Surfactant phase behaviour investigation
Figures 3 and 4 show solubilization parameters (V
o
/V
s
) and (V
w
/V
s
) for the systems earlier presented in Table 3. The oil, brine and surfactant solubilization volumes, V
o
, V
w
and V
s
, in the micro-emulsion phase, were estimated from the phase volumes. The figures present the solubilization parameter on the salinity of two systems containing 0.5 and 1.0 active weight percentage of IOS surfactant equilibrate with the model oil. In these two plots, the data points of the oil solubilization ratio are connected with the dashed line while the water solubilization ratio is shown by the dotted line. The intersection of the plots of V
o
/V
s
and V
w
/V
s
as a function of salinity gives the optimum salinity and the optimum solubilization ratio. Optimum salinity corresponds to the salinity that equal volumes of water and oil are solubilized in the middle phase in Winsor type III of micro-emulsion phase behaviour.
Optimum salinities, where the two solubilization parameters have equal values (V/V
s
) according to Figs. 3 and 4, solubilization parameters (measured at optimum salinities) and optimal IFT for all the examined systems are summarized in Table 5. IFTs at optimum salinity were obtained by a spinning drop tensiometer through the drop shape analysis; Fig. 5 shows the example of images used for drop shape analysis for the range of IFT values.
Table 5 Experimental data of the surfactant phase behaviour study for three types of chemical systems containing 0.5 and 1.0 wt% IOS surfactant at optimal conditions
Table 5 shows the phase behaviour results comparing the optimum salinity, solubilization ratio and IFT values of systems with and without alkali contacting with and without acidic model oil. The measured data indicate that only the addition of both alkalis and surfactant to the water phase does not reduce the IFT substantially; however, a much greater IFT reduction can be obtained by the generation of in situ soap. As shown in Fig. 4, solubilization ratio values (V/V
s
) exceeding 10 were obtained for all systems containing 1.0 wt% surfactant. When the optimum solubilization ratio is equal to or larger than 10, then IFT at optimum salinity is in the order of 10−3 mN/m or less [43]. This IFT reduction is sufficiently low to mobilize the trapped residual oil by capillary forces. However, for aqueous solutions containing 0.5 wt% of IOS surfactant, in Fig. 3, we can only see solubilization ratio higher than 10 where in situ soap generation-assisting IFT reduction exists in a system containing naphthenic acid. As we made a goal of designing a chemical formulation for ASF flooding, this data indicates the impact of the presence of alkalinity, soap generation and surfactant concentration on a range of optimum salinity, solubilization parameters and IFT values.
Bulk foam stability
Effect of surfactant concentration and oil saturation
In this section, we investigate the effect of the surfactant concentration with and without the contacting oil as well as the effect of oil saturation on foamability and foam stability. Firstly, to investigate the effect of the IOS surfactant concentration on the stability of foam, the concentration was varied from 0.1 to 2.0 wt%, but in all the other experiments, the IOS concentration was kept constant at 1.0 wt%. Foam drainage, i.e. the decay of liquid volume in the foam as a function of time, is depicted in Figs. 6 and 7 in the absence and presence of an oleic phase, respectively. Figure 6 shows the evolution of liquid volume hold-up in the foam structure for the different surfactant concentrations as a function of time during foam generation and drainage after switching off the air sparging.
Data in Fig. 6 show that IOS foam grows linearly with time during foam generation. The straight line in the foam liquid–volume profile indicates a stable build-up of foam volume, and thus an IOS foam evolution is not affected by the destruction processes, such as coalescence and Ostwald ripening during foam generation [4]. Figure 6 also shows that liquid hold-up increases with surfactant concentrations, which can be explained by the fact that with increasing surfactant concentration the bubble size decreases which results in the intense fine foam texture, as visually observed during the experiments. Within longer periods of foam stability, it was observed that the average bubble size increases with decreasing surfactant concentration due to bubble coalescence. Though the maximum amount of liquid (V
L,max
) in the foam for the higher surfactant is larger, the time taken to reach the V
L,max
is correspondingly shorter. This implies a larger foamability for the higher surfactant concentration is due to the higher amount of adsorbed surfactant and the larger transport rate of surfactant to the aqueous phase/gas phase interface. This leads to the strength of electrostatic double-layer effect and also Gibbs–Marangoni effect, which both results in a more stable foam at the higher surfactant concentration [21]. Figure 7 shows similar experiments, in the presence of oil with various levels of oil saturation in the foam column of 1.0 wt% IOS surfactant. To gain further insight into the effect of oil saturation on foam properties, the foam capacity (FC) and the maximum density (MD) were measured as demonstrated in Fig. 8.
For the experiment in the presence of oil, the amount of liquid entrained inside the foam structure raised as the oil saturation added (Fig. 7). During the foam generation, part of oil enters into foam lamellae and thickens the plateau borders leading to the transport of oil within foam. This observation can be supported by the variation of FC and MD as shown in Fig. 8. A higher liquid volume in the foam is expected to lead to a lower drainage rate for the same surfactant solution in similar experimental conditions. However, as indicated in Fig. 9 that depicts half-decay time of 1.0 wt% IOS surfactant solution contacting with the range of oil saturation, the foam generated in the presence of a higher oil saturation has a lower half-decay time. Thus, the higher liquid volume in the foam structure in turn led to a larger drainage rate and a faster decline of foam volume compared to the generated foam interacting with the lower oil saturation. This could be due to the penetration of portion of the oil present in the foam lamellae and plateau borders to the gas–surfactant interface, which leads to the rupture of the foam films. This mechanism may explain the fact that the destabilizing effect of oil increases with the increase of oil saturation under the static foam condition.
Figure 10 displays visually the foam columns generated by 1.0 wt% IOS in the presence of normal hexadecane. The oleic phase was coloured red for the visualization. The image on the left was taken at an early point in the foam decay and the image on the right-hand side was taken at a later point. As can be seen, the created foam can carry large portion of the oil upward, which results in a relatively uniform distribution of oil in the body of foam. The decay of IOS foam was continued by coalescence of bubbles at the middle of the column causing a local change in the foam texture. The snapshot of the foam column clearly shows that, although foam texture in the latter point of the experiment is coarse, the foam is still stable by holding the oil in the body of foam. Thus, for the IOS foam (in the right-hand image) after gas sparging was terminated, the foam column remained stable for a relatively long time as can also be inferred by the t
1/2 in Fig. 11.
Figure 11 shows that half-decay time, t
1/2, in the presence of oil is systematically lower than in the absence of oil, and it increases with surfactant concentration. The data in Fig. 12 also show the MD coefficient of freshly generated foams as function of surfactant concentration in the absence and presence of n-hexadecane. As shown, the FC coefficient is larger than unity, even for foam stabilized by a low surfactant concentration of 0.1 wt% (Fig. 12). Hence, this coefficient for foam in the presence of oil is systematically lower than that in the absence of oil. The difference in the FC coefficients can be attributed to the gas sparging time. Recall that FC coefficient was defined as a foam volume at the end of gas sparging divided by the total volume of gas injected. This infers that injection of a larger volume of gas leads to a smaller value of the FC coefficient [33]. Therefore, both coefficients increased with surfactant concentration and oil saturation.
Effect of salinity and alkalinity
Illustrated in Fig. 13 is the effect of salinity and alkalinity on the foam stability in the absence of oleic phase. Concentrations of salt/alkaline increase up to 5.0 wt%, which is the range of electrolyte concentration obtained from the micro-emulsion phase behaviour study (see the “Surfactant phase behaviour investigation” section). From this figure, it can be seen that the addition of salt (NaCl) and alkali (Na2CO3) to the IOS foaming system can have an effect on the reduction of foamability and foam stability. Figure 14 shows that the MD of the generated foam decreases; such effects have been associated with the cationic–anionic-type interaction between the anionic moiety of the IOS surfactant and cation ion of the salt and alkali. This type of interaction causes the screening of the repulsive forces between the ionic head groups and reducing the surface potential on the gas–liquid interfaces. Consequently, this causes a reduction in the repulsion between the surfactant layers, between the opposing film interfaces, and thus decreasing double-layer repulsion which in turn favours film drainage.
Effect of in situ soap generation
Surfactant solution containing 0.5 wt% IOS and 1.0 wt% NaCl with different concentrations of Na2CO3 were used to study the effect of in situ soap generation on foam drainage. Figure 15 shows the foam volumes versus time for the different alkali concentrations in the aqueous phase contacting with n-hexadecane containing decanoic acid. Increasing the alkali concentration from 0.5 to 1.0 wt% resulted in an enhanced foam stability. This can be explained by the fact that higher alkalinity means more natural surfactant in the system due to in situ soap generation. However, for the surfactant solution containing 2.0 wt% alkali, the drainage rate is larger and the extent of stability is smaller than for a system containing 1.0 wt% alkali. This suggests that the effect of the alkali is reversed due to a large amount of in situ soap generation. This could be due to the fact that the liquid–gas interface is more mobile at a lower surface tension (higher in situ soap), which tends to increase the rate of liquid drained out of the plateau border. This reduction in liquid occurs during the initial liquid holdup as well as during drainage. At lower surface tensions, the capillary suction at the plateau border (which is against gravity) is smaller and, thus, the rate of foam drainage is greater. Therefore, uneven thinning and instabilities of the foam film might happen, which will cause acceleration of the film drainage and rupture.
The reason for the observed behaviour is not completely clear. This observation could be also interpreted by the rapid spreading of oil droplets that have a low surface tension over the lamella. The spreading oil by augmenting the curvature radius of the bubbles lowers the surface elasticity and surface viscosity [21]. This can subsequently cause a rupture in the foam structure by creating weak spots. Therefore, the interfacial film loses its foam-stabilizing capability and foam destruction occurs at a significantly low surface tension.
Interpretation by phenomenological theories
Table 6 displays the entering, spreading and bridging the coefficients and the lamella number obtained by combining the measured ST and IFT between surfactant solution/air, model oil/air and surfactant solution/model oil. The purpose of obtaining these phenomenological parameters was to gain insight into any correlation between the classical theory and the bulk foam stability in the presence of oil. All the surfactant solutions exhibited a positive entering coefficient (E > 0), indicating favourable conditions for n-hexadecane and acidic n-hexadecane to enter the gas–water interface. Thus, foam stability in the presence of oil will be determined by the magnitude and sign of the spreading S and bridging B coefficients (see also Table 1). Among the systems studied, systems 1 and 2 provide the negative spreading coefficients, but these systems showed the largest positive B coefficients. This indicates that the generated foam should be relatively stable in the presence of n-hexadecane, in a good agreement with the observed decay behaviour in Fig. 11.
Table 6 Entering, spreading and bridging coefficients and lamella number for different studied systems in presence of n-hexadecane
Foam stability can be further examined by comparing the value of the lamella number. Systems 1 and 2 exhibit a lamella number of smaller than one, which corresponds to type A foam. We recall that a type A foam is stable in presence of oil with a negative S coefficient (see Table 2). However, this is not in line with the calculated E and S coefficients in Table 6. It is also not consistent with the observed foam stability in Fig. 11, particularly for the case of pure n-hexadecane (without naphthenic acid), which were found to be rather sensitive to the oleic phase. The spreading coefficients calculated for the acidic model oil were positive for systems 3 and 4 regardless of the presence of alkali and in situ soap generation. In theory, in such a situation the oil could spread over the gas-liquid surface and break the foam film, however, according to measured half-decay time, the generated foam was fairly stable (see Fig. 11). We recall that if the spreading coefficient was negative, oil would remain as droplets at the interfacial surfaces and thus attains a necessary condition to stabilize foam.
Systems 3 and 4, in the presence of acidic oil, exhibited positive entering and spreading coefficients which indicate type C foams. However, for these two systems, foam stability does not seem to be governed by this type of classification. On the other hand, visual inspection of the foam-column experiments indicated that foam made using surfactant formulations can emulsify the acidic model oil into plateau borders of the foam structure. Thus, system 4 exhibited type B foam behaviour, which indicates that foam stability in the presence of soap generation could be attributed to transport properties of oil droplets within the foam. Type B foams have the capacity to carry more oil than type A or type C foams by transporting emulsified oil droplets inside the foam structure [39].
For all IOS foams generated in the presence of oil, the bridging coefficient was high and positive, which implies that the bridging mechanism can trigger a film rupture. Lower magnitude of the entering and bridging coefficients for system 4 than system 3 as presented in Table 6 indicates that IOS foam can generate more stable foams when mixed with soap generated by the interaction of alkali and naphthenic acid present in the oleic phase. Thus, we could bring to a close that a negative spreading coefficient is not a necessary condition for stable foam, and the stability of foam in the presence of oil could be attributed to interfacial properties and oil transport characteristics of the foam plateau borders and the foam lamellae.