Optimization and Process Parameters of CNC End Milling For Aluminum Alloy 6082

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Received (10 October 2016) Revised (16 October 2016) Accepted (20 November 2016)

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Optimization and Process Parameters of CNC End Milling For Aluminum Alloy 6082 K. Siva Kumar PG Student Department of Mechanical Engineering, MITS, Madanapalle, Chittoor/Andhra Pradesh, India Bathina Sreenivasulu Asst. Professor, Department of Mechanical Engineering, MITS, Madanapalle, Chittoor/Andhra Pradesh, India ABSTRACT The study aims at optimization of cutting parameters in CNC End milling of Aluminum Alloy 6082. CNC milling is a versatile and most widely used operation in present industry. Surface quality affects fatigue life of components and influences various mechanical properties and has received serious attention for many years. In this work, experiments are conducted to analyze the surface roughness using various machining parameters such as Spindle speed, feed rate and depth of cut. The data was used to develop surface roughness prediction models as a function of the machining parameters. In the present study, CNC machining centre with Cemented carbide end mill of 25mm diameter and 30 helix angle was used. A multiple regression analysis is used to correlate the relationship between the machining parameters and surface roughness. RS methodology was selected to optimize the surface roughness resulting minimum values of surface roughness and their respective optimal conditions. Key words: CNC end milling, Aluminum alloy 6082, Taguchi, ANOVA INTRODUCTION Milling is the machining process of using rotary cutters to remove material from a work piece advancing in a direction at an angle with the axis of the tool. It covers a wide variety of different operations and machines, on scales from small individual parts to large, heavy-duty gang milling operations. It is one of the most commonly used processes in industry and machine shops today for machining parts to precise sizes and shapes. Fig.1 CNC End Milling Work Plate After the advent of computer numerical control milling machines evolved into machining centers (milling machines with automatic tool changers, tool magazines or carousels, CNC control, coolant systems, and enclosures), it is possible to create complex shapes with accurate dimensions. Generally CNC milling machines are classified as vertical machining centers and horizontal machining centers. 1 P a g e

METHODOLOGY In this work, Taguchi and ANOVA using MINITAB have been used for obtaining the relationship between responses and machining parameters. Taguchi Technique: Taguchi technique is a most effective tool, which is majorly adopted by industrial engineers to approach the high qualitative productivity at possible optimal cost and time. The factors which are affecting the response are arranged in the form of lattice square model; this model is called as orthogonal array. Forming and selection of the orthogonal array and the factors for conducting experiments are the main criteria in the Taguchi process. In Taguchi method, Signal to noise ratio is the statistical measuring process for predict the optimum factors to respected responses. The smaller the better, the higher the better, and the nominal the better (Ross, 1996) are three sorts for the S/N ratio for examine the Factor s enactment. In this present work we are adopted that the smaller the better sort for surface roughness and bigger the better sort for MRR response values in S/N Ratio process. Surface roughness (SR) and material removal rate (MRR) of machined objects are playing vital role in the industrial production rate and cost. The main object of the machining operations is to maximize the MRR and minimize the surface roughness to improve productivity and product quality by controlling the machining factors. Low surface roughness helps to improve the machined object life time and appearance. High MRR gives good industrial productivity in period time. But the ANOVA is gives the impact of the factors with respect to their responses normally. Fig. 2.1 MITUTOYO surf tester EXPERIMENTAL PROCEDURE The experiments were conducted to study the effect of process parameters over the output response characteristics with the process parameters and interactions assigned to columns as given in Table 1. L27 experiments were conducted using Taguchi experimental design methodology. In the present study all the designs, plots and analysis have been carried out using Minitab statistical software. Taguchi analysis: Signal to Noise Ratio: Calculation of the S/N ratio depends on the experimental objective. The signal to noise ratio provides a measure of the impact of noise factors on performance. The larger the S/N, the more robust the product is against noise. 2 P a g e

S.No (rpm) Fig 3.1 CNC End Milling Machine (mm/rev) DOC (mm) Ra (µm) 1 900 0.113 2 900 0.6 0.209 3 900 0.9 0.483 4 900 0.152 5 900 0.6 0.193 6 900 0.9 0.154 7 900 0.113 8 900 0.6 0.226 9 900 0.9 0.132 10 1200 0.152 11 1200 0.6 0.137 12 1200 0.9 6 13 1200 0.15 14 1200 0.6 0.125 15 1200 0.9 0.262 16 1200 0.187 17 1200 0.6 0.148 18 1200 0.9 0.15 19 1500 0.163 20 1500 0.6 0.267 21 1500 0.9 9 22 1500 0.139 23 1500 0.6 0.149 24 1500 0.9 0.13 25 1500 0.129 26 1500 0.6 0.212 27 1500 0.9 0.201 Table 1 Machining Parameters with measured response 3 P a g e

RESULTS AND DISCUSSIONS NOVATEUR PUBLICATIONS The experiments were conducted by using the parametric approach of the Taguchi s method. The effect of individual Milling process parameters, on the selected quality characteristics material removal rate, has been discussed in this section. The average value and S/N ratio of the response characteristics for each variable at different levels were calculated from experimental data. The main effects of process variables both for raw data and S/N data were plotted. The response curves (main effects) are used for examining the parametric effects on the response characteristics. The analysis of variance (ANOVA) of raw data is carried out to identify the significant variables and to quantify their effects on the response characteristics. The most favourable values of process variables in terms of mean response characteristics are established by analyzing the response curves and the ANOVA tables. Effect on Surface roughness In order to see the effect of process parameters on the surface roughness, experiments were conducted using L27 OA Table 1.The average values of material removal rate for each parameter at levels 1, 2 and 3 for raw data and S/N data are plotted in Figures 4.1(a) and 4.1(b) respectively. Figures 4.1(a) and 4.1(b) shows that the Ra increases with the increase of depth of cut, and decreases with increase in feed. It is seen from the Figures 4.2(a) and 4.2(b) that there is very weak interaction between the process parameters in affecting the surface roughness since the responses at different levels of process parameters for a given level of parameter value are almost parallel. Mean of SN ratios Main Effects Plot (data means) for SN ratios Main Effects Plot (data means) for Surface Roughness (µm) 17 16 15 14 13 0.250 0.225 0.200 0.175 0.150 1200 1500 900 1200 1500 900 17 0.250 16 0.225 15 0.200 14 0.175 13 0.150 0.6 0.9 Signal-to-noise: Smaller is better 0.6 0.9 Mean of SN ratios (a) (b) Fig: 4.1 Main Effects Plot for S/N Ratio (Surface Roughness) Main Effects Plot (data means) for SN ratios Main Effects Plot (data means) for Material removal rate (g/min) 4000 70 68 66 64 2000 62 1200 1500 900 1200 1500 900 70 4000 68 66 64 2000 62 0.6 0.9 Signal-to-noise: Larger is better 0.6 0.9 Mean of Material removal rate (g/min) (a) (b) Fig: 4.2 Main Effects Plot for SN Ratio (MRR) Mean of Surface Roughness (µm) 4 P a g e

Effect on Material removal rate The experimental data is given in Tables 1.The average values of material removal rate for each parameter at levels 1, 2 and 3 for raw data and S/N data are plotted in Figures4.1(a) and respectively. Figures 4.1(b) shows that the MRR increases with the increase of feed, and decreases with increase in depth of cut. The effects of speed and depth of cut on material removal rate are not very significant. It is also evident that material removal rate is minimum at first level of speed and maximum at third level of speed and so on. It is seen from the Figure 4.2(a) and that there is very weak interaction between the process parameters in affecting the material removal rate since the responses at different levels of process parameters for a given level of parameter value are almost parallel. Interaction Plot (data means) for Material removal rate (g/min) Interaction Plot (data means) for Surface Roughness (µm) 5000 1200 1500 900 0.4 0.2 1200 1500 900 5000 0.4 0.2 5000 Depth of cut 0.6 0.9 0.4 0.2 Depth of cut 0.6 0.9 1200 1500 900 0.6 0.9 1200 1500 900 0.6 0.9 (a) (b) Fig :4.3 Interaction plot for Material removal rate (MRR), Interaction plot for Surface Roughness (Ra) S = 0.9430 R-Sq = 98.8% R-Sq(adj) = 96.2% Analysis of Variance for SN ratios Source DF Sqe.ss MS F P 2 198.646 99.323 111.69 0.000 2 37.130 18.565 20.88 0.001 2 345.965 172.983 194.51 0.000 * 4 3.041 0.760 0.85 0.529 * 4 3.041 0.760 0.85 0.529 *Depth of 4 7.260 1.815 2.04 0.181 cut * 4 9.142 2.285 2.57 0.119 Residual Error 8 7.114 0.889 Total 30 608.299 5 P a g e

CONCLUSIONS The development of aluminum alloys is constrained is aeronautical requirements, but aluminum is very useful for several applications in other sectors. The machining of aluminum alloys has become relatively than aluminum, as the cutting forces involved are low and the tool life is relatively high if there is no built-up edge or material adhesion problem. However, some problems may arise with the chip form and particle emissions. It is shown that long, continuous and spiral chips can indeed be prevented by selecting appropriate Machining feeds and speeds. In the earlier chapters, the effects of process variables on response characteristics (Surface roughness &material removal rate) of the dry machining (CNC End Milling) process have been discussed. An optimal set of process variables that yields the optimum quality features to machined parts produced by turning process has also been obtained. The important conclusions from the present work are summarized as follows. 1. The effects of the process parameters viz. Spindle speed, and on response characteristics viz. Material removal rate were studied. 2. The optimal sets of process parameters were obtained for the performance measures using Taguchi s design of experiment methodology. The summary of results of predicted optimal values of the responses are given as under: Performance Measures Surface roughness Material removal rate Optimal Set of Parameters A1-B2 C1 A2-B3-C3 Table 2: Optimum Machining Conditions 3. Analysis of reveals that the depth of cut is the influencing parameter followed by and feed on Surface roughness, and the interaction of x is the influence parameter on MRR. 4. The is the influencing parameter followed by and feed on Material removal rate and the interaction of x depth of cut is the influence parameter on MRR. REFERENCES [1] G. Taguchi, Off-line and on-line quality control systems, in Proc. Int.Conf. Quality, Tokyo, Japan, 1978. [2] D. M. Byrne and S. Taguchi, The Taguchi approach to parameter design, Quality Progress, vol. 20, no. 12, pp. 19 26, 1987. [3] G. Box, Signal-to-noise ratios, performance criteria and transformation, Technometrics, vol. 30, no. 1, pp. 15 40, 1988 [4] R. V. Leon, A. C. Shoemaker, and R. N. Kacker, Performance measures in dependent of adjustment, Technometrics, vol. 29, no. 1, pp. 253 285,1987. [5] P. J. Ross, Taguchi Techniques for Quality Engineering. New York:McGraw-Hill, 1988. [6] G. Taguchi, Quality engineering (Taguchi methods) for the developmentof electronic circuit technology, IEEE Trans. Reliab., vol. 44, pp.225 229, Jun 1995. [7] G. Box and R. D. Meyer, Dispersion effects from fractional designs, Techno metrics, vol. 28, no. 1, pp. 19 27, 1986. [8] D. M. Steinberg, Robust design: experiments for improving quality, in Handbook of Statistics, S. Ghosh and C. R. Rao, Eds: Elsevier Science,1996, vol. 13, pp. 199 240. [9] R. S.Kenett and S. Zacks, Modern Industrial Statistics: Design and Control of Quality and Reliability: Brooks/Cole Publishing Company, 1998. [10] J. S. Hunter, Statistical design applied to product design, J. Qual. Technol., vol. 17, no. 4, pp. 210 221, 1985. 6 P a g e