Effects Of Operating Parameters On Electrode Dissolution And Energy Consumption During Electrocoagulation Treatment Of Petroleum Refinery Wastewater

DOI : 10.17577/IJERTV2IS80319

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Effects Of Operating Parameters On Electrode Dissolution And Energy Consumption During Electrocoagulation Treatment Of Petroleum Refinery Wastewater

Saidat Olanipekun Giwa1, Abdulwahab Giwa2, Hasan Togrul3 and Hale Hapoglu1

1Department of Chemical Engineering, Faculty of Engineering, Ankara University, 06100, Ankara, Turkey

2Department of Chemical Engineering, Faculty of Engineering, Middle East Technical University, 06800, Ankara, Turkey

3Health Services Vocational School,Eskisehir Osmangazi University, Meselik Campus, 26480,

Eskisehir, Turkey

Abstract

In this work, the effects of the variations of current density, initial conductivity of wastewater, initial wastewater pH and electrolysis time on aluminum electrode dissolution and energy consumption ofthe electrocoagulation treatment of a petroleum refinery wastewater have been studied.A central composite design was used to generate the set of experiments that were used for the investigations. The results of the experiments showed that the electrode dose was linearly affected by the electrolysis time and interactively by the current density and the pH. Dissolution being affected by the pH revealed that chemical dissolution contributed to aluminum electrode dose during the experiments. The energy consumption, on the other hand, was found to be affected by all the factors investigated except the pH. The results of the analysis of variancesthat were carried out on the responsesof the process showed that the models developed for the electrode dose and the energy consumption were statistically significant because their p-values of 0.0178 and <0.0001 respectivelyfound were discovered to be less than the significance level of 0.05.

Keywords:Petroleum refinery wastewater, electrocoagulation, electrode dissolution, central composite design.

  1. INTRODUCTION

    Treatment of petroleum refinery wastewater is an important issue in environmental protection as the wastewater normally contains pollutants that, if not efficiently treated, can cause serious hazards to the environment including lives in the water body into which the wastewater is discharged.

    Electrocoagulation is one of the widely used technologies in water purification and wastewater treatment. The process possesses advantages such as high efficiency, environmental friendliness, generation of reduced amount of sludge compared to chemical coagulation. Electrocoagulation has been successfully used to treat many industrial wastewaters on laboratory scale including biodiesel wastewater (Chavalparit and Ongwandee, 2009), petrochemical wastewater (Dimgolo et al., 2004; Giwa et al., 2012a; Giwa et al., 2013), and oily wastewater (Tir and Moulai- Mostefa, 2008). Electrocoagulation is an electrochemical process in which the coagulant generated by electrolytic oxidation or electrolytic and chemical oxidation of sacrifice electrodes is responsible for the destabilization of pollutants in water or wastewater.

    In electrocoagulation, the first step is electro-dissolution of anode electrodes. At the cathode, water undergoes reduction to form hydroxyl ions and hydrogen gas. In the solution, metallic ion combines with hydroxyl ions to form coagulant. In case of aluminum electrode, these steps can be illustrated as shown in the following equations.

    At the anode surface,

    Als Al3aq 3eaq

    (1)

    At the cathode surface,

    3H O 3e 3OH

    • 3 H

      (2)

      2 l aq aq

      2 2g

      In the aqueous medium,

      Al3aq 3OH aq Al(OH )3 s

      (3)

      In electrocoagulation, the quantity of soluble electrodes delivered to the solution is measured using the amount of current passed as explained by Faraday (Gu et al., 2009). Faradaic electrode dose can be expressed mathematically as given in Equation (4) below.

      D ItM

      F zF

      (4)

      Where, I, M, t, z and F are the current (in ampere), the molecular weight (for Al, this is equal to 27 g/gmol), the electrolysis time (in seconds), the number of electrons oxidized by one mole of metal (zAl= 3) and the Faraday Constant (96485.3399 C/mol), respectively.

      However, the amount electrode dose calculated from the Faraday law of electrolysis may be greater or less than the real electrode dosage delivered during electrocoagulation. Chemical dissolution of electrode is believed to contribute to electrode dose especially when the current efficiency is greater than 100%. The dissolution is thus known to be pH dependent.

      At acidic pH, around the anode, the following chemical reactions occur (Gu et al. 2009):

      2

      2

      Al H O AlOH 2 H

      AlOH 2 H O AlOH H

      (5)

      (6)

      2 2

      AlOH H O AlOH H

      (7)

      2 2 3

      Al 3H Al3 3 H

      2 2

      (8)

      At alkaline pH cathode, aluminum electrode can also undergo chemical dissolution according to Equation (9) (Gu et al., 2009).

      Al 2H O AlO 3 H

    • H

    (9)

    2 2 2 2

    It has been reported that electro-dissolution of aluminum electrode is dependent on current density and electrolysis time alone but neither dependent on pH (Gu et al., 2009) nor on supporting electrolyte concentration (Canizares et al 2005), using traditional experimental plan in which one factor is varied at a time while other factors are kept constant. Also, according to Giwa et al.(2012b),the results of the experiment carried out according to a statistical design with unaltered initial pH showed that aluminum dose was singly and interactively affected by only the current density and the electrolysis time. In their work, the effect of initial pH on the dissolution could not be evaluated because the experiments were carried out at the natural pH of the wastewater that was used.

    Therefore, in this work, the effects of variations of the current density, the initial conductivity, the initial pH and the electrolysis time on aluminum dissolution during the treatment of a petroleum refinery wastewater as well as the energy consumption of the treatmenthave been investigated.

  2. MATERIALS AND METHODS

    1. Experimental Design

      With the aid of Design Expert 7.0.0, a central composite design was used to design a set of 30 experimental runs according to which the petroleum refinery electrocoagulation treatment was carried out. The investigated factors of this study were the current density, the initial conductivity, the initial pH and the electrolysis time while the responses considered were the electrode dose and the energy consumption. The details of the design matrix used for the experimental design are given in Table 1. The experiments were carried out according to the central composite design consisting of a full 24 factorial experiments, 8 axial experiments and 6 center points. The design matrix and the factors together with the responses obtained from the experiments carried out are given in Table 2 (in the results and discussions section).

      Table 1. The levels of the factors in the design matrix

      Actual variable, unit

      Factor

      Levels

      -2

      -1

      0

      1

      + 2

      Current density, mA/cm2

      X1

      4.17

      7.29

      10.42

      13.54

      16.67

      Conductivity, mS/cm

      X2

      2

      3

      4

      5

      6

      pH

      X3

      6

      7

      8

      9

      10

      Electrolysis time, min

      X4

      10

      15

      20

      25

      30

      The combination of the factors and the experimental responses were analyzed with the aid of the same Design Expert 7.0.0 by choosing a model that was quadratic. The quadratic model type was chosen for the models in order to incorporate the interactions among the factors into the process models.

    2. Electrocoagulation Experiments

      Each electrocoagulation experiment was carried out using 4 aluminum electrodes in a plexi glass made reactor with a capacity of 1.5L. The 45mm x 60mm x 3mm plates having a total effective area of 96 cm2 were placed vertically in the reactor at a distance of 1.5 cm apart and connected in a monopolar mode to a DC power source. Before and after each experimental run, the electrodes were thoroughly rinsed with distilled water to remove the impurities found on their surfaces. A laboratory stirrer (MTOPS, MS-3020) was used to gently and continuously stir the solution during the experiment to achieve uniform concentration. The initial conductivity and the pH of the wastewater were adjusted by the addition of H2SO4/NaOH (0.5 M) and NaCl, and measured using conductivity and pH meters (Mettler Toledo M200 easy), respectively. During the experiments, the control of the wastewater temperature was achieved through the use of a water bath (Hoefer, RCB20-PLUS). The electrode dose (D) at specific experimental conditions was determined using the gravimetric method in which case that the weights of the electrodes were measured before and after each experiment using an analytical balance (Scaltec, SBC 31).

      The schematic diagram of the experimental set up is as given in Figure 1 below. The mathematical expressions given in Equation (4) together with Equation (10) was used to calculate the current efficiency. Also, the energy consumption for each experimental run was calculated using Equation (11).

      Figure 1. The schematic diagram of the experimental set up

      CE

      D 100

      DF

      (10)

      E (kWh / m3 ) VIt

      v

      (11)

  3. RESULTS AND DISCUSSIONS

    The results obtained from the experiments carried out using the designedexperimental plan matrix generated according to the central composite design are as given in Table 2.

    Table 2. The design matrix and the experimental results

    Factors

    Responses

    Run/no

    X1

    X2

    X3

    X4

    E, kWh/m3

    D, g

    DF, g

    CE, %

    1

    10.41

    4

    8

    20

    3.6667

    0.0405

    0.1119

    36.182

    2

    13.54

    3

    9

    25

    9.4792

    0.1396

    0.1819

    76.74845

    3

    7.29

    5

    9

    25

    2.0417

    0.427

    0.0979

    435.9708

    4

    7.29

    5

    9

    15

    1.2250

    0.1181

    0.0588

    200.9686

    5

    10.41

    4

    10

    20

    3.6667

    0.1455

    0.1119

    129.9872

    6

    13.54

    3

    9

    15

    6.6625

    0.0404

    0.1091

    37.01812

    7

    10.41

    6

    8

    20

    3.0000

    0.1583

    0.1119

    141.4225

    8

    7.29

    3

    9

    15

    2.0125

    0.1937

    0.0588

    329.6157

    9

    7.29

    3

    7

    25

    3.3542

    0.1291

    0.0979

    131.8122

    10

    10.41

    4

    6

    20

    4.3333

    0.1869

    0.1119

    166.9732

    11

    16.66

    4

    8

    20

    11.2000

    0.0571

    0.1791

    31.8826

    12

    10.41

    4

    8

    20

    3.6667

    0.1987

    0.1119

    177.5152

    13

    10.41

    4

    8

    10

    2.1667

    0.0693

    0.0560

    123.8229

    14

    13.54

    3

    7

    25

    11.3750

    0.321

    0.1819

    176.4775

    15

    13.54

    5

    7

    25

    7.5833

    0.2822

    0.1819

    155.1462

    16

    13.54

    5

    7

    15

    4.5500

    0.3531

    0.1091

    323.542

    17

    10.41

    4

    8

    20

    3.6667

    0.201

    0.1119

    179.5699

    18

    4.17

    4

    8

    20

    0.8000

    0.1028

    0.0448

    229.5994

    19

    7.29

    3

    9

    25

    3.6458

    0.1395

    0.0979

    142.4307

    20

    10.41

    4

    8

    30

    7.0000

    0.2665

    0.1679

    158.7243

    21

    13.54

    5

    9

    25

    7.5833

    0.2783

    0.1819

    153.0021

    22

    10.41

    4

    8

    20

    3.6667

    0.1521

    0.1119

    135.8835

    23

    7.29

    5

    7

    25

    2.6250

    0.2024

    0.0979

    206.6522

    24

    7.29

    5

    7

    15

    1.2250

    0.1111

    0.0588

    189.0568

    25

    10.41

    4

    8

    20

    3.6667

    0.1551

    0.1119

    138.5637

    26

    10.41

    2

    8

    20

    6.8333

    0.1817

    0.1119

    162.3277

    27

    13.54

    5

    9

    15

    4.8750

    0.1266

    0.1091

    116.0023

    28

    10.41

    4

    8

    20

    3.6667

    0.1901

    0.1119

    169.8321

    29

    7.29

    3

    7

    15

    2.2750

    0.1833

    0.0588

    311.9182

    30

    13.54

    3

    7

    15

    6.5000

    0.1874

    0.1091

    171.7128

    Looking at Table 2, it was noticed from the results of the axial experiments (run numbers 5, 10, 7, 26, 11, 18, 13 and 20) that the only factor that significantly affected the dissolution was electrolysis time, especially considering run 13 and 20. Also, from the results of the factorial experiments, it was discovered that only simultaneous of variations of current density and pH affected the aluminum dissolution positively. As can be seen from the table, increasing the current density and pH led to increase in electrode dose. For instance, at 5 mS/cm and 25 min, increasing the current density and the pH from 7.29 mA/cm2 and 7 to 13.54 mA/cm2 and 9, respectively led to 0.0759 increase in aluminum dissolution (runs 21 and 23). Also, varying the current density and the pH in similar manner at 5 mS/cm and 15 min made the dissolution to increase from 0.1111 g to 0.1266 g (runs 24 and 27). The dissolution being affected interactively by the variationsin the current density and the pH has revealed that during the experiment, aluminum electrode corroded both by chemical and electrolytic methods. The values of the electrode dose calculated according to the Faradays law of electrolysis were found to be less than the ones obtained experimentally, except for few runs. As a result, the current density were mostly greater than 1 (100 %). The Faradic dose were less than actual electrode dose in four of the experimental runs only (runs 1, 2, 6 and 11).

    The results of the ANOVA that was carried out on the responsesof the aluminum dissolution given in Table 2 as well confirmed that the electrolysis time, the current densityand the pH were the factors that significantly affected the aluminum dissolution during the experiments. The p-value for the electrolysis time and current density-pH combination were both less than 0.05 (see Table 3). This confirmed the two terms as being significant for the reduced quadratic model developed for the aluminum dissolution. The model itself (given in Equation 12) was found to be significant with a p- value of 0.0178. In addition, according to the results shown in Table 3, the lack of fit value for the model was found to be insignificant. As seen in Figure 2,there were just fairly good agreements between the dissolution predicted by the model and the ones obtained experimentally. The square of the correlation coefficient (R2) of the model was obtained to be 0.5021.

    D 0.6465 0.16107X1 0.021583X 2 0.051306X3 0.032248X 4

    0.016224X1 X3

    5.0725E 03X3 X 4

    1.41625E 03X 2

    (12)

    1

    1

    Table 3. Results of ANOVA for electrode dose model

    Source

    Sum of Squares

    df

    Mean Square

    F-value

    p-value

    Model

    0.12

    7

    0.017

    3.17

    0.0178

    X1-current density

    7.37E-04

    1

    7.37E-04

    0.14

    0.7119

    X2-conductivity

    0.011

    1

    0.011

    2.12

    0.1592

    X3-pH

    6.31E-03

    1

    6.31E-03

    1.2

    0.2854

    X4-electrolysis time

    0.042

    1

    0.042

    7.91

    0.0101

    X1X3

    0.041

    1

    0.041

    7.81

    0.0106

    X3X4

    0.01

    1

    0.01

    1.95

    0.176

    2

    X1

    5.51E-03

    1

    5.51E-03

    1.05

    0.3175

    Residual

    0.12

    22

    5.27E-03

    Lack of Fit

    0.097

    17

    5.73E-03

    1.56

    0.3281

    Pure Error

    0.018

    5

    3.67E-03

    Cor Total

    0.23

    29

    Predicted vs. Actual

    0.43

    0.33

    Predicted

    Predicted

    0.22

    0.12

    0.02

    0.02 0.12 0.23 0.33 0.43

    Actual

    Figure 2. Plot of experimental and predicted electrode dose (the solid line represents the model data)

    As shown in Table 2, it was found that the energy consumption was significantly affected by all the factors except the pH. In the axial experiments, increasing the current density and the electrolysis time led to increase in the energy consumption. For instance, when the current density was increased from 4.17 mA/cm2 to 16.67 mA/cm2, the energy consumption increased from 0.8 kWh/m3 to 11.2 kWh/m3 (Runs 18 and 11). Similarly, increasing the electrolysis time from 10 min to 30 min madethe energy consumption to increase from 2.1667 kWh/m3 to 7 kWh/m3 (Runs 13 and 20). On the other hand, increasing the initial conductivity of the wastewater under treatment made the energy consumption of the treatment to decrease. At 10.14 mA/cm2of the current density, the pH of 8 and 20 min electrolysis time, when the conductivity was 2 mS/cm, the energy consumption was 6.833 kWh/m3 (Run 26), and under the same conditionsbut with conductivity increased to 6 mS/cm, the energy consumption dropped to 3 kWh/m3 (Run 7). Considering the center experimental set,the change of the current density, the electrolysis time and the conductivity also affected the energy consumption.

    Furthermore, the results of the factorial experiments showed that, apart from the single variation of the current density, the electrolysis time and the conductivity, the simultaneous variations

    of the current density-conductivity and current density-electrolysis time also affected the energy consumption. For instance, increasing the current density and the electrolysis time led to increase in the energy consumption (compare runs 2 and 8). Similarly, simultaneous variations of the current density and the conductivity increased the energy consumption (runs 9 and 15), even though the decreasing effect ofthe conductivity on the response was still noted. Direct proportionality of the energy consumption to the current, and the electrolysis time justified the increase of the energy consumption with increase in the current density and the electrolysis time. Also, the decrease in the energy consumption with increase in the solution conductivity wasfound to be attributed to the inverse proportionality of voltage to conductivity because according to Ohms Law, voltage varies with resistance at a constant current valueand conductivity is reciprocal of resistivity.

    Table 4. Results of ANOVA for energy consumption model

    1

    Source

    Sum of squares

    df

    Mean square

    f-value

    p-value

    Model

    225.02

    14

    16.07

    149.24

    < 0.0001

    X1-current density

    155.06

    1

    155.06

    1439.82

    < 0.0001

    X2-conductivity

    18.84

    18.84

    174.91

    < 0.0001

    X3-pH

    0.45

    1

    0.45

    4.2

    0.0583

    X4-electrolysis time

    32.73

    1

    32.73

    303.96

    < 0.0001

    X1X2

    1.73

    1

    1.73

    16.02

    0.0012

    X1X3

    0.046

    1

    0.046

    0.42

    0.5251

    X1X4

    4.52

    1

    4.52

    41.97

    < 0.0001

    X2X3

    0.13

    1

    0.13

    1.21

    0.2881

    X2X4

    0.37

    1

    0.37

    3.47

    0.0821

    X3X4

    0.36

    1

    0.36

    3.38

    0.086

    2

    X1

    9.01

    1

    9.01

    83.63

    < 0.0001

    2

    X2

    2.51

    1

    2.51

    23.26

    0.0002

    2

    X3

    0.15

    1

    0.15

    1.36

    0.2619

    2

    X4

    1.31

    1

    1.31

    12.2

    0.0033

    Residual

    1.62

    15

    0.11

    Lack of Fit

    1.62

    10

    0.16

    Pure Error

    0

    5

    0

    Cor Total

    226.64

    29

    From the results obtained from the ANOVA of the responses of the energy consumption of the treatment, it was shown that the quadratic model obtained for the energy consumption (given in

    Equation 13) was statistically important with p-value less than 0.0001 (see Table 4). Also, X1, X2, X4, X1X2, X1X3, X 2, X 2, X32 and X 2 were found to be significant model terms because each of had p-

    1 2 4

    values that were less than 0.05. The importance of these model terms on the model confirmed the effects of the current density, the electrolysis time and the conductivity on the energy consumption of the treatment, as earlier observed using the design matrix and the experimental results (shown in Table 2). The developed quadratic model of the energy consumption was thus found to be significant with p-value less than 0.0001 and with a high square of correlation coefficient (R2) of 0.9929.

    E 11.44905 0.53225X1 2.32066X 2 0.88649X3 0.10737X 4 0.10508X1 X 2

    0.017083X1 X3 0.034017X1 X 4 0.090365X 2 X3 0.030573X 2 X 4 0.030156X3 X 4

    0.05868X 2 0.30221X 2 0.073047X 2 8.75521E 03 X 2

    (13)

    1 2 3 4

    Predicted vs. Actual

    12.00

    9.00

    Predicted

    Predicted

    6.00

    6

    3.00

    0.00

    0.80 3.44 6.09 8.73 11.38

    Actual

    Figure 3. Experimental and predicted energy consumptions. The solid line represents the model values.

    The very high R2 value of the developed model for the energy consumption indicated that the simulated results obtained from the developed model correlated very well with the experimental results. This was also seen evidentlyin the plot of the energy consumption predicted by the model and those obtained from the experiments that were carried out, as shown in Figure 3.

  4. CONCLUSIONS

The results of the studies carried out in this work have revealed that the aluminum electrode dose during the experiments was found to be affected singly by the electrolysis time and interactively by the current density and the pH. In addition, the effect of pH on the dissolution showed that chemical dissolution contributed to the aluminum electrode dose during the experiments. On the other hand, the energy consumption was found to be affected by the variationsin the current density, the wastewater initial conductivity and the electrolysis time. However, the effect ofthe current density on this response (the energy consumption) was discovered to be the most significant because, while the simultaneous variations of the conductivity and the electrolysis had no effect on it, the current density-conductivity and the current density- electrolysis time interaction significantly affected it (the energy consumption).

ACKNOWLEDGEMENTS

Abdulwahab Giwa and Saidat Olanipekun Giwa wish to acknowledge and appreciate the supports received from the Prime Ministry of The Republic of Turkey, Presidency for Turks Abroad and Related Communities for their Postdoctoral Research and PhD programmes, respectively. In addition, Saidat Olanipekun Giwa wishes to thank the Scientific Research Project Office of Ankara University (Ankara Ãœniversitesi Bilimsel Aratrma Projeleri) for providing the financial support for her PhD Research.

REFERENCES

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  2. Chavalparit, O. and Ongwandee, M. 2009. Optimizing electrocoagulation process for the treatment of biodiesel wastewater using response surface methodology. Journal of Environmental Sciences, 21(11), 1491-1496.

  3. Dimoglo, A., Akbulut, H.Y., Cihan, F. and Karpuzcu, M. 2004. Petrochemical wastewater treatment by means of clean electrochemical technologies. Clean Technologies and Environmental Policy, 6(4), 288-295.

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  5. Giwa, S.O., Pekel, L.C., Vural, N. and Hapoglu, H. 2013. Optimization of Turbidity Removal from Petrochemical Wastewater by Electrocoagulation Using Response Surface Methodology.International Journal of Advanced Scientific and Technical Research, 1(3), 443- 454.

  6. Giwa, S.O., Polat, K. and Hale Hapoglu, H. 2012b. The Effects of Operating Parameters on Temperature and Electrode Dissolution in Electrocoagulation Treatment of Petrochemical Wastewater.International Journal of Engineering Research & Technology, 1(10), 968-976.

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