The Effects Of Operating Parameters On Temperature And Electrode Dissolution In Electrocoagulation Treatment Of Petrochemical Wastewater

DOI : 10.17577/IJERTV1IS10366

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The Effects Of Operating Parameters On Temperature And Electrode Dissolution In Electrocoagulation Treatment Of Petrochemical Wastewater

Saidat Olanipekun Giwaa, Kamran Polatb and Hale Hapoglua

aChemical Engineering Department, Ankara University, 06100, Tandogan, Ankara-Turkey bChemistry Department, Faculty of ScienceAnkara University, 06100, Tandogan, Ankara- Turkey

Abstract

This work presents the of study current density NaCl concentration and electrolysis time effects on the solution temperature and electrode dissolution during electrocoagulation removal of turbidity from petrochemical wastewater. In addition, the effects of the parameters on energy consumption were also looked into. To investigate current density effect on solution temperature, experiments were carried out at different values of current density while the concentration of supporting electrolyte was kept at 6.25 g/L. The temperature was measure as a function time for each value of current density. The results showed that current density had a warming effect on reactor temperature, and this effect increased with time. When current density values were 0.0988, 0.1975 and 0.3951A/cm2 the temperature values were measured to be 27, 29, 46 oC respectively for 15 minutes electrolysis done. Due to separation problem encountered when experiments were carried out without cooling, to study the combined effect of these operating conditions on electrode dissolution the rector was surrounded by cooling system at 5oC, but solution temperature change was still noted. The results of analysis of statistically generated experiments showed that aluminum electrode dissolution was singly and interactively affected only by current density and electrolysis time. This seems to agree with Faradays law of electrolysis. The temperature was significantly affected by current density, NaCl concentration, simultaneous variation of current density and electrolysis time.

  1. Introduction

    The extensive use of industrial products such as petrochemicals has led to discharge of large amount organic compounds into aquatic system which brings about contamination of all environmental resources [1],[2]. Petrochemical wastewater contains groups of compounds that due to their hazardous nature are listed as US EPA and EU priority pollutants [3]. And such pollutants deserve thorough treatment to reduce their concentrations in the wastewater before discharge into water body.

    Recently, researchers have revealed electrocoagulation as an attractive and suitable method for the treatment of various kinds of wastewater due to its characteristics such as, ease of operation, energy efficiency, versatility, environmental compatibility and cost effectiveness [4]. Electrocoagulation has been successfully used to treat tap water [5], paper mill wastewater [6], heavy metals containing solution [7],[8], oily water [9], textile wastewater [10] , [11], slaughter house wastewater [4]. Electrocoagulation refers to that process in which electrochemically generated coagulant is responsible for destabilization of pollutants present in the aqueous medium. Generally, in this process three steps are involved, these are electrolytic oxidation of sacrificial electrodes to form coagulant, destabilization of pollutants present in the water or wastewater and agglomeration of the destabilized pollutant to form flocs. Two types of reaction take place during electrocoagulation, anodic reaction refers to dissolution of electrode used which is usually aluminium or iron, and cathodic reaction involves formation of hydrogen gas and hydroxyl group. These reactions lead to generation of coagulant. For the case of aluminum, anodic and cathodic reactions are as follow [12]:

    Anodic reaction

    Al(s) Al 3 (aq) 3e

    Cathodic reaction

    (1)

    3H 2

    O 3e 3 H

    2

    2( g )

    • 3OH

    (2)

    In the solution:

    Al 3 3H2O AlOH 3 3H

    (3)

    However, efficiency of electrocoagulation depends on current density, electrode material, electrolysis time, temperature, pH, and conductivity of the solution. Current density has been identified as the key operational parameter influencing which pollutant removal mechanism dominates [13]. Current is also said to possibly have warming effect on the system fluid [14]. But this effect may be negligible when experiment is carried out at low value current density. At higher temperature the increase in solubility of precipitates of Al(OH)3 and generation of unstable of flocs can be observed. Consequently these may have adverse effects on the efficiency of the process. Katal and Pahlavanzadeh (2011) has reported a negative effect of temperature on the removal efficiency of an electrocoagulation process used in the treatment of heavy metals containing solution [6]. In most cases where temperature is being considered as an electrocoagulation factor, the process is treated as endothermic process which is achieved by circulating hot water round the reactor especially when low current is applied, whereas it is exothermic by nature. So, it is important to find out what factors contribute temperature change during the process especially when it is carried out at ambient temperature.

    In electrocoagulation, electrode dissolution rate becomes important in evaluating removal rate of the process. In other words, removal rate of electrocoagulation is proportional to rate of formation hydro-pollutant- aluminum flocs, for a case where aluminum electrodes are used. And this is dependent of dissolution rate [15]. Another important parameter in electrocoagulation process is energy consumption. This is the only factor that can guarantee the replacement of conventional chemical treatment processes which generate large amount of sludge by clean technologies such as electrocoagulation in industrial wastewater plants, since cost of electrode is low compare to that of energy.

    Therefore, this work investigates the effects of operating parameters such as current density, NaCl and electrolysis time on aluminum electrode dose, solution temperature and energy consumption during electrocoagulation treatment of turbidity in petrochemical wastewater. Both conventional and statistical experimental plan approach were used to accomplish the aim of the study.

  2. Materials and Methods

    The experiments were carried in a Plexiglas made batch reactor with active capacity of 0.8 or 1L, using 2 or 4 aluminium electrodes connected in mono-polar mode to a constant D.C power source. The electrodes were spaced 1.5 cm apart. Prior to each experiment, the electrodes were thoroughly washed and rinsed with distilled water in order to remove any impurities that may negatively affect dissolution. NaCl was added to wastewater as supporting electrolyte. During the experiments the solution was constantly stirred using a magnetic stirrer (Chiltern HS31), to prevent temperature or concentration gradient in the reactor. The electrode dose at specific value of current density was determined using gravimetric method where the weight of electrodes was measured before and after the each experiment. An analytical balance with readability of 0.0001g (Scaltec, SBC 31) was used for the electrode weight measurement. The solution temperature was measured using a thermometer. A real petrochemical wastewater was used for this study to have a picture of how electrode dissolution and temperature of the wastewater under treatment vary with change in operating parameters such as current density, supporting electrolyte concentration and electrolysis time when EC is applied in industrial wastewatertreatment, even when no chemical is added. Therefore, pH of the wastewater was not adjusted. The schematic diagram for the experimental set up is given in Figure 1.

    Effect of current density on solution temperature was investigated by varying the values of current density between of 0.099 and 0.39 A/cm2 and measuring the reactor temperature at regular interval of 5 min, for each value of current applied. In all the experimental runs current was held constant. To study combined effect of current density, NaCl concentration and electrolysis time on electrode dissolution and temperature data obtained from a set of statistically designed experiments were used. The effects of these parameters on energy consumption were also studied. With the aid of Design Expert 7.0.0, using central composite design, 20 experiments comprising of 8 factorial points, 6 axial points and 6 were generated. The design matrix in actual units and the experimental results are given in Table 4. And Table 3 presents the actual and coded factors used at five different levels. Also, using the same software regression analyses of the responses were done by choosing quadratic model. Equations (4) and (5) were used to determine the faradaic electrode dose (Df) and current efficiency (CE) respectively. Energy consumption was calculated from Equation (6)

    1. IMt

      f zF

      (4)

      CE%

      E IVt

      D 100

      D f

      (5)

      (6)

      where, I, M, t, z and F are current (in ampere), molecular weight (for Al equals 27 gmol-1), electrolysis time (in seconds), number of electrons oxidized by one mole of metal (zAl= 3) and Faraday Constant (96485.3399 Cmol-

      1) respectively.

      Figure 1. Schematic diagram of the experimental set up

  3. Results and Discussions

    1. Electrocoagulation

      The results of the experiment confirmed electrocoagulation as an efficient method for abatement of turbidity in petrochemical wastewater. The sample withdrawn after 30 minutes when current density of 0.099 A/cm2 was applied is given in Figure 2. Though, the solution appeared a bit cloudy. This resulted from excessiveness of electrochemically generated coagulant in the solution. At this current density 10 min treatment time would have given a better result. Besides, extension of treatment time to 90 min for all the values of current density led to formation of unstable floc. This made post treatment separation a bit difficult.

      Figure 2. The wastewater before and after electrocoagulation treatment

    2. Effect of operating conditions on solution temperature

      As shown in Figure 3-5 temperature varied linearly with time for all the values of current density. It also increased with increase in current density (Table 1). For instance, at the 15 min electrolysis, when current densities of 0.099 A/cm2, 0.196 A/cm2 and 0.395 A/cm2 were applied, the temperature was measured to be 27 oC, 29 oC and 46 oC respectively. Moreover, the results of statistically generated experiments showed that solution temperature change during electrocoagulation was not only affected by current density but also concentration of supporting electrolyte and electrolysis time. Temperature was observed to increase with increase in current density value, at 1.25 g/L and 27 min increasing and decreasing current density by 12.16 mA/cm2 led to temperature change of 7oC and 0.5 oC respectively. However, decrease in NaCl concentration gave rise to increase in solution temperature at 18.17 mA/cm2 27 min where decrease and increase in NaCl concentration by 0.75 g/L brought about 2 oC and 0oC temperature change respectively. But, the reverse of this was observed at 25.4 mA/cm2 and 17.09 min, 10.94 and 37.91 min. Also, the effect electrolysis time on this response seems unimportant. For instance, at 10.94 mA/cm2 and 0.8 g/L, when electrolysis time was 37.91 min and 17.09 the solution temperature was 21 oC.

      Table 1. The effect of current density on solution temperature at different time interval

      Current density, A/cm2

      Temperature, oC

      t= 5 min

      t=15 min

      t=30 min

      t=45 min

      0.0988

      24

      27

      30

      33

      0.1975

      26

      29

      35

      38

      0.3951

      34

      46

      55

      59

      Table 2. The effect of current density on electrode dose

      Current density, A/cm2

      Electrode dose, g

      0.0988

      0.6888

      0.1975

      1.0626

      0.3951

      2.9891

      45

      40

      35

      Temperature, oC

      30

      25 T = 0.193t+ 23.737

      R² = 0.9926

      20

      T(t)

      Linear (T(t))

      15

      10

      5

      0

      0 10 20 30 40 50 60 70 80 90 100

      Time, min

      Figure 3. Solution temperature as a function of electrolysis time (current density= 0.099 A/m2, NaCl concentration=6.25 g/L, pH=6.08)

      60

      50

      Temperature, oC

      40

      30

      T = 0.2505t + 25.989

      20 R² = 0.9767

      T(t)

      Linear (T(t))

      10

      0

      0 10 20 30 40 50 60 70 80 90 100

      Time, min

      Figure 4. Solution temperature as a function of electrolysis time (current density= 0.198 A/m2, NaCl concentration=6.25 g/L, pH=6.08)

      90

      80

      70

      Temperature, oC

      60

      50

      40

      T = 0.514t + 36.342

      30 R² = 0.9416

      T(t)

      Linear (T(t))

      20

      10

      0

      0 10 20 30 40 50 60 70 80 90 100

      Time, min

      Figure 5. Solution temperature as a function of electrolysis time (current density= 0.395 A/m2, NaCl concentration=6.25 g/L, pH=6.08)

    3. Effects of operating conditions on electrode dose

      Faradays Law gives the expression that relates applied current and time with electrode dose. This is given in Equation 4. According to this law electrode dose is expected to increase with increase in value of applied current/current density and electrolysis time. As shown in table 2 electrodissolution of aluminum electrodes increased with increase in current density; at 90 min electrolysis when current density values were

      0.099 A/cm2, 0.198 A/cm2 and 0.395 A/cm2 the electrode doses were 0.6888 g, 1.0626 g and 2.9891 g respectively. Looking at Table 4, at the center points ([18.17 1.25 27.5]), the average electrode dose was 0.2205

      g. From this point an increasing step change of current density to positive axial point led to delivering of 0.3641 g of aluminum into the solution. While at the negative axial point electrode dose was 0.1638 g. Similarly a step increasing and decreasing changes of electrolysis time from the center point to axial points gave electrode dose of 0.242 g and 0.1886 g respectively. Conversely, similar change of NaCl concentration to the positive and

      negative axial point yielded 0.074 and 0.2673 g dose of aluminum respectively. But increasing its concentration from 0.8 to 1.7 g at 25.4 mA/cm2 and 17.09 min led to increase in electrode dose from 0.1416 g to 0.1672 g. The maximum electrode dissolution of 0.4204 g was obtained at the maximum design point (where current density=

      25.40 mA/cm2, NaCl concentration = 0.8 g and electrolysis time = 45 min. from here, it can be seen that while current density and electrolysis time affect the dissolution in a certain trend, variation of NaCl concentration possesses no significant effect on it. Thus, the results of the experiments agree with Faradays law of electrochemistry. However, faradaic electrode dose varied significantly for all the experimental runs as indicated by current efficiency values. These are given in Table 4.

      Table 3. The factorial levels of the design atrix

      Actual factor, unit

      Coded factors

      Real values of the factors at five different levels

      -1.8618

      -1

      0

      1

      1.8618

      Current density, mA/cm2

      x1

      6.005

      10.935

      18.166

      25.397

      30.327

      NaCl concentration, g/L

      x2

      0.5

      0.8

      1.25

      1.7

      2

      Electrolysis time, min

      x3

      10

      17.09

      27.5

      37.9

      45

      Table 4. The design matrix and the experimental results

      Factors

      Responses

      Run no

      X1, mA/cm2

      X2, g/L

      X3, min

      D, g

      T, oC

      E, kWh/m3

      CE, %

      1

      18.17

      1.25

      27.50

      0.1958

      22

      25.9646

      123.5123

      2

      10.94

      1.70

      37.91

      0.1354

      19

      11.7521

      102.9297

      3

      25.40

      0.80

      17.09

      0.1416

      24

      26.6604

      102.8078

      4

      18.17

      1.25

      27.50

      0.2738

      22

      25.9646

      172.7154

      5

      10.94

      0.80

      37.91

      0.1697

      21

      15.2777

      129.0042

      6

      18.17

      1.25

      27.50

      0.2943

      22

      25.9646

      185.647

      7

      10.94

      0.80

      17.09

      0.0521

      21

      6.71067

      87.85602

      8

      25.40

      1.70

      17.09

      0.1672

      23

      21.7385

      121.3946

      9

      18.17

      1.25

      27.50

      0.1886

      22

      25.9646

      118.9705

      10

      25.40

      0.80

      37.91

      0.4204

      26

      59.1396

      137.5986

      11

      25.40

      1.70

      37.91

      0.3501

      28

      54.5904

      114.5891

      12

      10.94

      1.70

      17.09

      0.1918

      22

      5.2979

      323.4316

      13

      18.17

      1.25

      45.00

      0.242

      23

      42.4875

      93.28959

      14

      6.01

      1.25

      27.50

      0.1638

      18.5

      3.11667

      313.0184

      15

      18.17

      1.25

      27.50

      0.2196

      22

      25.9646

      138.5256

      16

      18.17

      0.50

      27.50

      0.2673

      25

      23.6042

      168.6152

      17

      18.17

      2.00

      27.50

      0.074

      18

      23.6042

      46.67984

      18

      18.17

      1.25

      10.00

      0.1288

      20

      9.44167

      223.4324

      19

      18.17

      1.25

      27.50

      0.1508

      23

      25.9646

      95.12595

      20

      30.33

      1.25

      27.50

      0.3641

      25

      51.2417

      137.5394

    4. Effects of operating conditions on energy consumption

      Energy consumption is a very important parameter in electrochemical processes in general. It determines the feasibility of their application in industrial wastewater treatment plants. This is because operating cost of the process is more affected by energy cost which is proportional to energy consumption. The results of the experiments showed that the energy consumption was highly affected by current density and electrolysis time. It increased with increase in current density and electrolysis time. For instance, At 1.25 g/L and 27.5 min increasing and decreasing current density by 12.16 mA/cm2 led to energy consumption of 25.9646 kWh/m3 and 3.1167 kWh/m3. Similarly, at 18.17 mA/cm2 and 1.25 g/L when electrolysis time was increased and decreased

      by 17.5 min energy consumptions were 42.4875 kWh/m3 and 9.4417 kWh/m3 respectively. Increasing current density can lead excessive evolvement of hydrogen gas which increases energy consumption by reducing electrical conductivity Energy consumption was also affected by NaCl concentration but its effect at axial points was insignificant. In factorial experiments, Energy consumption decreased with increase in NaCl concentration. For instance, at 10.94 mA/cm2 and 37.91 min, altering NaCl concentration by a factor of 2.215 resulted into reduction of energy consumption by 3.5256 kWh/m3. Similarly, at 25.4 mA/cm2 and 37.91 min, when NaCl concentration was increased from 0.8 g/L to 1.7 g/L energy consumption decreased from 59.1396 kWh/m3 to 54.5904 kWh/m3. This must have been due to the fact that increasing NaCl concentration improves electrical conductivity which in turn reduces resistance. Provided current remains constant, decrease in resistance value will lead to decrease in voltage and energy consumption.

    5. Statistical analysis

      The results of analysis of variance showed that the experimental data fitted well with quadratic polynomial model for the three responses correlation coefficients (R-square) were close to unity. Moreover, for energy consumption model adjusted and predicted R-square value were very close to each other and to 1 (Table 7). This means that the quadratic polynomial model (Equation 9) is statistically significant. Also, the second order polynomial equation developed for electrode dose was significant with p-value less than 0.05 and insignificant Lack of Fit. The model had as its significant model terms x1, x3 and x1x3 (Table 5). The electrode dose model in terms of coded factors is given in Equation (7). On the other hand, the temperature reduced quadratic polynomial model had significant Lack of Fit but it is still statistically significant with p-value of 0.0005. The terms x1, x2, and x1x3 significantly affected the model (Table 6). The temperature model in coded units is given in Equation 8.

      D 0.2206 0.0635×1 0.0194×2 0.0522×3 0.0188x1x2 0.0501x1x3

      0.0337x x 0.0149×2 0.0181×2 0.0129×2

      (7)

      2 3 1 2 3

      1

      T 22.23 2.12×1 0.86×2 0.66×3 1.25x1x3 0.15×2

      (8)

      E 25.98 14.94×1 1.06×2 9.95×3 0.57x1x2 6.29x1x3

      0.22x x 0.34×2 0.92×2 0.087×2

      (9)

      2 3 1 2 3

      Table 5. ANOVA results for electrode dose

      ANOVA for Response Surface Quadratic Model- electrode dose

      Respose: electrode dose, g

      Source

      Sum of Squares

      df

      Mean Square

      F

      Value

      p-value Prob > F

      Model

      0.14

      9

      0.016

      4.72

      0.0118

      x1-Current density

      0.055

      1

      0.055

      16.66

      0.0022

      x2-NaCl conc

      5.12E-03

      1

      5.12E-03

      1.55

      0.2418

      x3-Electrolysis time

      0.037

      1

      0.037

      11.27

      0.0073

      x1x2

      2.82E-03

      1

      2.82E-03

      0.85

      0.3778

      x1x3

      0.02

      1

      0.02

      6.06

      0.0335

      x2x3

      9.11E-03

      1

      9.11E-03

      2.75

      0.128

      2

      x1

      3.19E-03

      1

      3.19E-03

      0.97

      0.3489

      2

      x2

      4.72E-03

      1

      4.72E-03

      1.43

      0.2596

      2

      X3

      2.39E-03

      1

      2.39E-03

      0.72

      0.4148

      Residual

      0.033

      10

      3.31E-03

      Lack of Fit

      0.018

      5

      3.66E-03

      1.24

      0.4103

      Pure Error

      0.015

      5

      2.96E-03

      Cor Total

      0.17

      19

      R-square= 0.8095 Adj R-square= 0.6381

      Table 6. ANOVA results for temperature

      ANOVA for Response Surface Reduced Quadratic Model

      Response: Temperature, oC

      Source

      Sum of Squares

      df

      Mean Square

      F

      Value

      p-value Prob > F

      Model

      90.24

      5

      18.05

      9.06

      0.0005

      x1-Current density

      61.29

      1

      61.29

      30.76

      < 0.0001

      x2-NaCl conc

      10.15

      1

      10.15

      5.09

      0.0405

      x3-Electrolysis time

      5.99

      1

      5.99

      3.01

      0.1049

      x1x3

      12.5

      1

      12.5

      6.27

      0.0252

      2

      x1

      0.31

      1

      0.31

      0.16

      0.6973

      Residual

      27.89

      14

      1.99

      Lack of Fit

      27.06

      9

      3.01

      18.04

      0.0027

      Pure Error

      0.83

      5

      0.17

      Cor total

      118.14

      19

      R-square = 0.7639 Adj R-square = 0.6796

      Table 7. ANOVA results for energy consumption

      ANOVA for Response Surface Quadratic Model Response : Energy consumption, kWh/m3

      Source

      Sum of Squares

      df

      Mean Square

      F

      Value

      p-value Prob > F

      Model

      4750.51

      9

      527.83

      328.16

      < 0.0001

      x1-Current density

      3048.06

      1

      3048.06

      1895.04

      < 0.0001

      x2-NaCl concentration

      15.2

      1

      15.2

      9.45

      0.0118

      x3-Electrolysis time

      1352.92

      1

      1352.92

      841.13

      < 0.0001

      x1x2

      2.57

      1

      2.57

      1.6

      0.235

      x1x3

      316.39

      1

      316.39

      196.7

      < 0.0001

      x2x3

      0.38

      1

      0.38

      0.24

      0.6381

      2

      x1

      1.69

      1

      1.69

      1.05

      0.3299

      2

      x2

      12.25

      1

      12.25

      7.61

      0.0202

      2

      x3

      0.11

      1

      0.11

      0.068

      0.7992

      Residual

      16.08

      10

      1.61

      Lack of Fit

      16.08

      5

      3.22

      Pure Error

      0

      5

      0

      Cor Total

      4766.6

      19

      R-Square = 0.9966 Adj R-Square = 0.9936 Pred R-Square = 0.9741

  4. Conclusions

    In this paper, the effects of operating conditions on wastewater temperature during electrocoagulation treatment, electrode dose and energy consumption have been investigated. The three responses were highly affected by current density. The increase in current density led to increase electrode dose, solution temperature and energy consumption. But that of energy consumption is not desirable as it leads to high operating cost. While electrode dose and energy consumption were affected by variation of electrolysis time, its single effect on temperature was not significant within a range of 10-45 min, but this was also current density dependent. In the experiments carried out at high current density between 0.099 A/cm2 and 0.395 A/cm2 temperature was observed to vary linearly with time. Variation of NaCl concentration significantly affected solution temperature and energy consumption. Increasing NaCl concentration decreased both energy consumption and solution

    temperature. In fact, no temperature change was observed at 18.17 mA/cm2 and 27.5 min when concentration of Nacl concentration was 2 g/L. But, it had no effect on electrode dose.

  5. Nomenclature

    CE Current efficiency, % D Electrode dose, g

    Df Faradaic electrode dose, g

    1. Energy consumption, kWh/m3

    2. Faradays constant, 96485.3399 Cmol-1 I Current, A

    M Molecular weight, for Al= 27 g/mol NaCl Sodium chloride

    T Temperature, oC

    t Time, s or min or hour

    V Voltage, volt

    X1 Actual current density, mA/cm2 x1 Coded current density

    X2 Actual NaCl concentration, g/L x2 Coded NaCl concentration

    X3 Actual electrolysis time, min x3 Coded electrolysis time

    z Number of electron oxidized, for Al, z=3

  6. Acknowledgement

    The authors wish to thank the Scientific Research Project Office of Ankara University (A.Ü. BAP) for providing the financialsupport given to this work.

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