Heat Sink Profile Design Using FEA Simulation for Laser
Transcription
Heat Sink Profile Design Using FEA Simulation for Laser
Heat Sink Profile Design Using FEA Simulation for Laser Heat Dissipation in a CD/DVD Optical Pick-up Unit Subramanian N.R. Innovation (Development), Philips Optical Storage, Singapore Yak Aik Seng Innovation (Development), Philips Optical Storage, Singapore Abstract: For Optical Pickup Units (OPU), the dissipation of laser heat is a primary requirement for performance reliability & life expectancy of the device when operated continuously at extreme service temperatures. Heat sinks are components that enhance heat dissipation from a hot source to a relatively cooler ambient in order to maintain the laser device within the specified service temperature for continuous operation. Typically the heat dissipated by the laser diode anchored inside a plastic housing is fed to a copper sheet heat sink for air convection cooling through a conductive path comprising thermal interface silicon elastomer pad & thermal compounds. In this paper, descriptions pertain to steady-state heat transfer FEA simulation utility in evaluating and optimising heat sink profiles for a multi-component (8 materials) configuration. Temperature distribution has been evaluated for varying heat sink profiles & convection area in order to limit the laser stem (case) temperature below 70°C while dissipating heat. Introduction: In CD/DVD mechanisms, Optical Pickup Unit (OPU) has the function of sharp focusing the laser beam onto a transparent plastic (polycarbonate) disc containing a continuous spiral sequence of impressed pits & lands. The laser beam reflected by the disc surface (optically modulated by the disc geometrical structure) is directed by the OPU towards photodetectors & transformed into photocurrents. These high frequency signals carrying the information recorded on the disc is also extracted and forwarded to the decoding electronics (Reference 1). The OPU chassis molded out from plastics or metal die-castings serves as a housing to anchor constituent components - a semiconductor laser, optical elements to guide the laser beam and a photo detector to convert the incident light into electrical signals. Laser Diode A laser diode, as used in optical recordings, is based on the stimulated emission of photons, which takes place in the neighborhood of the junction between two semiconductor materials. The stimulated laser radiation is initiated when the current density in the layer exceeds the threshold value & causes photon excitation (Reference 2). Consequently, the junction generates significant waste heat, which needs to be transferred to the surrounding room air in order to maintain the semiconductors within their operating temperature limits (Reference 3). This is best accomplished by attaching a heat sink to the semiconductor casement surface thus increasing the heat transfer between the hot case and the cooling air. Typically, in optical recording systems, the laser beam is generated by semiconductor structures & characterized by intense, coherent and monochromatic radiation at wavelengths 790 nm & 650 nm for CD & DVD recordings respectively. The specifications for the laser define the maximum operating current & voltage to be 63mA & 2.3V, which gives the maximum heat dissipation from the laser to be 145mW. Experimental measurements on the de-coupling modulator record 17mA & 5V for operating current and voltage resulting in heat dissipation of 85mW distributed throughout the modulator surface. The operating temperature rating for the OPU is specified to be -10°C ~+60°C and the rated temperature for the semiconductor laser operation is specified to be -10°C ~+70°C. In the current simulation, the maximum heat dissipations from the laser (145mW) & from the modulator (85mW) are applied as surface flux at appropriate areas. The case temperature in the current simulation corresponds to the outer rim surface of the laser diode. The evaluation for performance & life of the diode is considered to be successful by limiting the temperature below 70°C at this surface when the ambient operating temperature is 60°C. Heat Sink: The relationship between the reliability and the operating temperature of a typical semiconductor device shows that a reduction in the temperature corresponds to an exponential increase in reliability & life expectancy of the device. Therefore, long life and reliable performance of a component may be achieved by effectively controlling the device operating temperature within the limits set by the device design engineers. Heat sinks are devices that enhance heat dissipation from a heat-generating component to a cooler ambient, usually air. In most situations, heat transfer across the heat source component and the contacting cool air is the least efficient in the system as the solid-air interface represents the greatest barrier for heat dissipation. A heat sink lowers this barrier mainly by increasing the surface area that is in direct contact with the cool air (Reference 4). This allows more heat to be dissipated and lowers the device operating temperature. The primary purpose of a heat sink is to maintain the device temperature below the maximum allowable temperature specified by the device manufacturer. In most applications, the heat from micro-electronic components needs to be dissipated by natural convection and heat transfer relies solely on the free buoyant flow of the air surrounding the heat sink. Highly conductive material alloy of copper or aluminum sheets that are manufactured economically either as stampings or castings are commonly used for heat sink applications. In designing or selecting an appropriate heat sink that satisfies the required thermal and geometric criteria, one needs to examine various design constraints imposed & the parameters available for a designer to optimize the performance (Reference 5). Design constraints include cooling air velocity, available pressure drop, required heat dissipation magnitude, maximum heat sink temperature, ambient air temperature, maximum size of the heat sink, orientation with respect to gravity, appearance & cost. The optimization parameters that a designer can explore include height, length & width dimensions, thickness, spacing/looping, shape & profile and material. Using FEA technique the designer can evaluate these options more effectively & gain an insight into the factors that limit and arrive at an optimal design solution. Procedure OPU MODEL - Thermal Circuit An OPU assembly model for optical recordings is shown in Figure 1. Figure 2 shows the exploded view of the assembly constituting components with thermal conductivity values indicated appropriately. The major components of the OPU assembly - plastics housing, laser diode, heat sink profile & the de-coupling modulator were imported from a Pro-Engineer CAD assembly model through iges transfer to the Ansys FEA program. Minor components - glue connects, silicon pad & heat compound interface & solder joints were modeled in the FEA program. Figure 1 - OPU components Assembly - FEA Model Figure 2 - OPU components Exploded view - FEA Model Attaching a heat sink to a semiconductor package requires that two solid surfaces be brought together into intimate contact. Unfortunately, no matter how well-prepared, solid surfaces are never really flat or smooth enough to permit intimate contact. All surfaces have a certain roughness due to microscopic hills and valleys. As two such surfaces are brought together, only the hills of the surfaces come into physical contact. The valleys are separated and form interstitial air-filled gaps. Since air is a poor conductor of heat, it should be replaced by a more conductive material to increase the joint conductivity and thus improve heat flow across the thermal interface. Several types of thermally conductive materials can be used to eliminate air gaps from a thermal interface, including greases, reactive compounds, elastomers and pressure sensitive adhesive films. All are designed to conform to surface irregularities; thereby eliminating air voids and improving heat flow through the thermal interface. Thermally conductive compounds are an improvement on thermal grease (paste containing conductive ceramic fillers in silicone or hydrocarbon oils) as these compounds are converted to a cured rubber film after application at the thermal interface. Initially, these compounds flow as freely as grease to eliminate the air voids and reduce the thermal resistance of the interface. After the interface is formed, the compounds cure with heat to a rubbery state and also develop secondary properties such as adhesion (Reference 6). Thermally conductive elastomers are silicone pads filled with conductive ceramic particles, often reinforced with woven glass fiber or dielectric film for added strength. These elastomers are available in thickness from about 0.1-5mm and hardness from 5 to 85 Shore A. These pads are normally used to close a larger gap & when snapped in press-fit conditions more of the microscopic voids are filled by the elastomer and reduce interface thermal resistance to a minimum. The model shows the heat flow path from the laser diode to the 0.3mm thick copper alloy based heat sink. Heat dissipated by the laser diode anchored within the plastics housing is conducted serially through the interface compound & 0.15mm thick silicon pad. The heat dissipation from the modulator is partly convected by their surfaces & partly transferred to the heat sink due to direct contact. The conducted heat then spreads over the heat sink volume for convection towards a relatively cool ambient air by exterior surfaces. Heat dissipation from the laser diode onto the housing is minimal due to the poor conductivity of both the glue & plastic and due to the highly confined interstitial air gap. Analysis The 145mW maximum heat dissipation from the laser has been applied as surface heat flux over the semiconductor chip base elements (red elements) inside the diode (Figure 3). The 85mW heat dissipation from the modulator has been applied as a uniformly distributed flux over the outer surface external surface elements (blue elements). Air cooling by convection is applied over all the exterior surfaces of the OPU components except the heat flux surfaces of laser diode & modulator. This, because when both the heat flux & convection are applied to the same surface elements, one boundary condition may supercede another depending on the order in which they are applied. Figure 4 shows the convection applied surface elements (red faced elements) attributed with convection parameters heat transfer coefficient & the ambient temperature. The grey colored elements apparently seen in conjunction with other red elements correspond to the exposed interior lateral surface elements (hidden by the heat sink) with the same convection parameters applied to it. Figure 3 - Heat Dissipation from Laser & Modulator (Surface Flux) Figure 4 - Convection coefficient applied to air exposed surfaces Estimating the heat transfer coefficient (h) of the convecting air is a difficult task to designers. The heat transfer coefficient is affected by many parameters, which have been defined differently by various investigators (Reference 7). For natural convection using a heat sink, determining the convection coefficient h is influenced by parameters - temperature gradient, air velocity, profile geometry, flow confinement. Since the OPU assembly is being evaluated for satisfactory performance at 60°C maximum operating temperature similar to a natural convection oven, the airflow inside the chamber is largely due to heat dissipation induced density variations & bouyancy effects. Hence, we shall consider the velocity of flow to be slightly higher than zero velocity around the heat sink areas although the flow is very confined around the laser diode & interface components encapsulated by the plastic housing. From the relationship chart for air (Reference 8) between the heat transfer coefficient, temperature gradient & air velocity, the h value for air in the current simulation is approximately 15 W/m2-°C for temperature difference of 10°C between the heat sink and surrounding air at flow velocity slightly greater than 0 ms-1. Steady-state heat transfer analyses were conducted on the OPU model with differing heat sink configurations and convecting areas. These design options were evaluated in order to achieve case temperature to lie around 70°C as required by the application specifications. Analysis Results & Discussion Figure 5 shows the temperature distribution on the initial heat sink configuration. The case temperature for the 5cm2 profile area, 79°C-80°C is far higher than the desired 70°C. This inadequacy can be attributed to insufficient convecting areas and to constrained profile layout of the heat sink by the housing geometric construction. Due to the uneven profile, the heat spread emanating from the laser source is not transferred by adequate convection and depends more on the initial conduction through the heat sink followed by lateral convection. Heat dissipation is also affected by the high thermal gradient (3°C) across the interfacial thermal compound and silicon pad. Figure 5 - Temperature Distribution (Convection area of heat sink: 5 cm2) An increased area (11.7cm2) profile model is shown in Figure 6. The profile has been looped so as to enhance area available for convection & therefore more heat dissipation occurs. Another aspect is the incomplete contact between the modulator and heat sink has been attempted in this model (Figure 7) to check whether the heat sink can be fully utilized for convecting away more heat dissipation from the laser diode. The temperature distribution plot shows that the modulator is not effectively cooled. The bye-passed modulator has a maximum temperature of 82°C due to low convection & inherent poor thermal conductivity. However, the model is quite effective in reducing the laser case temperature to 73°C-74°C. Figure 6 - Temperature Distribution (Looped Heat sink/Modulator By-pass) Figure 7 - Temperature Distribution (Convection area of heat sink: 11.7 cm2) Another approach to improve the heat dissipation has been considered in the model shown in figure 8. As the laser diode casement area is significantly smaller than the heat sink profile, there is an additional thermal resistance, called the spreading resistance. This spread resistance could typically be 5-30% of the total heat sink resistance and accounts for additional temperature rise caused by the smaller heat source (Reference 9). To minimize this heat spread resistance from the laser casement unit; downward extrusion of the heat sink profile towards the other end of the housing has been considered (Figure 8). This downward profiling augments the total cross-section area to 14cm2. The temperature distribution plot shows a more even heat spread & the case temperature 70°C-71°C lies close to the desired temperature. The improvement could be attributed to the uniform heat spread in all directions. In addition, the reduced thermal resistance in the heat sink & the extra area contributing additional convection aid the improvement. Thermal gradient across the conductive path has been lowered to 1°C. Figure 8 - Temperature Distribution (Convection area of heat sink: 14 cm2) Inferences can be made from the effect of heat sink convection area on the effectiveness of heat dissipation. Figure 9 shows the graph on the case temperature variation with convection area. It is seen that for a convection area of 15 cm2 the case temperature can be lower than the laser device operating specification of 70°C while transferring 230 mW heat energy. Also shown in the graph is the variation of heat transfer efficiency for the OPU model with heat sink convection area. The heat transfer efficiency is calculated as the ratio between heat energy dissipated by the system to the input power based on the temperature difference between the heat sink surface & the surrounding ambient air at 60°C. It is seen that with increasing convection area the heat transfer efficiency is significantly improved. Transfer efficiency of 90% is achieved with 14 cm2, which is very high compared to that of 55% for an area of 5 cm2. Figure 9 - Influence of Convection area on Case Temperature / Heat Transfer Efficiency Conclusion In this effort, an example of heat sink design for an OPU model has been illustrated to show utility of FEA techniques for evaluating heat transfer requirements in cooling of electronic components. The analyses indicate the possible solution for a moderately complex heat transfer problem. Increasing convection area & altering profile layouts show marked improvements in heat energy dissipation. Designers can explore differing profile configurations, material options, thickness variations; geometry options using finite element approach to achieve desired optimal solutions. Using FEA technique the designer can evaluate these options more effectively & gain an insight into the factors that limit and arrive at an optimal design solution. References: 1) Sorin G. Stan, The CD-ROM Drive - A Brief System Description, Optical Recording Development Laboratory, Philips Optical Storage. 2) Sze, S.M. Semiconductor Devices. Physics & Technology. John Wiley & Sons, Inc., 1985 3) S. Lee, How to Select a Heat Sink, Electronics Cooling, Vol. 1, No. 1 pp.10-14, June 1995 4) S. Lee, "Optimum Design and Selection of Heat Sinks," Proceedings of 11th IEEE Semi-Therm Symposium, pp. 48-54, 1995 5) Guyer, E., editor, Handbook of Applied Thermal Design, McGraw-Hill, 1989. White, F. M., Heat and Mass Transfer, Addison-Wesley, 1991. 6) Dr. Miksa deSorgo, Thermal interface materials,Chomerics Division, Parker Hannifin Corporation,USA 7) Azar, K. and Moffat, R.J. Heat Transfer Coefficient and Its Estimation in Electronic Enclosures, National Electronic Packaging and Production Conference, pp. 361-372, Boston, MA 1991. 8) G.N. Ellison, Thermal Computations for Electronic Equipment, Krieger Publishing, Matabar, Florida, 1989. 9) S.Song, S.Lee, and V.Au, "Closed Form Equation for Thermal Constriction/Spreading Resistances with Variable Resistance Boundary Condition," Proceedings of the 1994 IEPS Technical Conference, pp. 111-121, 1994.