Wenxiang Zhang*ab,
Luhui Dingb,
Michel Y. Jaffrinc,
Nabil Grimib and
Bing Tanga
aSchool of Environmental Science and Engineering, Guangdong University of Technology, Guangzhou 510006, PR China. E-mail: zhangwenxiang1987@qq.com
bEA 4297 TIMR, University of Technology of Compiegne, 60205 Compiegne Cedex, France
cUMR 7338, Technological University of Compiegne, 60205 Compiegne Cedex, France
First published on 16th November 2016
Alfalfa juice is predominantly created from the production of fodder pellets for cattle. Due to its high nutritive value and abundant sources, an inappropriate treatment may cause important environmental problems. Membranes are used to separate and concentrate leaf protein from alfalfa juice. However, membrane fouling reduces process efficiency and hinders wide application. This study investigated the fouling of MF and UF membranes by foulants of alfalfa juice. Permeate flux gradually increased with TMP in a stepwise pattern. A stepwise multisite Darcy's law model (SMDM) was proposed to simulate the stepwise multisite fouling process. Besides, the resistance coefficient and compressibility for different steps and sites were calculated to explain the complex fouling process. The effects of feed composition, membrane and hydraulic conditions on the stepwise fouling process were investigated. These various factors have a strong effect on the fouling process of industrial membranes. A series of long term tests were utilized to study flux decline and membrane fouling at various steps and sites of the fouling process. The results of this investigation can help us to understand the fouling process of alfalfa juice and facilitate membrane fouling control.
As a promising method to separate dissolved and suspended matter according to their molecular scales, membrane technologies have been widely applied in various chemical and biochemical processes of food industry and wastewater treatment. They can treat meat and fish products, vegetal extracts and juices, dairy products and effluents,8 because this process involves no chemical agents and phase change is more economic and environmentally friendly.9,10 A few previous studies3,11–14 used UF to separate and concentrate crude protein from waste leaf extraction juice. Koschuh et al.12 found that UF had a higher concentration capacity of crude protein, in comparison with heat coagulation and centrifugation. By combining UF and discontinuous diafiltration, Fernandez et al.11,13 claimed that the obtained product had a much higher dry protein content and salt reduction was significantly reduced, which is more suitable for use in balanced animal feed formulations. In our previous study,3 dead-end filtration and dynamic filtration modules were used to separate and concentrate leaf protein in alfalfa juice. Serious flux decline caused by concentration polarization and subsequent membrane fouling occurred during concentration process, increasing costs and restricting its sustainable operation and industrial application.15 Membrane fouling is due to deposition of suspended matter on membrane surface or inside membrane pores, which adds an extra resistance to filtration.16 Flux decays at constant TMP or requires an increasing TMP to maintain a constant flux fouling resistance lowers membrane performance and can be removed by implementation of various flux decline control strategies, but operation cost increases.15 However, the selection of a suitable flux decline control strategy requires an analysis of membrane fouling in depth.
The main fouling mechanisms for MF and UF of proteins are cake formation, pore blocking, gel formation and adsorption.17 Pore blocking and adsorption occurred on membrane surface or into membrane pores when proteins deposit and block membrane pores.18 Cake formation and gel formation are produced by the accumulation of proteins on membrane surface.19 In initial stage of filtration, proteins are adsorbed to membrane, thus pore blocking and adsorption are main fouling mechanisms. But after a period of filtration, a cake layer or gel forms and covers the pores of the membrane.16 Therefore, for a long filtration process, such as protein concentration in industry, pore blocking and adsorption can be negligible, while cake formation and gel formation are considered to be the most severe fouling mechanisms. In industrial filtration, a high TMP is usually selected to improve flux behavior and production efficiency. The increase of TMP compresses fouling layer, increases irreversible fouling, reduces flux behavior and affects membrane sustainable use. The cake layer can be highly compressed and affect filtration performance. A number of filtration models20–23 have been employed to describe fouling processes on membrane surface. Factors affecting adsorption process were also evaluated. However, limited studies have focused on interactions of TMP with compressibility of cake layer. Lee et al.20 studied a mathematical flux decline model for cross-flow UF of colloidal suspensions. The compressibility factor is related to porosity of cake layer and TMP. Carrère et al.21 investigated a fouling model for clarification of lactic acid fermentation broths by cross-flow MF. The compressibility factor and filtration time were exponentially related. Kim et al.22 used UF to filtrate a synthetic waste water containing natural organic matter and described fouling mechanisms and cake compressibility coefficients of various organic wastewaters. Although these findings are encouraging, the compressibility of a protein cake layer on membrane surface may not be completely understood and a compressibility index alone can't reflect the complexity of fouling process.
Actually, membranes fouling affinity scales and binding energies vary in different filtration stages, and the relationship between foulants and membranes may be different.24 Besides, the mechanism for distribution and transportation of solutes from bulk solution to membrane is complicated.15 The exact process of protein fouling on membrane is still uncertain and the influencing factors need to be clarified. To fill the gap in the study reported here, we therefore propose to investigate the fouling process of leaf protein on membrane. To our knowledge, this is the first investigation to explore the fouling behavior of alfalfa juice filtration, and to discuss the environmental issues related to leaf protein concentration from alfalfa juice by membrane technology. A stepwise membrane fouling model is firstly proposed to simulate the fouling process. The effects of three main factors (feed water composition, membrane types and hydraulic conditions on membrane surface) affecting flux decline on fouling process are also estimated. Then, a series of long term tests were utilized to study the flux decline and membrane fouling at various fouling step process. The results should reveal the fouling process of alfalfa filtration and facilitate assessment and control of membrane fouling in membrane engineering.
Index | Alfalfa juice |
---|---|
Crude protein (g L−1) | 21 |
Chlorophyll a (mg L−1) | 12.38 |
Chlorophyll b (mg L−1) | 20.82 |
Dry matter (g L−1) | 86 |
Ash (g L−1) | 21 |
Turbidity (NTU) | 600 |
Conductivity (ms cm−1) | 9.29 |
pH | 5.8 |
Soluble matter (°Brix) | 8.1 |
Density, ρ (g mL−1) | 1.20 |
MF and UF membranes fabricated by MICRODYN-NADIR GmbH were tested in the present study. According to manufacturer's information, their properties are summarized in Table 2.
Membrane | Manufacturer | Surface material | Water permeability (L m−2 h−1 bar−1) |
---|---|---|---|
P020F (UF 20 K) | Nadir | PH-PES | 43 |
MV020T (MF 0.2 μm) | Nadir | PVDF | 710 |
![]() | (1) |
VRR is defined as:
![]() | (2) |
The mean TMP is obtained by integrating the local pressure pc (Pa) over the membrane area as follows:
![]() | (3) |
![]() | ||
Fig. 2 Permeate flux as a function of TMP at various rotating speeds and VRRs for MF ((a), (c) and (e)) and UF ((b), (d) and (f)). |
Visual inspection results significantly indicate different nonlinearities in all operational curves of permeate flux versus TMP. This depends on different compressibilities of fouling layer and subsequent filtration resistances. In traditional fouling theory,25 three zones related with membrane fouling have been proposed to describe the operational curves of permeate flux versus TMP. In zone 1, for low TMP, only concentration polarization exists with adsorption fouling, and as a subcritical zone, the flux is lower than the critical one, thus no obvious fouling occurs and flux increases linearly with TMP. At zone 2, cake formation and consolidation as well pore blocking and protein adsorption at membrane occur and flux increases slower. For zone 3, the cake layer is compressed by TMP and irreversible fouling improves, while the flux reaches a plateau (limiting flux).9 This fouling theory and the related mathematical models can only explain the fouling pattern 2, but they are not adequate to represent the stepwise-shaped curves for fouling patterns 1 and 3. For fouling pattern 1, zone 1 is dominates and no zone 3 occurs, whereas, with respect to fouling pattern 3, zones 2 and 3 are definitely dominated and zone 1 is more ephemeral. Besides, traditional fouling theory just forces on the simple change trend between flux and TMP, but the stepwise fouling process is ignored. In fact, the main core issues are fouling improvement and compressibility of fouling layer, but there is no index to reflect the change of fouling layer in traditional fouling theory. Therefore, in Section 3.2, a stepwise fouling model is firstly proposed to simulate stepwise fouling process and explain various fouling patterns with different feed water compositions, membrane types and hydraulic conditions on membrane surface, while fouling formation and cake compressibility during different stages can be explained.
The flux influence of additional hydraulic resistance can be described by DM as follows:
![]() | (4) |
The fouling resistance can be described as the product of the area-specific amount of fouling,16 W (kg m−2), and the specific resistance of fouling, α (m kg−1) as described in eqn (5).
Rf = αW | (5) |
The fouling layer is compacted with the increase of TMP, further reducing permeate flux. In some previous studies,20,23,29 the fouling layer of protein is considered to be highly compressible, i.e. the specific resistance, α0 (m kg−1) is pressure independent and can be described as follows:
α = α0(TMP)β | (6) |
Eqn (4) can be rewritten as:
![]() | (7) |
γ = α0W | (8) |
This is a reasonable assumption based on the mono-fouling process. The DM, which assumes uniform fouling affinity scales and binding energies between foulants and membrane for fouling sites, is applied to homogeneous membrane surfaces.30,31 In its general form, the multisite DM takes into account several kinds of active sites on membrane surface of fouling, and is useful for a fouling process with more generally homogeneous membrane surfaces.32,33 Foulants in feed comprises various organic and inorganic matters and the membrane surface is associated with various pits, edges, and other discontinuities.32 Therefore, it is more reasonable to assume that not all surface sites on membrane are identical. Besides, a variety of site types might exist, with varying affinity scales and binding energies for fouling process.
During fouling process, it is speculated that all kinds of unoccupied sites are in excess and the foulant molecules deposit and bind preferentially to sites with greater affinity. As the concentration of foulants in feed increases, fouling behavior to the higher binding energy sites on membrane surface becomes saturated and excess foulant molecules are compelled to deposit on other sites with lower affinity. Thus a stepwise fouling process with the sum of multiple fouling steps can be obtained and perceived to explain a group of fouling sites with mono DM/multisite Darcy's law model (MDM)-type fouling processes. In order to better explain fouling process of alfalfa juice, a stepwise multisite Darcy's law model (SMDM) was proposed in this investigation.
The MDM can be written as follows:
![]() | (9) |
![]() | (10) |
Eqn (10) can be utilized to describe the fouling process at each step. This equation can only be used when TMP > TMPi. If TMP < TMPi, then it means that step i has not been reached, thus TMP for step i could not be considered and should be equal to 0. Eqn (10) can be rewritten as follows:
![]() | (11) |
If TMP < TMPi, Ji = 0
For all of the fouling steps, the related mathematical expression of SMDM can be given as follows:
![]() | (12) |
The limiting flux (Jlim) is the maximum plateau from all steps in entire fouling process (eqn (13)):
![]() | (13) |
A schematic illustration of an SMDM is shown in Fig. 3. For example, if the data can be characterized as a three-step fouling process including a single DM-type fouling for the first step, a three-site MDM-type fouling for the second step, and a two-site MDM-type fouling for the third step, then corresponding SMDM can be described as follows:
![]() | (14) |
The developed SMDM was employed to explain the fouling process of alfalfa juice for MF and UF. The estimated parameters based on experimental data by nonlinear regression analysis are shown in ESI Tables S1 and S2.† The results imply that the membrane surface comprises several distinct site types with various affinities for foulants in alfalfa juice. The SMDM method is suitable for both MF and UF. Moreover, in the first step for two membrane types, the DM can best fit the operational curves of permeate flux versus TMP, indicating only that one site type would interact with foulants of alfalfa juice in this step. Such fouling sites for MF and UF have a higher affinity for foulants. In the second step, the two-site DM fits satisfactorily experimental data for both MF and UF. For the third step, both one-site DM and two-site DM give a high fitting degree. It indicates the existence of multiple site types on these filtration experiments. With lower rotating speed or higher VRR, the number of site types and fouling steps increases. At low rotating speed, shear rate on membrane surface decreases and more serious concentration polarization occurs, as well more foulants deposit on membrane and have more interaction with various membrane sites and the subsequently formed fouling layers are multiple and cumulative. Besides, a high concentration of foulants increases with VRR, which also causes more sites and multiple steps in the fouling process.
The β and γ for MF and UF vary with each step. This variation can be attributed to the differences of feed water composition, hydrodynamic condition and membrane properties.15 It should also be noted that each type of membrane site can include a wide population of fouling sites. However, these sites have similar affinities.32 For most steps and sites of MF, the β values were lower than these of UF, but γ values were higher than these of UF, implying that the filtration resistance of MF was lower than that of UF, and the fouling layer compressibility was higher than that of UF, which could be explained as follows. Due to smaller membrane pore, UF had higher rejection of foulants and had more serious concentration polarization than MF, subsequent leading to thicker fouling layer and greater filtration resistance on membrane. In filtration process, as a driving force, flux could compress fouling layer. Because of much higher flux, the fouling layer of MF was highly compressed, thus MF had higher fouling layer compressibility than UF. Besides, the β and γ in the first step are much lower than these in the second and third steps, due to higher concentration polarization and membrane fouling at higher TMP,34 especially above critical flux zone or in limiting zone.25 Therefore, different site types at the second and third steps could contribute a significant amount to the membrane fouling of alfalfa juice, even if the fouling affinity of site types in the first step may be greater.
In the concentrating process of alfalfa juice, different VRRs have different feed composition and own various fouling processes and characteristics. The effect of VRR on stepwise fouling process of alfalfa juice was investigated through batch experiments in VRR 1, 3 and 6 for MF and UF. Fig. 4 and 5 depict the resistance coefficient and compressibility of different VRRs, respectively. The data show that fouling behavior of alfalfa juice on MF and UF vary with VRRs. At the same rotating speed, the resistance coefficient values increased with VRRs, because at higher VRR, more feed leaf proteins and other large particles were concentrated, then higher concentration of foulants created thicker fouling layer and greater resistance coefficient, in accordance with their flux behavior. Besides, the resistance coefficient herein is in the order: step 3 > step 2 > step 1, implying that at higher TMP operation, more foulants deposited on membrane surface and a thicker layer formed, so a more complex fouling process and a higher resistance coefficient occurred. As for the compressibility, their values decreased with increasing VRR. In alfalfa juice concentration process, as an important driving force, the permeate flux pushed foulants toward membrane surface and compressed the cake layer, therefore a higher flux improved the compressibility.36 At higher VRRs, a thicker cake layer formed and reduced the flux, thus compressibility was eliminated.
![]() | ||
Fig. 4 Resistance coefficient in fouling process on (a) VRR = 1, (b) VRR = 3 and (c) VRR = 6 at different rotating speeds. |
![]() | ||
Fig. 5 Compressibility in fouling process on (a) VRR = 1, (b) VRR = 3 and (c) VRR = 6 at different rotating speeds. |
In membrane filtration of alfalfa juice, the overall influence of feed composition on the fouling behavior can be considered as a combination of multiple influences. The various components in feed, such as particles, colloids, soluble organics, and various electrolytes, may interact with each other and have various foulant components, pH and ionic strength, thus affecting fouling behavior.15 This study uses various VRRs to reflect the variation of feed composition and suggests that VRR can have a measurable influence on fouling behavior. The feed composition may differ spatially and temporally in alfalfa juice disposal sites, due to differences in site-operation patterns, alfalfa juice productions and natural conditions. It is important to consider such local characteristics in the related in fouling assessment.
As shown in Fig. 4 and 5, the resistance coefficient and compressibility decreased with rotating speed. The increase of rotating speed could eliminate concentration polarization and deposition of foulants on membrane, thus fouling resistance on membrane reduced. At the same time, high flux produced by rotating speed provided a higher driving force for compressing fouling layer and decreasing compressibility. In addition, the number of steps and fouling sites increases with the decrease of shear rate. At lower shear rate, concentration polarization was higher and the interaction between foulants and membrane was more complex, thus the fouling layer resistance was bigger and fouling process needed more steps and fouling sites. Therefore, a high shear rate cannot only control concentration polarization and membrane fouling resistance, but also decrease the steps and sites in fouling process. This is of special interest for applications to fouling control of membrane protein concentration.
![]() | ||
Fig. 6 Permeate flux versus time (5 h) under various operating strategies for (a) MF and (b) UF (VRR = 6 solution and 25 °C). |
Membrane | Step | 1000 rpm | 2000 rpm | ||
---|---|---|---|---|---|
FD (%) | PL (%) | FD (%) | PL (%) | ||
a NE, no exist because this step does not exist in SMDM.b The FD values were calculated from the average flux during first hour and fifth hour. | |||||
MF | Step 1 | 6.3 | 4.5 | 5.3 | 5.2 |
Step 2 | 9.2 | 18.6 | 8.8 | 19.9 | |
Step 3 (6 bar) | 13.4 | 29.4 | 11.9 | 31.1 | |
UF | Step 1 | 5.1 | 3.9 | 4.8 | 4.1 |
Step 2 | 8.6 | 14.2 | 7.9 | 17.3 | |
Step 3 (6 bar) | 12.7 | 22.8 | NE | NE |
A | Membrane surface (m2) |
J | Permeate flux of solution (L m−2 h−1) |
Lpa | Membrane water permeability after filtration or cleaning (L m−2 h−1 bar−1) |
Lpi | Initial membrane water permeability (L m−2 h−1 bar−1) |
N | Rotating speed (rpm) |
pc | Measured peripheral pressure (Pa) |
Qf | Permeate flow rate (m3 h−1) |
R | Housing inner radius (m) |
Rout | Outer radius (m) |
Rin | Inner radius (m) |
Rm | Hydraulic resistances of membrane (m−1) |
Rf | Hydraulic resistances of fouling layer (m−1) |
R2 | Coefficient of multiple determination |
TMP | Transmembrane pressure (bar) |
T | Filtration time (h) |
V | Total volume of permeate (L) |
VRR | Volume reduction ratio (L) |
V0 | Initial feed volume (L) |
VR | Retentate volume (L) |
α | Specific resistance of fouling (m kg−1) |
β | Compressibility index of fouling layer (varying from 0 to 1) |
κ | Velocity factor |
γ | Resistance coefficient of fouling layer (m−1) |
ρ | Density of the fluid (g L−1) |
ω | Angular velocity of rotating disk (rad) |
μ | Dynamic viscosity of feed (pa s) |
Footnote |
† Electronic supplementary information (ESI) available. See DOI: 10.1039/c6ra23212d |
This journal is © The Royal Society of Chemistry 2016 |