl. Sci. Eng. Technol., 7(8): 1598-1602, 2014 New Ibar Newton’s Method Calculates new ∆V No Yes Ibar / Field converged? Em1 Em2 Em3 Em4 Em5 Em6 Em7 Em8 Exit One roundtrip propagation Fig. 1: Flow chart showing the communication between emitters in Barlase Ibar I1 I2 I3 I4 I5 I6 I7 I8 Ibar Fig. 2: The representation of an eight emitter laser bar Table 1: Values of QW trap densities assigned to each emitter in the bar Emitter number Trap density (cm-3) 1 2.00×1015 2 2.00×1015 3 2.00×1016 4 2.00×1015 5 2.00×1015 6 2.00×1015 7 2.00×1015 8 2.00×1015 emitter #3 was chosen to be 2×1016 cm-3 - an order of magnitude higher than that found in the other 7 emitters. Again, multi-emitter simulations were carried out in constant current mode for bar currents of 2, 4, 6, 8 and 10 A. Table 1 indicates the levels of QW trap densities assigned to each emitter in the bar. Figure 3 shows the P-I characteristic of the bar together with the P-I and P-V characteristics of each of the individual emitters. The threshold current and slope efficiency for the bar are also shown as legend in Fig. 3a. The threshold current and slope efficiency have been calculated for each individual emitter from the emitter P-I curves in Fig. 3b. Figure 3c also shows the power versus individual emitter voltages. The variations of apparent threshold/threshold current and apparent slope/slope efficiency of individual emitters are plotted as a function of emitter number in Fig. 4. The P-I curve of the emitter with the high level of defects is lower than that of the other emitters, as expected. The threshold current in emitter number 3 is 16% higher, whilst the slope efficiency is only 0.25% lower compared to the other emitters. Figure 5 shows the distribution of current, power and maximum QW temperature for each emitter across the bar for a total bar current of 2 A. Figure 6 shows the same quantities for a total bar current of 10 A. From 1599 Res. J. Appl. Sci. Eng. Technol., 7(8): 1598-1602, 2014 8 Threshold Current = 0.606 A (a) Slope Efficiency = 0.904 W/A Emitter Power, W Bar Power, W 6 5 4 3 2 (b) Emitters 1,2,4,5,6,7,8 Emitter 3 1.0 7 0.8 0.6 0.4 0.2 1 0 0 2 4 6 8 0.0 0.0 10 0.2 0.4 Bar Current, A 1.0 Emitter Power, W 0.9 0.8 0.7 0.6 0.5 0.6 0.8 1.0 1.2 1.4 Emitter Current, A Emitter Number 1 2 3 4 5 6 7 8 (c) 0.4 0.3 0.2 0.1 0.0 1.40 1.44 1.48 1.52 1.56 Voltage, V Fig. 3: (a) Bar power-current characteristics, (b) power-current characteristics of the individual emitters, (c) power versus individual emitter voltage (a) QW Trap Density, cm-3 2.0x1016 1.5x1016 1.0x1016 5.0x1015 Threshold Current, A 0.0 0.28 (b) 0.24 0.20 Threshold Current Apparent Threshold Current 0.16 0.12 Slope Efficiency, W/A 0.08 0.906 (c) 0.904 0.902 0.900 Slope Efficiency Apparent Slope Efficiency 0.898 x9 0.896 1 2 3 4 5 6 7 8 Emitter Number Fig. 4: (a) QW trap densities assigned to each emitter, (b) variation of apparent threshold/threshold current, (c) apparent slope/slope efficiency of individual emitters 1600 Res. J. Appl. Sci. Eng. Technol., 7(8): 1598-1602, 2014 Emitter Current, A 0.2525 (a) 0.2520 0.2515 0.2510 0.2505 Bias Current = 2 A 0.2500 Emitter Power, W 0.2495 0.20 (b) 0.18 0.16 0.14 Maximum QW Temperature, K 0.12 Bias Current = 2 A 0.10 306.4 (c) 306.2 306.0 305.8 305.6 305.4 305.2 Bias Current = 2 A 305.0 1 2 3 4 5 6 7 8 Emitter Number Fig. 5: (a) Distribution of the emitter currents, (b) emitter powers, (c) maximum emitter QW temperatures across the bar at a total bar bias current of 2 A (a) Emitter Current, A 1.4 1.2 1.0 0.8 Bias Current = 10 A 0.6 (b) Emitter Power, W 1.1 1.0 0.9 0.8 0.7 Maximum QW Temperature, K 0.6 Bias Current = 10 A 0.5 347.4 (c) 347.2 347.0 346.8 Bias Current = 10 A 346.6 1 2 3 4 5 6 7 8 Emitter Number Fig. 6: (a) Distribution of the emitter currents, (b) emitter powers, (c) maximum emitter QW temperatures across the bar at a total bar bias current of 10 A 1601 Res. J. Appl. Sci. Eng. Technol., 7(8): 1598-1602, 2014 these graphs, the relationship between the current, power and maximum QW temperature of the emitter with the high level of defects can be seen to be different in comparison to the standard emitters. The higher level of defects in emitter number 3 causes its current to be 0.35% higher, its output power to be 1.0% lower and its maximum QW temperature to be just over 0.5 K greater than the other emitters. Barlase has therefore been used in this scenario to gain more knowledge and insight into the interaction between emitters in a laser bar when defective emitters are present in the bar. CONCLUSION The variations in the operating condition and environments of the individual emitters were seen to affect the performance of the other emitters and of the bar as a whole. This scenario investigated using Barlase demonstrates the effect that a damaged emitter will have on a laser bar via the distribution of power and current competition within the bar. From this scenario, the capabilities of Barlase has clearly been investigated and demonstrated, indicating the increase in temperature and the corresponding decrease in power when a damaged emitter is present in a bar. ACKNOWLEDGMENT CKA thanks the University of Mines and Technology, Tarkwa, Ghana and the GetFund for their support. REFERENCES Amuzuvi, C.K., 2013. Emulation and By-Emitter Degradation Analysis of High Power Lasers. LAP LAMBERT Academic Publishing, Saarbrücken, Germany. Amuzuvi, C.K. and J.C. Attachie, 2013. Investigating a hypothetical semiconductor laser bar using a laser diode simulation/emulation tool using random levels of defects. Res. J. Appl. Sci. Eng. Technol., DOI: 10000-RJASET-DOI. Bream, P.J., J.J. Lim, S. Bull, A.V. Andrianov, S. Sujecki and E.C. Larkins, 2006. The impact of nonequilibrium gain in a spectral laser diode model. Opt. Quantum Electron., 38: 1019. Bull, S., J.W. Tomm, M. Oudart, J. Nagle, C. Scholz, K. Boucke, I. Harrison and E.C. Larkins, 2005. 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