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Electronic Journal of Biotechnology
Universidad Católica de Valparaíso
ISSN: 0717-3458
Vol. 6, Num. 3, 2003, pp. 233-243

Electronic Journal of Biotechnology, Vol. 6 No. 3, December 15, 2003

Optimisation of the solids suspension conditions in a continuous stirred tank reactor for the biooxidation of refractory gold concentrates

Ramón González§1, Juan C. Gentina*2, Fernando Acevedo3

1Escuela de Ingeniería Bioquímica, Pontificia Universidad Católica de Valparaíso, Av. Brasil 2147, Valparaíso, Chile, Tel: 56 32 273647 Fax: 56 32 273803 E-mail: ramong@iastate.edu
2Escuela de Ingeniería Bioquímica, Pontificia Universidad Católica de Valparaíso, Av. Brasil 2147, Valparaíso, Chile, Tel: 56 32 273647 Fax: 56 32 273803 E-mail: jgentina@ucv.cl
3Escuela de Ingeniería Bioquímica, Pontificia Universidad Católica de Valparaíso, Av. Brasil 2147, Valparaíso, Chile, Tel: 56 32 273644 Fax: 56 32 273803 E-mail: facevedo@ucv.cl
*Corresponding author
Present address: § Department of Chemical Engineering, Iowa State University, Ames IA 50011-2230, USA. Tel: 1 515 294 1516; Fax: 1 515 294 2689.

Financial support: FONDECYT 1980335 and DGIP-UCV 203.780. One of them (RG) received a AGCI fellowship from the Chilean government.

Received June 26, 2003 /
Accepted December 5, 2003

Code Number: ej03027

Abstract

The large-scale biooxidation of gold concentrates is usually carried on in continuous stirred tank reactors (CSTR). Attaining homogeneous slurries is a difficult task, as solids tend to stratify in the tank. The objective of this work was to determine the optimal conditions of agitation in a CSTR so to obtain the best solids suspension. The experiments were performed in a 5 litre glass tank operated with 3 litres of 6% w/v slurry. The impellers (pitched blade turbine or marine propeller) were placed at heights of 6.7 to 13.4 cm from the bottom and operated at 370 to 1040 rpm, with specific aeration rates of 0.3 to 3.7 vvm. A statistical experimental design was used which allowed the derivation of a model representing response surfaces of the exit and mean solids concentration as a function of the impeller type, impeller distance from the bottom and aeration and agitation rates. During the experiments no solids were deposited on the bottom and the solids concentration near the bottom was always higher than that of the top region. At the optimal conditions for each type of impeller, the marine propeller required agitation rates about 15 to 22% higher than the pitched blade turbine. Nevertheless it is concluded that the marine helix is preferable because it requires less power and produces a more homogeneous suspension.

Keywords: agitation, bioreactor, biooxidation, slurry.

Abbreviations:
C: Distance from the bottom of the reactor to the impeller;
CCR: Central composite rotatable experimental design;
CSTR: Continuous stirred tank reactor;
D: Impeller diameter;
HL: Fluid height in the tank;
HT: Total tank height;
h: Distance from bottom of the cylindrical section of the tank to the impeller;
J: Baffle width;

N: Agitation rate;
NP: Power number, P/·ρ N3·D5;
P: Ungassed agitation power;
RSM: Response surface methodology;
rpm: Revolutions per minute;
T: Tank diameter;
vvm: Volumes of air per volume of fluid per minute;
ρ: Fluid density;
3MPU: Three-blade marine propeller pumping up;
6MFU: Six-blade mixed flow turbine pumping up.

The biooxidation of refractory gold concentrates has become the technology of choice for the pre-treatment of these types of minerals. It is extensively used in no less than eight large-scale mining operations in Australia, Africa and South America. The biooxidation is carried on in continuous stirred tank reactors (CSTR) with residence times of three to eight days (Rawlings, 1997; Acevedo, 2000; Rawlings et al. 2003). The reacting system is quite complex, as it consists of three phases: gas (air), liquid and solid (mineral particles, cells adsorbed onto the particles and planktonic cells). In order to obtain an efficient steady state operation the contents of the reactor should be homogeneous, so no gradients in composition, pH, redox potential, or temperature exist and no solids accumulation is produced. The attainment of this goal is not an easy task and requires careful consideration of the reactor design and operation, with special reference to agitation (Brucato and Brucato, 1998; Nienow and Bujalski, 2002).

In a CSTR agitation increases the rate of mass and heat transfer operations and provides the required degree of mixing of the reactor contents. Insufficient agitation may lead to limitations in the transfer operations and the appearance of regions of insufficient nutrient content or inadequate temperature or pH. As a result, the overall productivity of the process will decline (Namdev et al. 1994).

The minimum stirrer speed for the suspension of solids that avoids deposition on the bottom of the tank vessels, also known as critical speed, has been studied from a theoretical and experimental standpoint (Zwietering, 1958; Oldshue, 1983; Tatterson, 1996; Armenante et al. 1998). The negative effect of aeration on solids suspension was discussed by Oldshue, 1983, pointing out that gas bubbling tends to disturb the flow patterns established by the impellers. It has been shown that increasing aeration rates produce an increase in the required critical speed, while pulp density has a minor effect (Acevedo and Aroca, 1986). Axial flow impellers are known to be superior to radial flow ones for solids suspension. Lately a number of papers have appeared on this topic(Armenante et al. 1998; Myers and Bakker, 1998; Hebrard et al. 1999; Rieger, 2000; Dohi et al. 2001; Nienow and Bujalski, 2002) and on agitation in the biooxidation of gold concentrates (Oolman, 1993; Dew et al. 1997; Spencer et al. 1997; Greenhalgh and Ritchie, 1999; Harvey et al. 1999; Acevedo, 2000).

All physical reactor design variables influence its performance regarding the quality of mixing and the formation and maintenance of homogeneous slurries. In particular, consideration should be given to the type and number of impellers and the geometrical ratios between significant dimensions such as tank diameter, liquid height, baffle width, distance between impellers and impeller diameter (Oldshue, 1969; Greenhalgh and Ritchie, 1999; Harvey et al. 1999). Regarding operation variables, aeration and agitation rates are the most pertinent. The most adequate aeration must be carefully determined so to provide oxygen and carbon dioxide as demanded by the cell population, but avoiding excessive flow rates that can lead to impellers flooding and cause unnecessarily high operating costs. On the other hand, an intense agitation must be provided, but too high agitation rates should be avoided to prevent attrition and metabolic stress in the bacterial population (Toma et al. 1991; Acevedo, 2000; Enfors et al. 2001; Canales et al. 2002). So the problem of optimisation of the agitation conditions is complex and should be addressed using a statistically based experimental design.

Central composite rotatable (CCR) experimental designs have been used in the optimisation of biotechnological processes (Kiran et al. 2001; Wen and Chen, 2001; Li et al. 2002; Sheeja and Murugesan, 2002). The two most desirable characteristics of any experimental design are orthogonality and rotatability. Orthogonality ensures that the main effect and interaction estimates of interest are independent of each other. In other words, the more orthogonal the design is, the more independent information can be extracted from the results regarding the effects of interest. On the other hand, rotatability addresses how to extract the maximum amount of unbiased information from the design. Orthogonality and rotatability depend on the number of centre points in the design and on the so-called axial distance α, which is the distance of the star points from the centre of the design.

The objective of this work was to determine the optimal conditions of agitation in a stirred tank so to obtain the best solids suspension for the biooxidation of refractory gold concentrates. Two impeller designs were compared in respect of the exit and mean solids concentrations at different impeller locations and aeration and agitation rates.

Materials and Methods

Equipment

The agitation studies were performed in a 5 L acrylic reactor with round bottom operated with 3 L of refractory gold concentrate slurry. Pulp concentration was 6% w/v and particle size ranged from 35 to 75 µm. The concentrate (Minera El Indio, La Serena, Chile) contained 42 g Au/ton, 440 g Ag/ton, 42.8% pyrite and 40.7% enargite as the main constituents. The CSTR was equipped with a one-impeller agitator, annular air sparger, four baffles and overflow exit. Figure 1 shows a schematic representation of the reactor and Table 1 presents the main geometrical ratios and operation conditions of the reactor. According to previous studies (Acevedo and Aroca, 1986; Myers and Bakker, 1998), two types of impellers were used: a pitched-blade turbine (0.105 m diameter) pumping up (6MFU) and a marine propeller (0.080 m diameter) pumping up (3MPU). Independent liquid and solids feeds were used. Solids were fed by means of an adapted syringe pump (Model 352, Sage Instruments, Cambridge, MA); a Cole-Parmer (Chicago, IL) peristaltic pump was used for the incoming liquid. All runs were performed at 33ºC and pH 1.5.

Table 1. Geometrical ratios and operation conditions of the 5-L continuous stirred reactor.

Geometrical Ratio

 

HL/T

1.64

HT/T

2.14

h/T

0.43

J/T

0.11

C/T

0.48-0.96

D/T pitched-blade turbine

0.75

D/T marine propeller

0.57

Operation conditions

Aeration rate

0.3-3.7 vvm

Agitation rate

370-1040 rpm

Solids content was measured by dried weight. Exit composition was determined from samples taken from the liquid surface; mean solids were estimated as a weighed mean of samples taken from different heights of the CSTR. It was considered that complete suspension of solids was attained when particles remained on the bottom of the tank for less than 2 seconds, as observed with a mirror placed under the bottom of the reactor.

Experimental design

Experimental data, obtained from CCR experimental design, was fitted to a second order polynomial function. Response surface methodology (RSM) was used, which allowed the building of models, evaluation of the effects of factors, and searching optimum conditions. In this work, RSM (with a three-level CCR experimental design) was applied to study the effect of three factors (aeration rate, stirrer speed and impeller height) on solids suspension in a CSTR. Two response variables were measured: pulp density at the exit and inside the reactor. A design with five codified levels, including stars points, was used (Table 2). A value of α = 1.68 and two replicates in the centre chosen in this work ensure the orthogonality and rotatability of the experimental design. The quality of obtained model was measured using the coefficient of determination (R2), the significance of each parameter through an F-test (calculated p-value), and the lack of fit of the model. Coefficients with a p-value lower than 0.01 were considered significant. First partial derivatives were calculated to obtain optimal values.

Table 2. Codified values of the variables for the experimental design.

Run

Aeration rate

Agitation rate

Impeller height

1

-1 (1 vvm)

-1 (500 rpm)

-1 (8 cm)

2

1 (3 vvm)

-1

-1

3

-1

1 (900 rpm)

-1

4

1

1

-1

5

-1

-1

1 (12 cm)

6

1

-1

1

7

-1

1

1

8

1

1

1

9

-a (0.3 vvm)

0 (700 rpm)

0 (10 cm)

10

a (3.7 vvm)

0

0

11

0 (2.0 vvm)

-a (370 rpm)

0

12

0

a (1040 rpm)

0

13

0

0

-a (6.7 cm)

14

0

0

a (13.4 cm)

15

0

0

0

15a

0

0

0

15b

0

0

0

Results and Discussion

The results obtained for all runs of the experimental design are given in Table 3. Although no solids accumulated on the bottom, complete homogenisation was not possible. At all conditions exit solids concentration was lower than mean and bottom concentrations.

Table 3. Exit and mean solids concentration for each impeller at the different operation conditions.

-

Pitched-blade turbine (6MFU)
Marine propeller (3MPU)

Run

Exit, % w/v

Mean, % w/v

Exit, % w/v

Mean, % w/v

1

2.98

4.96

3.13

4.32

2

4.10

4.42

3.84

4.78

3

3.41

5.15

3.57

4.76

4

3.72

5.82

3.85

5.75

5

2.02

3.82

2.95

3.98

6

2.43

3.96

3.26

4.35

7

4.03

4.93

3.35

4.43

8

3.56

5.43

3.47

4.98

9

3.63

5.43

3.86

4.15

10

2.80

5.52

4.28

4.86

11

2.39

3.43

3.18

4.64

12

3.74

4.88

3.56

5.15

13

4.16

5.26

3.95

5.06

14

3.64

4.39

2.73

4.08

15

3.29

5.35

4.01

5.35

15a

3.25

5.32

3.88

5.40

15b

3.35

5.42

3.95

5.45

These results were well represented by response surfaces and mathematical models for each of the four cases: exit and mean solids content for the 6MFU and 3MPU impellers.

Figure 2 and Figure 3 show the response surfaces of the exit and mean solids concentration as a function of impeller height and agitation rate for the case of the 3MPU impeller at 2.0 vvm. Analogue surfaces were obtained for other aeration rates and for the 6MFU impeller.

These two figures show the existence of optimum values for impeller speed and impeller height that maximize the suspension of the solids. The effect of aeration rate was not consistent and only contributed to the curvature of the response surface of the mean solids concentration in the 3MPU impeller (Table 4). The optimum values for impeller speed and height could be related to the co-existence of two phenomena: the radial flow and the axial flow (up-flow) produced by the operation of the impellers. A pumping zone (associated with the axial flow) and a re-circulation zone (associated with the radial flow) were identified by following the trajectory of air bubbles during the operation of the reactor without mineral (i.e. air-water system). While the increase in size and strength of the pumping zone favour the suspension of solids, the increase in the strength of the re-circulation zone could be detrimental for solids suspension depending on its size and position. For example, if the size of the re-circulation zone is smaller than the total height of the reactor (which is the case in our system) this zone could isolate the bottom and surface of the reactor, and negatively affect the suspension of the solids. An increase in the impeller speed will result in stronger pumping and re-circulation zones, producing positive effects in the suspension of the solids up to a certain level. This explains the existence of optimum impeller speeds that equilibrate positive and negative effects and maximise the solids suspension. The optimal position of the impeller also allows to maximise the positive effect of the pumping capacity of the impeller (pumping zone) and to minimise the negative effects of the radial flow (re-circulation zone). Therefore, the change in strength of competing pumping and re-circulation zones (due to the change in impeller speed and position) appear to be a reasonable explanation for the existence of optimum values for impeller height and position that maximise the solids suspension. 

Table 4. Mathematical models representing the response surfaces for the exit and mean solids composition for each impeller location.

Impeller

Model

R2

3MPU, exit

%w/v = - 0.825 + 0.547 (vvm) + 0.392 (h) - 5.8·10-6 (rpm)2 - 0.059 (h)2

0.9272

3MPU, mean

%w/v = 0.23 + 1.29 (vvm) + 0.006 (rpm) + 0.57 (h) - 0.30 (vvm)2

 - 4.14·110-6 (rpm)2 - 0.07(h)2

0.9960

6MFU, exit

%w/v = 2.18 + 0.005 (rpm) - 1.25 (h) - 0.001 (vvm)(rpm) - 0.092 (vvm)(h)

+ 0.0009 (rpm)(h) - 3.5·10-6 (rpm)2 + 0.074 (h)2

0.8915

6MFU, mean

%w/v = 0.84 + 0.014 (rpm) – 0.046 (h) + 0.001 (vvm)(rpm) - 1.1·10-5  (rpm)2

- 0.046 (h)2  

0.9807

The mathematical models derived from the experimental results and their determination coefficients are shown in Table 4. Only the significant effects, as determined by F and p values from the analysis of variance, are included (Appendix).

In equations 1 to 4 of Table 4, “h” represents the impeller position (impeller height) in the cylindrical section of the tank, so it does not include the 6 cm of height of the round bottom.

Table 5 summarises the optimal values obtained at 2.0 vvm for the aeration and agitation conditions that maximise solids suspension measured at the exit and as mean or overall content inside the reactor fed with 6% w/v of mineral concentrate. It can be appreciated that although the 3MPU requires higher agitation rates, the optimal values of the impeller position and the agitation rate are relatively similar for both cases. This is an important feature, as it allows to operate in a condition near the optimum values for both variables. On the contrary, the optima differ significantly in the case of 6MFU. Moreover, the higher agitation rate required for the propeller does not imply higher power consumption, because of its smaller diameter (0.08 m as compared with 0.105 m of the turbine) and lower power number.

Table 5. Optimal agitation rate and impeller height that maximise exit and mean solids contenta.
 

Pitched-blade turbine (6MFU)

Marine propeller (3MPU)

Exit

Mean

Exit

Mean

Solids, % w/v

5.02

5.26

4.15

5.6

Agitation rate, rpm

630

760

770

860

Impeller height, cm

13.0

8.7

9.1

9.0

a Aeration rate: 2.0 vvm, feed concentration: 6% w/v.

The Power Number under turbulent condition is 1.1 for 6MFU and 0.38 for 3MPU (Perry and Green, 1984). Considering the impellers diameters and the agitation rates, the ungassed power consumption for 6MFU would be of 19 to 34 W and that of 3MPU would be only of 3 to 4 W. The effect of aeration on these values would be similar for both impellers.

It is considered that the results obtained in this work can be extrapolated to a system inoculated with oxidizing micro organisms since their biomass will be negligible compared to that of the suspended mineral, so it will not change the hydrodynamic properties of the slurry.

It is concluded that under the experimental conditions used in this work the best solids suspension is obtained with 2.0 vvm, C/T = 0.64 and a marine propeller pumping up operated at 770-860 rpm.

Appendix

Table A.1. Example of analysis of variance. The complete results of the analysis of variance (López, 1988) for the mean solids content in the case of marine propeller are presented in the table. Similar results were obtained for exit solids and the pitched-blade turbine.

Table A.1. Analysis of variance for mean solids concentration, 3MPU.

Effect

Sum of squares

Degrees of freedom

Mean square

F-values

p-values

A: aeration rate

0.9301

1

0.9301

372.05

0.0027

B: agitation rate

0.8206

1

0.8206

328.25

0.0030

C: impeller height

0.9063

1

0.9063

362.53

0.0027

AB

0.0630

1

0.0630

25.20

0.0375

AC

0.0351

1

0.0351

14.04

0.0644

BC

0.0136

1

0.0136

5.44

0.0448

AA

1.0400

1

1.0400

416.02

0.0024

BB

0.3101

1

0.3101

124.04

0.0080

CC

0.8886

1

0.8886

355.45

0.0028

Error

0.1452

5

0.1452

11.62

0.0812

R2 = 0.966046;  p<0.01, significant effect

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