Seoul National University, San 56-1, Shillim-Dong, Kwanak-Gu, Seoul, Korea,

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18 TH INTERNATIONAL CONFERENCE ON COMPOSITE MATERIALS DEVELOPMENT OF CFRP PRECISION GANTRY BEAMS FOR 11 TH GENERATION LCD PANEL MANUFACTURING B. Bhandari 1, G.Y. Lee 1, D.S. Choi 2, J.H. Kim 2 and S.H. Ahn 1,* 1 School of Mechanical & Aerospace Engineering Seoul National University, San 56-1, Shillim-Dong, Kwanak-Gu, Seoul, Korea, 151-742 2 Justek Inc., South Korea *ahnsh@snu.ac.kr Keywords: Composite, s, Finite Element Method, CFRP, Simulation, laminates, LCD 1. Introduction For precision manufacturing machine tools the load bearing components are generally made of rigid conventional materials for higher structural stiffness, increasing the overall weight of the systems. Mass reduction of the component without compromising the stiffness of the structural member is advantageous. In order to match the demand of the growing semiconductor industry, particularly the increasing demand of bigger flat screen LCD monitor, the LCD manufacturing industry is seeking larger stage system for production of larger LCD monitors. Because of this reason there is a fast change in the LCD manufacturing industry. As of now 1 th generation stage system is operational however research and development for larger, safer and energy efficient stage system is being conducted. See table 1 for the details of the stage generations. In this study, parametric study of hollow gantry s (M1-M4) designed and developed for 11 th generation Liquid Crystal Display (LCD) panels manufacturing were studied. The 11 th generation LCD panel measures 3mm in length and 332mm in the width which will be used for the manufacturing of LCD screens more than 7 inches wide. In order to be used for high precision LCD manufacturing the should be adequately stiff. A lighter is desired for rapid motion and to make the system energy efficient. Precision s of laminated carbon fiber reinforced plastics (CFRP) were designed, numerically analyzed, fabricated and experimentally tested for deflection, flatness and straightness under the operating conditions. The use of CFRP composites to upgrade structures and, in particular, to construct lighter but stiffer s has wide applications [1, 2]. Laminated composites are usually manufactured from unidirectional and woven plies of a given thickness. Stacking sequence optimization is a combinatorial problem that consists in finding the appropriate layer orientations and the associated stacking order. Usually laminated plate optimization methods are used to optimize and design composite structure. A recent review on laminate optimization can be found in [3, 4]. The optimization of composite structure lies in combining reliable Finite Element (FE) modeling with an efficient optimization method adapted to composite design [5]. In this study, parametric optimization of the gantry s were done using finite element commercial tool, ANSYS [6]. In the present paper, a composite gantry is optimized for maximum stiffness (min deflection) and minimum mass. The permissible deflection of the gantry for the LCD manufacturing in the study at center is 4 m under 15 kg load at the center along the length of. The optimizing parameters of the under current study were cross-

sections, lamination sequences, lamination angles and wall thickness. Table 1. Comparison of LCD glass substrate size for some earlier generation [7] Generation LCD glass substrate size Year Length(mm) Breadth(mm) 8 187 22 25 9 216 246 26 1 285 35 29 11 32 36-2. Model description The assembled CFRP consists of three linear motor (LM) guides, two support bases; one on each ends of, and an aluminum carriage (which supports the optical devices for LCD manufacturing). The aluminum carriage travels along the length of on the LM guide with 1G acceleration. All the four models differ in crosssections. Figure 1 shows the four models (M1~M4). M4 has aluminum ribs attached at each corner of the hexagon (shown in thick line). Each of the model analyzed were 4m long (zaxis) with a cross-section of 3 mm and 4 mm for breadth (x-axis) and height (y-axis) respectively. Two linear guides were attached to the right end of the 8 mm away from the top and 6 mm from bottom surfaces, and a single LM guide was placed at the top center of the. All the LM guides were immediately supported on an aluminum base, which were then attached to the as shown in figure 2. Two base plates with cross-section of 3 mm length 2 mm width and 1 mm thick were attached on the lower part of the for the support. The s were made of unidirectional and woven laminated CFRP with the wall thicknesses of 8mm to 12mm with 2mm variation. 2.1 Material Properties Laminated composite structures are usually manufactured from unidirectional and woven plies of a given thickness. The main structure is made up of unidirectional and woven CFRP plies while the LM guide and supports are made of structural steel and the carriage is made of aluminum. The material properties of unidirectional, woven CFRP and structural steel are shown in table 2, table 3 and table 4 respectively. Table 2. Unidirectional CFRP Material Properties Elastic modulus (MPa) Poisson's ratio Ex 114 PRXY.321 Ey 843 PRYZ.244 Ez 843 PRXZ.321 Shear modulus (MPa) C. of Thermal Expansion (mm/mm ) GXY 41787 ALPX -3.5523E-6 GYZ 411 ALPY 35.383E-6 GXZ 41787 ALPZ 35.383E-6 (a) (b) (c) (d) Fig. 1. Cross sections of models (a) M1, (b) M2 (c) M3 and (d) M4 Table 3. Unidirectional CFRP Material Properties Elastic modulus (MPa) Poisson's ratio

PAPER TITLE Ex 812 PRXY.351 Ey 812 PRYZ.51 Ez 116 PRXZ.51 Shear modulus (MPa) C. of Thermal Expansion (mm/mm C) GXY 352 ALPX -1.54E-6 GYZ 5523 ALPY -1.54E-6 GXZ 5523 ALPZ 35.38E-6 Table 4. Material properties of structural steel Structural Steel Young's Modulus 2 15 MPa Poisson's Ratio.3 Density 7.85e-6 kg/mm³ Thermal Expansion 1.2e-5 1/ C Tensile Yield Strength 25. MPa Compressive Yield Strength 25. MPa Tensile Ultimate Strength 46. MPa magnitude and act in the direction opposite to the movement of the (not shown in the figure). The supports at each ends of the were fixed. To accurately resemble the working condition, a gravitational force (g= 9.81m/sec 2 ) was applied vertically downward. 3.2 Laminate sequence The unidirectional and woven lamina thicknesses were.15mm and.25mm respectively. Figure 3 shows the symmetric laminate (hereafter referred to as ) used in this study, coordinates for the laminate and the details of wall thickness. -45 (a) +45 y 2 (b) x 1 3. Finite element model 3.1 Boundary Conditions Optical module weighing 15kg rests on the carriage. Mass of the optical module was replaced by equivalent forces for the analysis. Forces of 75N each were applied on the top and the side of the carriage as shown in the figure 2. Fig. 2. Gantry stage system showing the carriage and LM guides There are two movements in the assembled. Firstly, the assembled moves horizontally independent of the carriage movement. Secondly, the carriage moves along the length of the. When the travels horizontally with the acceleration of 1G, horizontal forces come into action which equals to the vertical forces in (c) Fig. 3. Schematic lay-up sequence of (a) single symmetric angle-ply laminates () (b) Laminate and ply coordinates and (c) a symmetric the wall Two symmetry lay-up sequences; 45 / /-45 and 9 / /-9 were analyzed. A detail parametric layup sequence of the upper half of wall thickness is shown below. (a) (b) (c) (d) Fig. 4. The parametric layup sequence for the numerical analysis In figure 4, thickness between top & bottom woven ply is 1/2 of wall thickness. A total of 4 different laminates were used. A general purpose commercial software package ANSYS was used for the analysis [6]. A full finite element M3 model is shown in figure 5. In the analysis all the contacts 3

were bonded and were restrained to slip against one another. 3D 2 node SOLID 186 with layered properties were used for the analysis. Nodes and elements for the analysis ranged from 7 to 9 and 1 to 14 for different models. Table 8. Static total deformation in 12 mm wall thick M3 for (45 / /-45 ) type layup Model Total- deformation 1 symm 3 symm 5 symm 7 symm M1.886.737.67.65 M2.455.47.388.38 M3.281.275.27.27 M4.32.324.325.328 Fig. 5. FE mesh of M3 4. Result and discussion 4.1 Finite Element analysis result The deformation results were measured at the point, -85mm (x-axis), 2 mm (y-axis) and 2mm (z-axis) (mid span of the ) which lies at the center of the carriage. The deflections of the under loading conditions were measured relative to the un-deformed. Table 6, table 7 and table 8 lists the numerical solution of total deformation of all the four cross section with three different thicknesses (8mm, 1 mm and 12 mm). Table 6. Static total deformation in 8 mm wall thick M3 for (45 / /-45 ) type layup Model Total- deformation 1 symm 3 symm 5 symm 7 symm M1.1439.124.1169.1151 M2.43.37.363.365 M3.35.35.312.32 M4.349.352.356.36 Table 7. Static total deformation in 1 mm wall thick M3 for (45 / /-45 ) type layup Model Total- deformation 1 symm 3 symm 5 symm 7 symm M1.1158.976.898.875 M2.579.513.49.483 M3.3127.36.3.311 M4.324.3245.326.328 4.2 Experimental verification A M4 gantry of 1 mm thick wall thickness and 7 symm laminates was fabricated and experimentally tested in a temperature and humidity controlled environment. The environmental condition during testing were, temperature (2.8.1) C and relative humidity (55 1)%. The testing equipments with details used are listed in the table 5. A cross-sectional view of the fabricated composite is shown in figure 6. It should be noted that the triangular rib inserted in the is rounded at the corner. Fig 6: A cross-sectional view of the fabricated composite Table 5. Experimental testing equipments descriptions Description Manufacturer Model Laser Interferometer Agilent 5519B Weight Mettler The static loading was performed with 15 kg mass on the center of the. Excellent agreement between the measured data and the numerical results were found for designed boundary condition validating the design. The maximum deflection at the center of the along the length (z-axis) in y-axis was found

Flatness ( m) Straightness ( m) Straightness ( m) Flatness ( m) PAPER TITLE to be 35 m while the maximum deflection at the center of the along the length in x-axis was measured to be 3 m. Both of the test shows that the satisfies the design specifications. Straightness and flatness of the were also experimentally tested with the loading conditions. Figure 7 shows experimental straightness result in length direction (z-axis) while figure 8 shows the straightness in x-direction. -.2 -.4 -.6 -.8-1 -1.2-1.4 5 1 15 2 25 3 Fig. 7. Beam straightness along the length (z-axis) of the 5-5 -1-15 -2-25 5 1 15 2 25 3 Fig. 8. Beam straightness along the breadth (x-axis) of the Similarly, figure 9 shows the flatness on the vertical surface towards carriage on the z-axis, while figure 1 shows the flatness test result on the carriage in x-direction. -5-1 -15 1 5-5 -1-15 -2 5 1 15 2 25 3 Fig. 1. Beam flatness along the breadth (x-axis) of the It should be noted that the test for flatness and straightness of the carriage relative to the gantry is measured only for the operational length of 3mm in the middle section of the. It can be seen from the result that, the numerical solution of the matches well with the experimental test. The total deformation for M4 type with 1 mm thickness and 7 symm lay up sequence is 32 m while the same when tested experimentally showed the maximum deflection of 35 m. 4.3 Mass optimization of gantry All the CFRP models were compared with corresponding aluminum models. In table 9, table 1 and table 11, weight comparison of aluminum and CFRP s for 8 mm, 1 mm and 12 mm thick wall is shown, it can be seen that CFRP s are lighter compared to aluminum. The weight reduction ranges from 16%~27%. The total deformation in case of M1 is highest among the s, followed by M2, M4 and M3. Table 9. Weight comparison of aluminum and CFRP s (8mm) Material of Weight (Kg) Beam M1 M2 M3 M4 Al 249 38 363 363 CFRP 196 229 266 37 Wt. ratio.786.743.731.846-2 -25-3 5 1 15 2 25 3 Fig. 9. Beam flatness along the length (z-axis) of the Table 1. Weight comparison of aluminum and CFRP s (1 mm) Material of Weight (Kg) Beam M1 M2 M3 M4 Al 279 351 417 417 CFRP 212 253 29 348 5

Weigt ratio Wt. ratio.759.72.69.834 Table 11. Weight comparison of aluminum and CFRP s (12 mm) Material of Weight (Kg) Beam M1 M2 M3 M4 Al 38 393 469 469 CFRP 229 276 319 386 Wt. ratio.743.72.643.823 The mass reduction ratio compared between CFRP and aluminum s for the same cross-section and thickness are plotted in figure 11. It can be seen that with the increasing wall thickness of the the weight-ratio degreases almost linearly. However the slope of M3 is higher followed by M2, M1 and M4 respectively. The reason of low slope in case of M4 is due to the fact that it is reinforced by aluminum..85.8.75.7.65 M1 M2 M3 M4 8 9 1 11 12 Wall thickness (mm) Fig. 11. Comparison of aluminum and CFRP gantry for various wall thicknesses Conclusions An optimized gantry for the LCD manufacturing was done by optimizing the weight and stiffness. The deformation was limited to 4 m. The parametrically designed and numerically analyzed was fabricated and tested. There was excellent match between numerical and experimental results. Acknowledgement This work was supported by the Ministry of Knowledge Economy fund for small business and technology development (No. S161295, 29). References: [1] J. Deng, et al., "Stress analysis of steel s reinforced with a bonded CFRP plate," Composite Structures, vol. 65, pp. 25-215, 24. [2] A. B. Senouci and M. S. Al-Ansari, "Cost optimixation of composite s using genetic algorithms," Advanced in Engineering Software, vol. 4, pp. 1112-1118, 29. [3] H. Ghiasi, et al., "Optium stacking sequence design of composite materials Part I: Constant stiffness design," Composite Structures, vol. 9, pp. 1-11, 29. [4] H. Ghiasi, et al., "Optimum stacking sequence design of composite materials Part II: Variable stiggness design," Composite Structures, vol. 93, pp. 1-13, 21. [5] L. Lamberti, et al., "Preliminary design optimization of stiffened panels using approximate analysis models," International Journal for Numerical Methods in Engineering, vol. 57, pp. 1351-138, 23. [6] ANSYS User's manual Release 12.1. Southpointe 275 Technology Drive Canonsburg, PA 15317, 29. [7] K. Suzuki and N. Suzuki, "Large Gantry Table for the 1th Generation LCD Substrates," NTN Technical Review28.