Application Of Taguchi Technique For Friction Stir Welding Of Aluminum Alloy AA6061

DOI : 10.17577/IJERTV2IS60191

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Application Of Taguchi Technique For Friction Stir Welding Of Aluminum Alloy AA6061

Mr. A. Gopi Chand M.TECH (Ph.D.)* , John Bunyan. V **

*Associate Professor: Department of Mechanical Engineering, Swarnandhra college of Engineering and Technology, Narsapur.

** PG Student: Department of Mechanical Engineering, Swarnandhra college of Engineering and Technology, Narsapur.

Abstract.

Friction Stir Welding is a solid state joining technique which is widely being used for aerospace, marine, automotive and other applications for joining similar and dissimilar metals. Compared to other welding techniques FSW produces better mechanical properties in the weld zone. The main objective of this article is to find the optimum tool material for joining of a butt joint aluminium alloy AA6061. Three major factors at three levels namely tool material, rotational speed and axial force are considered for the present study. The uncontrollable factors include ultimate tensile strength, percentage of elongation and hardness which can be converted to signal-to- noise ratios, by using Taguchi method which is a multiple response process used to optimize the factors. Further a three-dimensional model has been developed using SolidWorks 2010 and by using ANSYS 13.0 Workbench, static structural analysis is done. The equivalent stress values for different combinations are noted from the response table and we get the optimum rank for the process parameters. Hence the prediction of the optimum process parameters using Taguchi technique is investigated.

Keywords. Friction Stir Welding, Design of experiments, Taguchi method, Aluminium AA6061, means, S/N ratio.

  1. Introduction.

    Friction Stir Welding is a novel material joining technique invented by Thomas et al. The welding institute, TWI in 1991 [1]. Material subjected to FSW does not melt and recast and hence the resultant offers advantage over conventional arc weldments, such as better mechanical properties at weld zone and fewer weld defects. In recent years FSW has become one of the most important solid state joining process, and it consumes considerably less energy.

    Particularly given the design and manufacturing benefits they afford over established mechanical joining methods. Whilst a variety of welding methods have been identified for airframe structures, friction stir welding is an important candidate technique that is distinctive in being a low energy, solid-state process [2]. Friction Stir Welding is a hot-shear joining process in which a non-consumable, rotating tool plunges into a rigidly clamped work piece and moves along the joint to be welded [3].The rotating tool is a cylindrical shape which consists of a shoulder and a pin, the profiled pin may be threaded or unthreaded while the length less than the weld depth which extrudes from the shoulder. The FSW process begins by plunging the tool into the joint until the shoulder contacts the surface of the work piece. Heat is generated by the rubbing action of tool shoulder as the tool translates along the joint. Shoulder is responsible for the generation of heat and for containing the plasticized material in the weld zone, while pin mixes the material of the components to be welded, thus creating a joint.

    Fig 1 Friction Stir Welding Process

  2. Design of Experiments.

    Design of experiments (DOE) or Experimental design is the design of any information-gathering exercises where variation is present, whether under the full control of the experimenter or not. A methodology for designing experiments was proposed by Ronald A. Fisher.

    Design of experiments is a sequence of tests in which changes are made to the input variables of a system. and the effects on response variables are measured [4]. Design of experiments is applicable to both physical processes and computer simulation models. However in statistics these terms are usually used for controlled experiments.

    Experimental design is an effective tool for maximizing the amount of information

    gained from a study while minimizing the amount of data to be collected. Factorial experimental designs investigate the effects of many different factors by varying them simultaneously instead of changing only one factor at a time. Factorial designs allow estimation of the sensitivity to each factor and also to the combined effect of two or more factors.

    The fundamental principles in design of experiments are solutions to the problems in experimentation posed by the two types of nuisance factors and serve to improve the efficiency of experiments. Those fundamental [4]. principles are

    • Randomization

    • Replication

    • Blocking

    • Orthogonality

    • Factorial experimentation

      Uses.

      The main uses of design of experiments are

    • Discovering interactions among factors

    • Screening many factors

    • Establishing and maintaining quality control

    • Optimizing a process, including evolutionary operations (EVOP)

    • Designing robust products

  3. Taguchi method.

    Taguchi methods are statistical methods developed by Genichi Taguchi it is one of the most powerful DOE methods for analyzing of experiments. It can be used to improve the quality of manufactured goods, and more recently also applied to [5]engineering biotechnology, marketing and advertising. Taguchi first applied his methods was Toyota. Since the late 1970s.

    Product robustness, pioneered by Taguchi, uses experimental design to study the response surfaces associated with both the product means and variances to choose appropriate factor settings so that variance and bias are both small simultaneously. Designing a robust product means

    learning how to make the response variable insensitive to uncontrollable manufacturing process variability or to the use conditions of the product by the customer.

    Taguchi defines three quality characteristics in terms of signal to noise (S/N) ratio which can be formulated for different categories which are as follows [6]:

      1. Nominal and small are best characteristics.

        Data sequence for stresses developed on FSW tool, which are lower-the-better performance characteristics, are pre processed as per equations.

        S/N = -10 log (/s2y) 1

        S/N = -10 log ((l/n) (y2)) 2

      2. Larger is best characteristics.

    Data sequence for material removal rate, which is higher-the-better performance characteristics, is pre processed as per equation 3.

    S/N = -10 log ((1/n) ( (1/y2)) 3

    where, y is value of response variables and n is the number of observations in the experiments.

  4. Taguchi method- based design of experiments.

This involved the following steps [7].

1. Definition of the problem

2 .Identification of noise factors

  1. Selection of response variables

  2. Selection of process parameters and their levels

  3. Selection of the orthogonal array

  4. Material Data

  5. Experimental procedure and set-ups

  6. Results of the data and prediction of optimum level

    1. Da.efinition of the problem

      A brief statement of the problem under

      investigation is comparison of the performance of different types of FSW tool materials

    2. Identification of noise factors

      The environment in which experiments are performed is the main external source of variation of performance of welding process. Some examples of the environmntal noise factors are temperature, vibrations and human error in operating the process.

    3. Selection of response variables

      In any process, the response variables need to be chosen so that they provide useful information about the performance of the process under study.

    4. Selection of process parameters and their levels

      The process (welding) parameters affecting the

      characteristics of welded parts are: types of pin profiles, Tool rotation and traverse speeds, Tool tilt and plunge depth, Tool Design and Tool material.

      1. Selection of Tool Traverse speed

        Available literature on FSW indicates that the influence of welding speed on work piece and surface roughness changes with the welding speed.

        Most of the researchers have reported improvement in surface roughness with an increase in welding speed. In this experiment we took the tool traverse as a constant, 1.5mm/sec

      2. Selection of axial force on the tool

        It is known that the axial force on the tool influences the work piece by forces acting along the tool. A downward force is necessary to maintain the position of the tool at or below the material surface. Some friction-stir welding machines operate under load control but in many cases the vertical position of the tool is preset and so the load will vary during welding. In our experiment we varied three types of axial forces along the tool.

      3. Selection of Tool Rotational Speed

This is the rotational speed of the tool in rpm which acts the main role in the FSW process, and is responsible for the heat generation in the work piece and also stirs the metal from advancing to retreating side vice versa. In this experiment we took three parameters of speed in rpm.

    1. Selection of orthogonal array

      In Taguchi method-based design of experiments, to select an appropriate orthogonal array for experimentation, the total degrees of freedom (DOF) needs to be computed. The DOF is defined as the number of comparisons between machining parameters that need to be made to determine, which level is better and specifically how much better it is[8]. For example, a three-level machining parameter has two DOF. The DOF associated with interaction between two machining parameters are given by the product of the DOF for the two machining parameters. In the present study, interactions between the three machining parameters will be considered. Therefore, there are

      18 DOF owing to three three-level independent parameters. In this study, a L9 orthogonal array as shown in table 1, has been used because it has 8 DOF. It can accommodate nine three-level parameters and three interactions at most.

      Table 1 The basic Taguchi L9 (33) orthogonal array

      Run

      Control factors and levels

      A

      B

      C

      1

      1

      1

      1

      2

      1

      2

      2

      3

      1

      3

      3

      4

      2

      1

      2

      5

      2

      2

      3

      6

      2

      3

      1

      7

      3

      1

      3

      8

      3

      2

      1

      9

      3

      3

      2

    2. Material Data.

      Table 2 Mechanical Properties of AA6061alloy

      Young modulus (GPa)

      Yield stress (MPa)

      Ultimate stress (MPa)

      Elongation (%)

      Toughness (J/mm3)

      68.9

      276

      310

      17

      80.7

      Table 3 Physical Properties of AA6061 alloy

      Density

      Hardne ss

      Meltin g Range

      Thermal Conductivit y

      Sp.hea t

      Kg/mm3

      BHN

      C

      W/m-k

      J/Kg-

      C

      68.9

      107

      582-

      652

      167

      0.896

      Table 4 Chemical Composition of AA6061 alloy

      Al

      Cr

      Cu

      Fe

      Mg

      Mn

      Si

      Ti

      Zn

      95.8-

      98.6

      0.04-

      0.35

      0.15-

      0.4

      Max 0.7

      0.8-

      1.2

      Max 0.15

      0.4-

      0.8

      Max 0.15

      Max 0.25

      Table 5 Friction Stir Welding parameters and their levels

      FSW parameter

      Symbol

      Level 1

      Level 2

      Level 3

      Variable parameters

      Tool Material

      A

      HSS

      SS

      MS

      Rotational Speed of Tool (rpm)

      B

      800

      1000

      1200

      Axial Load of Tool (N)

      C

      1000

      1200

      1400

    3. Experimental procedure and Set-up

      After the orthogonal array has been selected, the second step in Taguchi parameter design is running the experiment.

      The AA6061 Aluminium alloy was used in this

      Order

      Materia l type (A)

      Rotation al speed of tool

      Axial Load of tool N

      Tool Trav erse

      Equival ent Stress

      S/N ratio db

      1

      HSS

      800

      1000

      1.5

      149.12

      43.47

      2

      HSS

      1000

      1200

      1.5

      178.94

      45.05

      3

      HSS

      1200

      1400

      1.5

      208.77

      46.35

      4

      SS

      800

      1200

      1.5

      178.67

      45.04

      5

      SS

      1000

      1400

      1.5

      208.45

      46.38

      6

      SS

      1200

      1000

      1.5

      148.89

      43.45

      7

      MS

      800

      1400

      1.5

      208.77

      46.39

      8

      MS

      1000

      1000

      1.5

      149.12

      43.47

      9

      MS

      1200

      1200

      1.5

      178.94

      45.05

      Order

      Materia l type (A)

      Rotation al speed of tool

      Axial Load of tool N

      Tool Trav erse

      Equival ent Stress

      S/N ratio db

      1

      HSS

      800

      1000

      1.5

      149.12

      43.47

      2

      HSS

      1000

      1200

      1.5

      178.94

      45.05

      3

      HSS

      1200

      1400

      1.5

      208.77

      46.35

      4

      SS

      800

      1200

      1.5

      178.67

      45.04

      5

      SS

      1000

      1400

      1.5

      208.45

      46.38

      6

      SS

      1200

      1000

      1.5

      148.89

      43.45

      7

      MS

      800

      1400

      1.5

      208.77

      46.39

      8

      MS

      1000

      1000

      1.5

      149.12

      43.47

      9

      MS

      1200

      1200

      1.5

      178.94

      45.05

      Table 6 Experimental values of equivalent stress (mean) and S/N ratio.

      investigation. All the welds were performed in plates of 8mm thick in a butt welding arrangement with edge preparation.

      Plates of 100mm x 50mm were welded along their long edge. The FSW equipment was used was a universal Milling machine available in the college Machines Lab. Here we took only the HSS tool for welding of dimensions 75mm of tool length and shoulder 63mm x Ø 8mm and pin 12mm x Ø3.

    4. Results and Discussions

From the response table, from the means, we got the Rank as A2B3C1. Fig 2 depicts the variation of mean of Stress with respect of input process parameters such as Tool material, Rotational speed and axial load of tool. From the plot it is observed that the stress is increasing as the axial force is increasing. Whereas for rotational speed and tool material the stress value remained the same.

From the above table the mean and S/N ratios are obtained from software MINITAB 16.0[9]. In order to assess influence of factors on response, means and signal-to-noise (S/N) for each control factor are calculated. Signals are indicators of effect on average responses and noises are measures of deviations from experiment output. Appropriate S/N ratio must be chosen using previous understanding of the process [10]. In this study, S/N ratio was chosen according to criterion, larger- the-better, in order to maximize response. In Taguchi method, S/N ratio is used to determine deviation of quality characteristics from desired value.

Main Effects Plot for Means

Data Means

Tool Material (A)

Rotational speed of tool (B)

Tool Material (A)

Rotational speed of tool (B)

210

195

180

Mean of Means

Mean of Means

165

150

1

2 3 1 2 3

Fig 2 A FSW tool of HSS material used in the experiment

A model of the same dimensions above furnished is done in Solid Works 2010.Further in ANSYS 13.0 Work Bench the model is imported and nine Stress values are found as per the Table of orthogonal array, the values of A,B and C are changed accordingly and the respective Stress values are note down.

In Minitab under DOE, create Taguchi Design the basic Taguchi L9 (33) orthogonal array the stress values are given by which are obtained from ANSYS Workbench. Then under analyze Taguchi

Design we get the Main effects plots for Means and Signal to Noise ratio.

210

Axial load of tool (C)

Axial load of tool (C)

195

180

165

150

1 2 3

Fig 3 Main effects plots for mean of equivalent stress

Main Effects Plot for SN ratios

Tool Material (A)

Rotational speed of tool (B)

Tool Material (A)

Rotational speed of tool (B)

Data Means

46

Mean of SN ratios

Mean of SN ratios

45

44

Axial load of tool (C)

Axial load of tool (C)

1 2 3 1 2 3

46

45

44

1 2 3

Signal-to-noise: Larger is better

Fig 4 Main effects plots for SN ratios of equivalent stress

Fig 5 Structural analysis of tool in ANSYS 13.0 Workbench

The stress value from different random values of the three parameters viz. tool material, rotational speed and axial force were calculated from ANSYS

13.0 Workbench. And the Taguchi design is created in Minitab.

  1. Conclusion.

    The butt joining of Aluminum alloy AA6061 was successfully carried out using FSW technique. The samples were characterized by mechanical properties like equivalent stress. By using Taguchi design we analyze the stress values induced in the tool. The following conclusions were made from the present investigation.

    • The optimum operating conditions of FSW have been obtained for two plates of aluminium alloy AA6061 welded in butt joint.

    • From the experimental results the better performance is occurred at A2B3C1.

    • A maximum equivalent stress of (208.77 Mpa) exhibited by tool with optimal process parameters (tool rotational speed, 1200 rpm; axial force, 1000N) as obtained from Taguchi method.

    • Axial force is the dominant parameter for

      equivalent stress developed on the tool followed by rotational speed.

    • The most significant FSW process parameter is axial force, which is consistent with the equivalent stresses in the tool.

  2. Acknowledgements.

    The authors would like to be thankful to the members of Swarnandhra college of Engg & Technology, Narsapur, for their help and support during the experiments and suggestions in preparation of the paper.

  3. References.

  1. Thomas, W.M., Friction Stir butt welding GB patent application, 91259788.US Patent 995,5460317(1991).

  2. R. Pedwell, H. Davies and A. Jefferson, 1999, Proc. 1st Int. symposium on Friction Stir Welds, Thousand Oaks, California, 14th 16th June.

[3]. R. Nandan, T. DebRoy, and H. Bhadeshia, Recent advances in friction-stir welding – Process, weldment structure and properties,

Progress in Materials Science, vol. 53(6), 2008, pp. 980-

1023.

  1. Jacqueline K. Telford, A Brief Introduction to Design of Experiments. Johns Hopkins APL Technical Digest, Volume 27, Number 3 (2007)

  2. http://en.wikipedia.org/wiki/Taguchi_methods

  3. Bala Murugan Gopalsamy, Biswanath Mondal and Sukamal Ghosh, Taguchi method and ANOVA: An approach for process parameters optimization of hard machining while machining hardened steel.Journal of Scientific and Industrial Research, Vol. ^8, August 2009, pp. 686-695

  4. Ross,P.J., Taguchi Technique for Quality Engineering, 1998 (McGraw-Hill: New York).

  5. C.Vidal,V.Infante, P.Pecas, P.Vilaca, Application of Taguchi method in the optimization of Friction Stir Welding parameters of an Aeronautic Aluminuim Alloy,

  6. http://www.minitab.com/en- US/support/answers/topics.aspx?R=312&M=55&S=59

  7. M.Jayaraman, R.Sivasubramanian, V.Balasubramanian, A.K.Lakshiminarayanan, Optimization of process parameters for friction stir welding of cast aluminium alloy A319 by Taguchi method, Journal of Scientific and Industrial Research Vol 68,January 2009, pp. 36-43

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