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International Journal of JOURNAL OF MECHANICAL ENGINEERING AND
  INTERNATIONAL Mechanical Engineering and Technology (IJMET), ISSN 0976 –
 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue(IJMET) (2012) © IAEME
                                TECHNOLOGY 3, Sep- Dec

ISSN 0976 – 6340 (Print)
ISSN 0976 – 6359 (Online)                                                  IJMET
Volume 3, Issue 3, Septmebr - December (2012), pp. 57-66
© IAEME: www.iaeme.com/ijmet.html
Journal Impact Factor (2012): 3.8071 (Calculated by GISI)             ©IAEME
www.jifactor.com




   OPTIMIZING CHEMICAL PROCESS THROUGH ROBUST
           TAGUCHI DESIGN: A CASE STUDY
       Sachin Modgil1, Vishal Singh Patyal2, Koilakuntla Maddulety3,4Padmavati Ekkuluri
          1
            Research Scholar, 2Research Scholar, 3Assistant Professor,4Research Scholar
         123
             National Institute of Industrial Engineering (NITIE), Mumbai, India 400087
                          4
                            K.N Modi University Rajasthan, India, 304021
               1
                 sachin1115@nitie.edu, 2vishalsp1115@nitie.edu , 3koila@nitie.edu,
                                 4
                                   padmavathi9999@rediffmail.com

 ABSTRACT

 The aim of this study is to design process optimization for chemical process through robust
 Taguchi design to identify the best parameter setting for purity maximization of chemical
 ‘X’.

 In this study author has taken four factors each at three levels with a nuisance factor with
 three levels, for maximization of ‘purity percentage’ at two stages of design and analyses.
 The means (purity-percentage) ‘signal to noise ratio’ and standard deviation are predicted for
 optimal setting and validated by producing 15 batches of inorganic chemical ‘X’ with
 optimal setting.

 Finding of the study reveals that breakthrough improvement can be achieved depending upon
 the customer orientation viz. when customer is interested in average of lot/batch purity or
 minimum batch to batch variation in purity, then customer will opt means (average) and
 signal to noise ratio (batch to batch variation) respectively.


 Key Words:Factors, Factor Levels, Main-Effect-plots-for-Means, Main-Effect-Plots-for-SN
 Ratio, Robust Design.

 1.      INTRODUCTION
 1.1     Brief Profile of XYZ Ltd.

 Company XYZ is in the manufacturing of alfa (assumed name), which has applications
 invarious industries, like polymer, textiles and pharmaceuticals. One of the alfaproducts is
 Chemical X. Chemical X is used as printing agent for synthetic fibers, as a catalyst for
                                              57
International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 –
6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME

emulsion in polymerization process and as stabilizer agent for pharmaceutical bulk
formulations.

1.2      Literature Review

Taguchi technique is step by step approach to identify causal relationship between design
factors and performance, which results in enhanced quality performance into processes and
products at development as well as production level. Taguchi’s technique used by a numerous
industries to optimize their process design, through identifying independent and dependent
variables with the help of identified factors and factor levels.
 DoE (Design of Experiment) is an approach that facilitates analytically alters in number of
inputs and output variables and examines the impact on response variables. The authors like
Taguchi and Wu [1]; Taguchi [2]; Ross [3] discovered analytical techniques to design highly
efficient and cost effective experiments.
The foundation of Taguchi's philosophy is the loss function concept. "…The quality of a
product is the (minimum) loss imparted by the product to society from the time the product is
shipped…" [4].The main reason behind loss is not only non–conformance of products, rather
loss increases further if one of the parameter deviates from specification (objective value/
reading/ degree).
Quality should be implantedto products. The author also pointed that quality is best
accomplished by increasing accuracy and the cost of quality should be calculated as a
function of the divergence from the desired specifications. Therobust design concept given by
Taguchi can be realized with DoE. This design refers to design aprocess or a product in a way
that it has minimal sensitivity to the external nuisance factors [5].
Klien, I.E [6] has emphasized the importance signal-to-noise ratio analyses which was given
by Taguchi to develop a design for Rayleigh surface acoustic wave (SAW) gas sensing
device operated in a conservative delay-line configuration. Recently Chen [7] calculated
signal-to-noise ratio on the basis of ANOVA.In this paper author has used 10 step
methodology as mention by koilakuntla [8] for deploying robust Taguchi design in process
optimization of a molding operation by using MINITAB.
1.3      The Problem Statement

The problem faced by XYZLimited Company was low purity of chemical X at product
development level.

2.       METHODOLOGY SELECTED FOR SOLVING ABOVE PROBLEM

Methodology for deploying Robust Taguchi approach for process optimization (10 step
methodology for problem solving)

      1. Defining the statement of problem
      2. Determination of the objectives
      3. Ensuring correctness of measurement system
      4. Identification of chemical X quality characteristics that are to be optimized
                                                58
International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 –
6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME

      5. Identification of the controllable and noise factors that are influencing the above
         identified performance characteristics and determination of the levels and values for
         all identified controllable and noise factors
      6. Developing ‘Design for Experimentation (DoE)’ with the help of Minitab Software
      7. Conducting the experiments as per designs, analyzing the chemical product produced
         as per designed experiments for selected quality characteristics and posting the values
         in Minitab worksheet as needed
      8. Analysis of data of chemical X for selected quality characteristics by Taguchi
         approach with the help of Minitab software and interpretation of analyses and
         selection of the optimum levels of the significant factors
      9. Prediction of the expected results for optimal setting with the help of Minitab
      10. Validation of optimal setting by a confirmation Trails.
2.1      Step 1: Statement of the Problem

         The problem faced by XYZLimited Company was low purity percentage of Chemical
         X at product development level. .

2.2      Step 2: Objectives of Study

•        Acquiring knowledge of deployment of robust Taguchi approach for solving problem

•        Deploying the robust Taguchi approach at problem area systematically in 10 steps as
         above

•        Ensuring maximization ofpurity %by optimum setting of input parameters

2.3      Step 3: Measurement System Analyses
Gauge R&R calculated for all applicable measurement-systems of purity percentage
maximization and found it is well within limits.

2.4      Step 4: Identification of chemical X Quality Characteristics ‘Y’ that is to be optimized

The brainstorming technique was used by involving all the concerned employees and
executives and decided to optimize ‘purity percentage’ of chemical X.

2.5     Step 5: Identification of the controllable Noise factors and factor levels that are
influencing Purity percentage.

After application of brainstorming technique with all the concerned employees and
executives and after establishing cause and effect relations between input- parameters and
output-parameters of purity for chemical X, the most significant four process parameters are
identified as control parameters along with levels as shown in table1 inner array and one
noise factor i.e room temperature with three levels as shown in table1 outer array.
                                                 59
International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 –
6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME

                                     Table 1 Factor and factor levels

                                                                   Outer Array
                       Inner Array
      Sl.N      Controlla          Levels                       Noise Factor (Room
       o           ble                                            Temperature) Ni
                 Factors                                   N1: 12    N2 = 24     N3=36
                                                            0           0          0
                              1      2            3           C           C          C
                                                            A1         A2         A3
       1          A Q.          1        5       9
       2           T           15        25      35
       3          pH           8.5      9.5     10.5
       4          Gpl          120      240     360

                   Description of Factors, Notation and Unit of Measures
      Sl.          Name of the Factor        Notation          Unit of Measure
      No.
       1            Additive quantity              A Q.                 Kgs
                                                                         0
       2          Reaction Temperature              T                      C
       3                Slurry pH                  pH                     --
       4        Chemical X quantity (gram          Gpl                  gr/lt
                   per litre )in Slurry
                                                                         0
       5          Noise Factor (Room                  Ni                     C
                     Temperature)


Step 6: Development of Experimentation Design with the help of Minitab Software

The above factors and levels have been used and developed the L9 Robust Taguchi design
for experimentation with the help of Minitab software is shown in table 2

                      Table 2 Controllable and noise factors and factor levels

                                                                    Outer Array:
                                               Three readings are taken at three different noise
                 Inner Array                   level 120C, 240C & 360C
                                                Noise         120C,         240C          360C
Sl.
No.        AQ       T      pH          Gpl                    A1             A2           A3
1          1        15     8.5         120
2          1        25     9.5         240
3          1        35     10.5        360
4          5        15     9.5         360
5          5        25     10.5        120
6          5        35     8.5         240
7          9        15     10.5        240
8          9        25     8.5         360
9          9        35     9.5         120
                                                      60
2.6    Step 7: Conducting Experimentation

As per above design each of nine treatments three experiments, one at each noise level are
conducted (9*3*1 = 27) and Chemical X was produced . The chemical X is tested and
percentage of purity is calculated for each combination. For each combination the test for
purity percentage is carried out three times. The calculated value of purity percentage is
posted in Minitab worksheet shown in table 3:

  Table 3 L9 Robust Taguchi design for experimentation is developed by minitab software

                                                    Outer Array: Three readings are taken
                                                   at three different noise level 120C,
                    Inner Array                    240C & 360C
                                                    Noise      120C,      240C      360C
  Sl. No.     AQ        T          pH       Gpl               A1         A2         A3
     1         1        15        8.5       120               14.37      27.13      19.47
     2         1        25        9.5       240               42.45      46.11      47.16
     3         1        35        10.5      360               38.01      42.17      39.70
     4         5        15        9.5       360               41.15      53.74      42.87
     5         5        25        10.5      120               35.60      6.54       16.80
     6         5        35        8.5       240               48.14      45.20      42.97
     7         9        15        10.5      240               17.11      28.00      21.61
     8         9        25        8.5       360               33.57      47.19      42.41
     9         9        35        9.5       120               22.99      32.14      31.29


2.7    Step 8: Analyses of data of ‘Chemical X’ for ‘Purity percentage’maximization by
ANOVA and Robust Taguchi Approach with the help of Minitab Software, Interpretation of
Analyses and selection of the optimum levels:

Based on the ‘General Liner Model ANOVA’ developed by Minitab software, shown below
for purity percentage (A1) as response variable for investigating significance effect of four
input variables AQ, T, pH and gpl. From ANOVA table it is concluded that three of four
input variable T, pH, and gpl except AQ (all the p-values are 0.00 i.e. less than0.05) are
significantly affecting the response i.epurity percentage (A1).

The optimal setting as shown in table 4 has been arrived after developing and observing main
effect plots for means shown in graph.1, main effect plots for SN ratios in graph 2, main
effect plots for standard deviation in graph 3, and by considering all the delta values for
means, SN ratios and standard deviations .
International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 –
6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME

                      Table 4 Experimental output (when mean is important)

            Sl. No.     Name of the Factor          Notation    Optimal Level
            1           Additive Quantity               AQ      5 kg
            2           Temperature                      T      35 °C
            3           pH                              pH      9.5
            4           Chemical X content              Gpl     360 gm/ltr



                    Table 5 Experimental output (when S/N ratio is important)


            Sl. No.     Name of the Factor           Notation     Optimal Level
                1       Additive Quantity               AQ      1 kg
                2       Temperature                      T      35 °C
                3       pH                              pH      9.5
                4       Chemical X content              Gpl     360 gm/ltr



                    Table 6 Experimental output (when std. dev. is important)


            Sl. No.     Name of the Factor           Notation     Optimal Level
                1       Additive Quantity               AQ      1 kg
                2       Temperature                      T      35 °C
                3       pH                              pH      9.5
                4       Chemical X content              Gpl     240gm/ltr
Table 4, Table 5 and Table 6 Optimal setting is arrived after considering main effect plots
and delta values

Optimal input parameter setting is done in two ways. The customer who is more concerned
about the average value of purity percentage of the Chemical X, the optimal settings is as i.e.
Additive Quantity (AQ) is 5 kg, Temp. (T) is 35 °C, pH is 9.5 and gpl is 360 gm/ltr.The
customer who wants batch to batch minimum variation for purity percentage of Chemical X,
the optimal settings are as i.e. Additive Quantity (AQ) is 1 kg, Temp. (T) is 35 °C, pH is 9.5
and gpl is 360 gm/ltr.

(The Minitab generated ANOVA, three main effect plots and delta value for three different
scenarios are shown below in graph 1, graph 2 and graph 3)




                                               62
International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 –
6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME


                                           Main Effects Plot for Means
                                                     Data Means

                                         A Q                                  T
                      45

                      40
                      35

                      30
  Mean of Means




                      25

                              1           5           9           15         25          35
                                         pH                                  gpl
                      45

                      40
                      35

                      30
                      25

                             8.5         9.5        10.5          120       240          360



Graph 1 Main Effect Plot for Means (Minitab15 Software Output)


                                         Main Effects Plot for SN ratios
                                                     Data Means
                                         A Q                                  T
                      32

                      30

                      28
  Mean of SN ratios




                      26
                      24
                              1           5           9           15         25          35
                                         pH                                  gpl
                      32
                      30
                      28

                      26
                      24
                             8.5         9.5        10.5          120       240          360
 Signal-to-noise: Larger is better


                           Graph 2 Main Effect Plot for SN Ratios (Minitab15 Software Output)




                                                           63
International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 –
6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME


                                          Main Effects Plot for StDevs
                                                     Data Means

                                         A Q                                  T
                    9.0

                    7.5

                    6.0
   Mean of StDevs




                    4.5

                    3.0
                              1           5           9           15          25          35
                                          pH                                  gpl
                    9.0

                    7.5

                    6.0

                    4.5

                    3.0
                             8.5         9.5         10.5         120        240         360



                          Graph 3 Main Effect Plot for St Deviation (Minitab15 Software Output)

General Linear Model: A1 versus A Q, T, pH, gpl

Factor TypeLevels Values
A Q     fixed 83 1, 5, 9
T       fixed       3 15, 25, 35
pH      fixed       3 8.5, 9.5, 10.5
gpl     fixed       3 120, 240, 360


Analysis of Variance for A1, using Adjusted SS for Tests

Source                    DFSeq SS    Adj SS Adj MS                F       P
A Q                        2   189.11    189.11  94.56             2.00   0.164
T                          2   344.87    344.87 172.43             3.65   0.047
pH                         2   749.85    749.85 374.93             7.93   0.003
gpl                        2 1842.50 1842.50 921.25               19.48   0.000
Error                     18   851.04    851.04  47.28
Total                     26 3977.36


S = 6.87604                        R-Sq = 78.60%       R-Sq(adj) = 69.09%


2.8    Step 9: The predicted value for optimal setting has been arrived by Minitab Software
for Purity percentage maximization are as follows:



                                                            64
International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 –
6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME

Optimal setting-1: Factor levels for predictionswhen mean (average) is important for
customer
A Q      T    pH   gpl
  1     35   9.5   360

Predicted values when mean (average) is important for customer

S/N Ratio         Mean         StDevLn(StDev)
  37.4263      52.6667     -0.557016   0.510943


Optimal setting-2: Factor levels for predictionswhen S/N ratio is important to customer
A Q      T    pH   gpl
  5     35   9.5   360

Predicted values when S/N ratio is important to customer
S/N Ratio         Mean       StDevLn(StDev)
  36.1366      54.4933     3.83301    1.19788

2.9     Step 10: Validation of Optimal Setting

20 batches each of 8000 kg produced with the above optimal setting 1 (10 batches) and
optimal setting 2 (10 batches) with slight machine to machine variations as validations trails
with the mentioned optimal parameter setting and proved that all the batches had been
crossed Purity percentage more than 53 %.

      3. IMPLICATIONS

The above ten step methodology which is used in this paper can be used for any
manufacturing processes of following industry, automobile, pharmaceuticals, textiles,
chemicals etc. The results are highly specific to chemical manufacturing company, but the
methodology is highly generic, can be used in any manufacturing process.

      4. CONCLUSIONS

The Robust Parameter Design through Taguchi Approach has shown a breakthrough
improvement in Purity percentage atXYZ limited company which in-turn ensured a net
saving of Rs. 7, 50,000/- (Total Saving Rs. 800000 – Rs. 50000 Project Cost). The author has
given two robust designs for Chemical X. First one is on the basis of means (should be used
when average is important for customer) and 2nd one is on the basis of S/N ratio (should be
used when batch to batch variation is important for customer).




                                             65
International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 –
6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME

REFERENCES

  [1] Taguchi, G., Wu, Y.Introduction to off-line Quality Control. Nagaya, Japan: Central
  Japan Quality Control Organization, 1979.
  [2] Taguchi, G. Introduction to Quality Engineering. Tokyo, Japan: Asian Productivity
  Organization, 1986.
  [3] Ross, Philip J., ‘Taguchi techniques for Quality Engineering' Prentice hall, 1989.
   [4] Byrne, D. M. and Taguchi, Shin. "The Tamchiapuroach to parameter design."40th
      Annual Quality Congress Transactions, 1987.
  [5] Montgomery, Douglas C., “Design and Analysis of Experiment”, Wiley edition, 2006.
  [6] I.E. Klein, (1996) "Application of Taguchi Methods to the Production of Integrated
  Circuits", Microelectronics International, Vol.13, no. 3, pp.12 – 14. Available:
  http://www.emeraldinsight.com/journals.htm?articleid=1455588&show=html[Accessed on
  1st august, 2012]
  [7] Chen, W. C, Tsai, H. C, Lai, T. T.”Optimization of MIMO Plastic Injection Molding
  Using DOE, BPNN, and GA.”, 17th (IEEE) International conference on Industrial
  Engineering & Engineering Management’, 2010, pp. 676 – 680.
   [8] Maddulety, K, Modgil, S,Patyal V.S, "Application of ‘Taguchi Design and Analyses’
  for ‘Molding Operation Optimization’," International Conference on Advances in
  Engineering, Science and Management (ICAESM), 2012,pp.85-92




                                           66

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Optimizing chemical process through robust taguchi design a case study

  • 1. International Journal of JOURNAL OF MECHANICAL ENGINEERING AND INTERNATIONAL Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue(IJMET) (2012) © IAEME TECHNOLOGY 3, Sep- Dec ISSN 0976 – 6340 (Print) ISSN 0976 – 6359 (Online) IJMET Volume 3, Issue 3, Septmebr - December (2012), pp. 57-66 © IAEME: www.iaeme.com/ijmet.html Journal Impact Factor (2012): 3.8071 (Calculated by GISI) ©IAEME www.jifactor.com OPTIMIZING CHEMICAL PROCESS THROUGH ROBUST TAGUCHI DESIGN: A CASE STUDY Sachin Modgil1, Vishal Singh Patyal2, Koilakuntla Maddulety3,4Padmavati Ekkuluri 1 Research Scholar, 2Research Scholar, 3Assistant Professor,4Research Scholar 123 National Institute of Industrial Engineering (NITIE), Mumbai, India 400087 4 K.N Modi University Rajasthan, India, 304021 1 sachin1115@nitie.edu, 2vishalsp1115@nitie.edu , 3koila@nitie.edu, 4 padmavathi9999@rediffmail.com ABSTRACT The aim of this study is to design process optimization for chemical process through robust Taguchi design to identify the best parameter setting for purity maximization of chemical ‘X’. In this study author has taken four factors each at three levels with a nuisance factor with three levels, for maximization of ‘purity percentage’ at two stages of design and analyses. The means (purity-percentage) ‘signal to noise ratio’ and standard deviation are predicted for optimal setting and validated by producing 15 batches of inorganic chemical ‘X’ with optimal setting. Finding of the study reveals that breakthrough improvement can be achieved depending upon the customer orientation viz. when customer is interested in average of lot/batch purity or minimum batch to batch variation in purity, then customer will opt means (average) and signal to noise ratio (batch to batch variation) respectively. Key Words:Factors, Factor Levels, Main-Effect-plots-for-Means, Main-Effect-Plots-for-SN Ratio, Robust Design. 1. INTRODUCTION 1.1 Brief Profile of XYZ Ltd. Company XYZ is in the manufacturing of alfa (assumed name), which has applications invarious industries, like polymer, textiles and pharmaceuticals. One of the alfaproducts is Chemical X. Chemical X is used as printing agent for synthetic fibers, as a catalyst for 57
  • 2. International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME emulsion in polymerization process and as stabilizer agent for pharmaceutical bulk formulations. 1.2 Literature Review Taguchi technique is step by step approach to identify causal relationship between design factors and performance, which results in enhanced quality performance into processes and products at development as well as production level. Taguchi’s technique used by a numerous industries to optimize their process design, through identifying independent and dependent variables with the help of identified factors and factor levels. DoE (Design of Experiment) is an approach that facilitates analytically alters in number of inputs and output variables and examines the impact on response variables. The authors like Taguchi and Wu [1]; Taguchi [2]; Ross [3] discovered analytical techniques to design highly efficient and cost effective experiments. The foundation of Taguchi's philosophy is the loss function concept. "…The quality of a product is the (minimum) loss imparted by the product to society from the time the product is shipped…" [4].The main reason behind loss is not only non–conformance of products, rather loss increases further if one of the parameter deviates from specification (objective value/ reading/ degree). Quality should be implantedto products. The author also pointed that quality is best accomplished by increasing accuracy and the cost of quality should be calculated as a function of the divergence from the desired specifications. Therobust design concept given by Taguchi can be realized with DoE. This design refers to design aprocess or a product in a way that it has minimal sensitivity to the external nuisance factors [5]. Klien, I.E [6] has emphasized the importance signal-to-noise ratio analyses which was given by Taguchi to develop a design for Rayleigh surface acoustic wave (SAW) gas sensing device operated in a conservative delay-line configuration. Recently Chen [7] calculated signal-to-noise ratio on the basis of ANOVA.In this paper author has used 10 step methodology as mention by koilakuntla [8] for deploying robust Taguchi design in process optimization of a molding operation by using MINITAB. 1.3 The Problem Statement The problem faced by XYZLimited Company was low purity of chemical X at product development level. 2. METHODOLOGY SELECTED FOR SOLVING ABOVE PROBLEM Methodology for deploying Robust Taguchi approach for process optimization (10 step methodology for problem solving) 1. Defining the statement of problem 2. Determination of the objectives 3. Ensuring correctness of measurement system 4. Identification of chemical X quality characteristics that are to be optimized 58
  • 3. International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME 5. Identification of the controllable and noise factors that are influencing the above identified performance characteristics and determination of the levels and values for all identified controllable and noise factors 6. Developing ‘Design for Experimentation (DoE)’ with the help of Minitab Software 7. Conducting the experiments as per designs, analyzing the chemical product produced as per designed experiments for selected quality characteristics and posting the values in Minitab worksheet as needed 8. Analysis of data of chemical X for selected quality characteristics by Taguchi approach with the help of Minitab software and interpretation of analyses and selection of the optimum levels of the significant factors 9. Prediction of the expected results for optimal setting with the help of Minitab 10. Validation of optimal setting by a confirmation Trails. 2.1 Step 1: Statement of the Problem The problem faced by XYZLimited Company was low purity percentage of Chemical X at product development level. . 2.2 Step 2: Objectives of Study • Acquiring knowledge of deployment of robust Taguchi approach for solving problem • Deploying the robust Taguchi approach at problem area systematically in 10 steps as above • Ensuring maximization ofpurity %by optimum setting of input parameters 2.3 Step 3: Measurement System Analyses Gauge R&R calculated for all applicable measurement-systems of purity percentage maximization and found it is well within limits. 2.4 Step 4: Identification of chemical X Quality Characteristics ‘Y’ that is to be optimized The brainstorming technique was used by involving all the concerned employees and executives and decided to optimize ‘purity percentage’ of chemical X. 2.5 Step 5: Identification of the controllable Noise factors and factor levels that are influencing Purity percentage. After application of brainstorming technique with all the concerned employees and executives and after establishing cause and effect relations between input- parameters and output-parameters of purity for chemical X, the most significant four process parameters are identified as control parameters along with levels as shown in table1 inner array and one noise factor i.e room temperature with three levels as shown in table1 outer array. 59
  • 4. International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME Table 1 Factor and factor levels Outer Array Inner Array Sl.N Controlla Levels Noise Factor (Room o ble Temperature) Ni Factors N1: 12 N2 = 24 N3=36 0 0 0 1 2 3 C C C A1 A2 A3 1 A Q. 1 5 9 2 T 15 25 35 3 pH 8.5 9.5 10.5 4 Gpl 120 240 360 Description of Factors, Notation and Unit of Measures Sl. Name of the Factor Notation Unit of Measure No. 1 Additive quantity A Q. Kgs 0 2 Reaction Temperature T C 3 Slurry pH pH -- 4 Chemical X quantity (gram Gpl gr/lt per litre )in Slurry 0 5 Noise Factor (Room Ni C Temperature) Step 6: Development of Experimentation Design with the help of Minitab Software The above factors and levels have been used and developed the L9 Robust Taguchi design for experimentation with the help of Minitab software is shown in table 2 Table 2 Controllable and noise factors and factor levels Outer Array: Three readings are taken at three different noise Inner Array level 120C, 240C & 360C Noise 120C, 240C 360C Sl. No. AQ T pH Gpl A1 A2 A3 1 1 15 8.5 120 2 1 25 9.5 240 3 1 35 10.5 360 4 5 15 9.5 360 5 5 25 10.5 120 6 5 35 8.5 240 7 9 15 10.5 240 8 9 25 8.5 360 9 9 35 9.5 120 60
  • 5. 2.6 Step 7: Conducting Experimentation As per above design each of nine treatments three experiments, one at each noise level are conducted (9*3*1 = 27) and Chemical X was produced . The chemical X is tested and percentage of purity is calculated for each combination. For each combination the test for purity percentage is carried out three times. The calculated value of purity percentage is posted in Minitab worksheet shown in table 3: Table 3 L9 Robust Taguchi design for experimentation is developed by minitab software Outer Array: Three readings are taken at three different noise level 120C, Inner Array 240C & 360C Noise 120C, 240C 360C Sl. No. AQ T pH Gpl A1 A2 A3 1 1 15 8.5 120 14.37 27.13 19.47 2 1 25 9.5 240 42.45 46.11 47.16 3 1 35 10.5 360 38.01 42.17 39.70 4 5 15 9.5 360 41.15 53.74 42.87 5 5 25 10.5 120 35.60 6.54 16.80 6 5 35 8.5 240 48.14 45.20 42.97 7 9 15 10.5 240 17.11 28.00 21.61 8 9 25 8.5 360 33.57 47.19 42.41 9 9 35 9.5 120 22.99 32.14 31.29 2.7 Step 8: Analyses of data of ‘Chemical X’ for ‘Purity percentage’maximization by ANOVA and Robust Taguchi Approach with the help of Minitab Software, Interpretation of Analyses and selection of the optimum levels: Based on the ‘General Liner Model ANOVA’ developed by Minitab software, shown below for purity percentage (A1) as response variable for investigating significance effect of four input variables AQ, T, pH and gpl. From ANOVA table it is concluded that three of four input variable T, pH, and gpl except AQ (all the p-values are 0.00 i.e. less than0.05) are significantly affecting the response i.epurity percentage (A1). The optimal setting as shown in table 4 has been arrived after developing and observing main effect plots for means shown in graph.1, main effect plots for SN ratios in graph 2, main effect plots for standard deviation in graph 3, and by considering all the delta values for means, SN ratios and standard deviations .
  • 6. International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME Table 4 Experimental output (when mean is important) Sl. No. Name of the Factor Notation Optimal Level 1 Additive Quantity AQ 5 kg 2 Temperature T 35 °C 3 pH pH 9.5 4 Chemical X content Gpl 360 gm/ltr Table 5 Experimental output (when S/N ratio is important) Sl. No. Name of the Factor Notation Optimal Level 1 Additive Quantity AQ 1 kg 2 Temperature T 35 °C 3 pH pH 9.5 4 Chemical X content Gpl 360 gm/ltr Table 6 Experimental output (when std. dev. is important) Sl. No. Name of the Factor Notation Optimal Level 1 Additive Quantity AQ 1 kg 2 Temperature T 35 °C 3 pH pH 9.5 4 Chemical X content Gpl 240gm/ltr Table 4, Table 5 and Table 6 Optimal setting is arrived after considering main effect plots and delta values Optimal input parameter setting is done in two ways. The customer who is more concerned about the average value of purity percentage of the Chemical X, the optimal settings is as i.e. Additive Quantity (AQ) is 5 kg, Temp. (T) is 35 °C, pH is 9.5 and gpl is 360 gm/ltr.The customer who wants batch to batch minimum variation for purity percentage of Chemical X, the optimal settings are as i.e. Additive Quantity (AQ) is 1 kg, Temp. (T) is 35 °C, pH is 9.5 and gpl is 360 gm/ltr. (The Minitab generated ANOVA, three main effect plots and delta value for three different scenarios are shown below in graph 1, graph 2 and graph 3) 62
  • 7. International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME Main Effects Plot for Means Data Means A Q T 45 40 35 30 Mean of Means 25 1 5 9 15 25 35 pH gpl 45 40 35 30 25 8.5 9.5 10.5 120 240 360 Graph 1 Main Effect Plot for Means (Minitab15 Software Output) Main Effects Plot for SN ratios Data Means A Q T 32 30 28 Mean of SN ratios 26 24 1 5 9 15 25 35 pH gpl 32 30 28 26 24 8.5 9.5 10.5 120 240 360 Signal-to-noise: Larger is better Graph 2 Main Effect Plot for SN Ratios (Minitab15 Software Output) 63
  • 8. International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME Main Effects Plot for StDevs Data Means A Q T 9.0 7.5 6.0 Mean of StDevs 4.5 3.0 1 5 9 15 25 35 pH gpl 9.0 7.5 6.0 4.5 3.0 8.5 9.5 10.5 120 240 360 Graph 3 Main Effect Plot for St Deviation (Minitab15 Software Output) General Linear Model: A1 versus A Q, T, pH, gpl Factor TypeLevels Values A Q fixed 83 1, 5, 9 T fixed 3 15, 25, 35 pH fixed 3 8.5, 9.5, 10.5 gpl fixed 3 120, 240, 360 Analysis of Variance for A1, using Adjusted SS for Tests Source DFSeq SS Adj SS Adj MS F P A Q 2 189.11 189.11 94.56 2.00 0.164 T 2 344.87 344.87 172.43 3.65 0.047 pH 2 749.85 749.85 374.93 7.93 0.003 gpl 2 1842.50 1842.50 921.25 19.48 0.000 Error 18 851.04 851.04 47.28 Total 26 3977.36 S = 6.87604 R-Sq = 78.60% R-Sq(adj) = 69.09% 2.8 Step 9: The predicted value for optimal setting has been arrived by Minitab Software for Purity percentage maximization are as follows: 64
  • 9. International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME Optimal setting-1: Factor levels for predictionswhen mean (average) is important for customer A Q T pH gpl 1 35 9.5 360 Predicted values when mean (average) is important for customer S/N Ratio Mean StDevLn(StDev) 37.4263 52.6667 -0.557016 0.510943 Optimal setting-2: Factor levels for predictionswhen S/N ratio is important to customer A Q T pH gpl 5 35 9.5 360 Predicted values when S/N ratio is important to customer S/N Ratio Mean StDevLn(StDev) 36.1366 54.4933 3.83301 1.19788 2.9 Step 10: Validation of Optimal Setting 20 batches each of 8000 kg produced with the above optimal setting 1 (10 batches) and optimal setting 2 (10 batches) with slight machine to machine variations as validations trails with the mentioned optimal parameter setting and proved that all the batches had been crossed Purity percentage more than 53 %. 3. IMPLICATIONS The above ten step methodology which is used in this paper can be used for any manufacturing processes of following industry, automobile, pharmaceuticals, textiles, chemicals etc. The results are highly specific to chemical manufacturing company, but the methodology is highly generic, can be used in any manufacturing process. 4. CONCLUSIONS The Robust Parameter Design through Taguchi Approach has shown a breakthrough improvement in Purity percentage atXYZ limited company which in-turn ensured a net saving of Rs. 7, 50,000/- (Total Saving Rs. 800000 – Rs. 50000 Project Cost). The author has given two robust designs for Chemical X. First one is on the basis of means (should be used when average is important for customer) and 2nd one is on the basis of S/N ratio (should be used when batch to batch variation is important for customer). 65
  • 10. International Journal of Mechanical Engineering and Technology (IJMET), ISSN 0976 – 6340(Print), ISSN 0976 – 6359(Online) Volume 3, Issue 3, Sep- Dec (2012) © IAEME REFERENCES [1] Taguchi, G., Wu, Y.Introduction to off-line Quality Control. Nagaya, Japan: Central Japan Quality Control Organization, 1979. [2] Taguchi, G. Introduction to Quality Engineering. Tokyo, Japan: Asian Productivity Organization, 1986. [3] Ross, Philip J., ‘Taguchi techniques for Quality Engineering' Prentice hall, 1989. [4] Byrne, D. M. and Taguchi, Shin. "The Tamchiapuroach to parameter design."40th Annual Quality Congress Transactions, 1987. [5] Montgomery, Douglas C., “Design and Analysis of Experiment”, Wiley edition, 2006. [6] I.E. Klein, (1996) "Application of Taguchi Methods to the Production of Integrated Circuits", Microelectronics International, Vol.13, no. 3, pp.12 – 14. Available: http://www.emeraldinsight.com/journals.htm?articleid=1455588&show=html[Accessed on 1st august, 2012] [7] Chen, W. C, Tsai, H. C, Lai, T. T.”Optimization of MIMO Plastic Injection Molding Using DOE, BPNN, and GA.”, 17th (IEEE) International conference on Industrial Engineering & Engineering Management’, 2010, pp. 676 – 680. [8] Maddulety, K, Modgil, S,Patyal V.S, "Application of ‘Taguchi Design and Analyses’ for ‘Molding Operation Optimization’," International Conference on Advances in Engineering, Science and Management (ICAESM), 2012,pp.85-92 66