Optimization of welding parameters for maximization of weld bead widths for submerged arc welding of mild steel plates

DOI : 10.17577/IJERTV1IS4129

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Optimization of welding parameters for maximization of weld bead widths for submerged arc welding of mild steel plates

L.Manihar Singh

M.Tech Student, NITTTR Kolkata

Abhijit Saha

M.Tech Student, NITTTR Kolkata

Abstract

Taguchis philosophy has been applied for obtaining optimal parametric combinations to achieve desired weld bead geometry and dimensions related to heat effected zone. The philosophy and methodology proposed by Dr. Genichi Taguchi can be used for continuous improvement in products that is produced by submerged arc welding. Based on Taguchis approach, the present study centers around adoption of L8 orthogonal array design and experiments have been accordingly conducted with two different levels of convenient process parameters e.g. welding current, arc voltage, welding speed and electrode stick out to obtain bead widths on the mild steel plates. Weld bead width measured for each experiment run. Finally an optimal parameter setting of weld bead width has been predicted.

Keywords: Multiple Regression Analysis, Submerged Arc Welding, Taguchi Method, Weld Bead Widths.

  1. Introduction

    Welding is a process of joining different materials. It is more economical and is a much faster process compared to both casting and riveting .Submerged Arc Welding (SAW) Process is one of the oldest automatic welding process introduced in 1930s to provide high quality of weld. The quality of weld in SAW is mainly influenced by independent variables such as welding current, arc voltage, welding speed and electrode stick out. The prediction of process parameters involved in submerged arc welding is very complex process. Researchers have many attempts to predict the process parameters of submerged arc welding to get smooth quality of weld. Kumaran S, et al. [4] elaborates the study of welding procedures generation for the submerged arc welding process. Prediction and optimization of the weld bead volume for SAW mathematical models was carried out by Gunaraj et al. [1].Prediction and control of weld bead geometry and shape relationship in SAW of pipes was studied by Gunaraj V, et al. [2]. A good numbers of works has already been carried out in the field of submerged arc welding .

    Moon H.S.et al. [3] analyzed in development of adaptive fill control for Multitorch Multipass Saw and stated several advantages in sensor and process control technique for applications in SAW which combine to give a fully automatic system capable of controlling and adaptive the overall welding process. At present, the focus of many studies are more on the prediction of different welding processes on different configuration using Taguchis methodology for optimization of welding parameters and regression analysis and validating with experimental results. The present study focuses on Taguchi method on design of experiments to build the mathematical model by multiple regression techniques for prediction of optimal parameter setting of weld bead width and weld bead width hardness.

  2. Experimentation

    The experiment was conducted at the Welding Centre of National Institute of Technical Teachers Training and Research,Kolkata with the following set up. TECHNOCRATS PLASMA SYSYTEMS PVT LTD,

    MODEL-1000,automatic SAW equipments with a constant voltage, rectifire type power source with a 1000A capacity was used to join the two mild steel plates of size 200mm(length)X 50mm(width)X 12mm (thickness)with a V angle of 30o to 45o ,4mm root height and 0.75 mm gap between the two plates. Copper coated Electrode Automelt EH-14 wire size:3.20mm diameter, of coil form and basic flouride type granular flux were used.

    Table 1 Chemical composition of the base metal IS:2062,Gr.B

    Element

    Carb on

    Mangan ese

    Silic on

    Sulph ur

    Phosphor ous

    Percenta ge

    0.16

    0.76

    0.24

    0.022

    0.028

    Table 2 Chemical composition of the weld metal Automelt EH-14 wire

    Element

    Carb

    on

    Mangan

    ese

    Silic

    on

    Sulph

    ur

    Phosphor

    ous

    Percenta ge

    0.06

    1.5

    0.30

    Less than 0.03

    Less than 0.03

    Table 3 Chemical copmposition of the flux:Automelt,B 31

    Compositio

    ns

    SiO2+Ti

    O2

    CaO+Mg

    O

    Al2O3+Mn

    O

    Ca+F

    2

    percentage

    25

    20

    30

    35

    Table 4 Welding parameters with different levels

    Symbol

    Welding

    parameters

    Level 1

    Level 2

    A

    Welding

    current, A

    300

    360

    B

    Arc voltage, V

    25

    28

    C

    Welding

    speed, mm/min

    900

    1000

    D

    Electrode stick

    out, mm

    19

    25

  3. Methodology

    1. Taguchi method

      The quality engineering method of Taguchi, employing design of experiment (DOE), is one of the most important statistical tools for designing the high quality systems at reduced cost .The Taguchi methods provide an efficient and systematic way to optimized designs for performance, quality and cost. Optimization of process parameters is the key step in the Taguchis method to achieve high quality without increasing cost. This is because, optimization of process parameters can be improve quality characteristic and optimal process parameters obtained from taguchi method are insensitive to the variation of environment conditions and other noise factors. Clssical process parameter design is complex and not an easy task. To solve this task, the taguchi method uses a special design of orthogonal arrays to study the entire process parameter space with a small number of experiments only. Taguchi has created a transformation of repetition data to another value, which is a measure of the variation present. The transformation is known as signal to noise(S/N) ratio. The S/N ratio consolidates several repetitions(at two data points are required) into one value, which reflects the amount of

      Table 6 Experimental layout using L8 orthogonal array

      Trial No.

      A

      Welding Current( Amperes

      )

      B

      Arc Voltage(V oltage)

      C

      Welding Speed(m m/min)

      D

      Electrode Stick Out(mm)

      1

      1

      1

      1

      1

      2

      1

      1

      2

      2

      3

      1

      2

      1

      2

      4

      1

      2

      2

      1

      5

      2

      1

      1

      2

      6

      2

      1

      2

      1

      7

      2

      2

      1

      <>1

      8

      2

      2

      2

      2

      variation present. There are several S/N ratio depending on the characteristic;(i)Lower is better(LB),(ii)Nominal is better(NB),(iii)Higher is better(HB).The control factors that may contribute to reduce variation (improved quality) can be quickly identified by looking at the amount of variation present as a response. The bead width, weld reinforcement, depth of penetration of the weld bead geometries and weld bead hardness belong to higher the better quality characteristic. The loss function of the higher the better quality characteristic can be expressed as:

      Higher the better

      MSD = (1)

      Where, yi are the observed data (or quality characteristics) at the ith trial, and n is the number of trials at the same level. As a result, four quality characteristic corresponding to the bead width, reinforcement, penetration of the weld bead geometry and hardness are obtained using equation (1) repetition data to another value, which is a measure of the variation present.

      The overall loss function is further transformed into the signal to noise ratio. In the Taguchi method, the S/N ratio is used to determine the deviation of the quality characteristic from the desired value. The S/N ratio () can be express as

      .

      = (MSD), for higher is better characteristic. . (2)

    2. Multiple regression analysis

      Multiple regression analysis technique is used to ascertain the relationships among variables. The most frequently used method among social scientists is that of linear equations. The multiple linear regression take the following form:

      Table 8 Measured weld bead width

      Trial No

      Welding current, A

      Arc voltage

      Welding speed

      ,mm/min

      Electrode stick out, mm

      Bead width measured

      ,mm

      1

      300

      25

      900

      19

      15.00

      2

      300

      25

      1000

      25

      15.00

      3

      300

      28

      900

      25

      16.00

      4

      300

      28

      1000

      19

      15.00

      5

      360

      25

      900

      25

      14.50

      6

      360

      25

      1000

      19

      14.00

      7

      360

      28

      900

      19

      19.00

      8

      360

      28

      1000

      25

      20.00

      Y=a+b X +b X +b X +..+b X (3)

      1 1 2 2 3 3 k k . . .

      Where Y is the dependent variable, which is to be predicted;X1,X2,X3 . . . . . . . .Xk are the known variables on which the predictions are to be made and a, b1, b2, b3,.bk are the co- efficient, the values of which are determined by the method of least squares.

      Multiple regression analysis is used to determine the relationship between the dependent variables of bead width and weld bead hardness with welding current, arc voltage, welding speed, and electrode stick out. The regression analysis was done by Minitab 15 version.

  4. Results and discussion

    After completion of the welding process the welded specimen has been kept properly on a table and the weld bead width has measured.with the help of a measuring scale.

    Similarly S/N ratio for weld bead width has been found separately. The largest signal to noise ratio (mean) is considered to be the optimum level, as a high value of signal to noise ratio indicates that the signal is much higher than the random effects of the noise factors. Table 10 shows the mean S/N ratios for the welding current, arc voltage, welding speed and electrode stick out. From the Table 10, it is evident that largest signal to noise ratio (average) is the optimum level, because a high value of signal to noise ratio indicates the signal is much higher than the random effects of the noise factors. The largest S/Navg for parameter is indicated by Optimum in the Table 10 .

    .

    Table 9 Experimental layout using L8 orthogonal

    array and S/N ratio for weld bead width

    Tria l No.

    A

    Wel ding curr ent (A)

    B

    Arc volt age (V)

    C

    Weldi ng speed (mm/ min)

    D

    Elect rode stick out (mm

    )

    Measu red bead width (mm)

    Mean square deviati on

    S/N ratio (dB)

    1

    300

    25

    900

    19

    15.00

    225.00

    23.52

    2

    300

    25

    1000

    25

    15.00

    225.00

    23.52

    3

    300

    28

    900

    25

    16.00

    256.00

    24.08

    4

    300

    28

    1000

    19

    15.00

    225.00

    23.52

    5

    360

    25

    900

    25

    14.50

    210.25

    23.23

    6

    360

    25

    1000

    19

    14.00

    196.00

    22.92

    7

    360

    28

    900

    19

    16.00

    256.00

    24.08

    8

    360

    28

    1000

    25

    16.00

    256.00

    24.08

    Weld parameters

    Levels

    Mean S/N ratio

    Welding current(A)

    1(300)

    23.66 (Optimum)

    2(360)

    23.58

    Arc voltage(V)

    1(25)

    23.30

    2(28)

    23.94(Optimum)

    Welding speed (mm/min)

    1(900)

    23.73(Optimum)

    2(1000)

    23.51

    Electrode stick out (mm)

    1(19)

    23.51

    2(25)

    23.73(Optimum)

    Table 10 Mean S/N ratio for weld bead width

    From Table 10 it can be predicted that the optimum level parameters for achieving optimum result of weld bead width if the path A1-B2-C1-D2 is followed:

    [Welding current (A1) 300A, Arc voltage (B2) 28V, Welding speed (C1) 900mm/min, electrode stick out (D2) 25 mm].

    Multiple regression analysis has been used to determine the relationship between the dependent variables of bead width with welding current, arc voltage, welding speed, and electrode stick out. The regression analysis has been performed by Minitab 15 software. The regression analysis of the input parameters is expressed in linear equation as follows:

    Predicted Weld bead width =13.7-0.125A+1.13B- 0.375C+0.375D (4)

    =13.7-0.125xwelding current+1.13 x Arc voltage

    – 0.375 x welding speed + 0.375 x Electrode stick out.

    From the above equations, predicted values of weld bead width has been found out and tabulated with the measured value at Table 11.

    Table 11. Measured and predicted value of weld bea width

    Trial No

    Measured weld

    bead width

    Predicted weld

    bead width

    1

    15.00

    14.705

    2

    15.00

    14.705

    3

    16.00

    16.21

    4

    15.00

    15.46

    5

    14.50

    14.955

    6

    14.00

    14.205

    7

    16.00

    15.71

    8

    16.00

    15.71

  5. Confirmation test for weld bead width

A test sample, having same size and dimension as per earlier specification has been taken and performed welding at the optimum predicted process parameters at path, welding current,300A,Arc voltage 28V,Welding speed 900mm/min and Electrode stick out 25mm.Then, measured the weld bead width and found 15.0mm.It is within 95% confidence level.

Referenses

  1. Gunaraj, V and Murugan, N, 1999,Application of Response Surface Methodology for Predicting Weld Bead Quality in Submerged Arc Welding of Pipes, Journal of Material Processing Technology, Volume 88, pp 266-275.

  2. Gunaraj, V and Murugan, N, 1999, Prediction and comparison of the area of the heat affected zone for the Bead-no-plate and Bead-on-joint in Submerged arc Welding of pipes, Journal of Materials Processing Technology, Volume 95, Issues 1-3, pp 246-261.

  3. Moon H.S. and Beattie R.J. 2002, Development of Adaptive Fill control for multitorch Multipass Submerged Arc Welding, International journal of Advance Manufacturing Technology 19:867-872.

  4. Kumanan S,Edwin J, Dhas Raj & Gothman K. 14,June2007,Determination of submerged arc welding process parameters using Taguchi method and regression analysis, Indian Journal of Engineering & Materials Sciences,Vol. pp.177- 183.

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