Baixe o app para aproveitar ainda mais
Prévia do material em texto
355CoUoids and Surfaces, 21 (1986) 355-369 Elsevier Science Publishers B. V., Amsterdam Printed in The Netherlands Effect of Temperature on the Interfacial Properties of Silicates* R. RAMACHANDRAN and P. SOMASUNDARAN Henry Kumb School of Mines, Columbia University, New York, NY 10027 (U.S.A.) (Received 2 April 1986; accepted in final form 14 July 1986) ABSTRACT Electrochemical properties of silicate minerals govern their behavior in processes such as floc- culation and enhanced oil recovery that can occur at elevated temperatures. Knowledge of these properties as a function of temperature can be helpful in developing an understanding of the role of these interfacial properties at non-ambient temperatures. The zeta potential of sodium kaolin- ite and quartz has been determined as a function of temperature in this work. Both systems exhib- ited markedly different behavior at higher temperatures and also exhibited significant hysteresis. The results were examined in terms of possible dissolution of the minerals and surface reactions at different temperatures. INTRODUCTION Electrokinetic properties of minerals exert a governing influence on many interfacial processes involving them. However, very little information is avail- able in the literature on such interfacial properties as zeta potential at elevated temperatures, although several processes such as flotation and enhanced oil recovery occur at high temperatures. The solid-solution equilibria of a system will also be significantly affected by changes in temperature and precipitation of various species due to temperature fluctuations can markedly affect the interfacial potential. Measurement of zeta potential using electrophoresis, as a function of temperature, is inhibited due to the elaborate modifications required to avoid interference from convectional currents and non-uniform expansion of the cells. The streaming potential technique is most easily adapt- able for zeta potential measurements at non-ambient temperature conditions. High temperature experiments were successfully performed by Kulkarni and Somasundaran [1] using the streaming potential technique. In the present study this procedure was followed to investigate the zeta-potential behavior of .Dedicated to the memory of Professor G.D. Parfitt. 0166-6622/86/$03.50 @ 1986 Elsevier Science Publishers B. V. 356 Na-kaolinite and quartz as a function of temperature under different pH conditions. MATE~ AND METHODS Brazilian quartz (- 28 to + 65 mesh) was prepared by roll crushing and sizing. The sample was leached with concentrated nitric acid till it was free of iron and subsequently washed free of nitrate ions by repeated washing with triply distilled water. The washing process was continued till the pH of the supernatant was constant and about the natural pH of quartz, 5.4-5.8. The samples were stored in polypropylene bottles at pH 2. A well crystallised sample of Georgia kaolinite was obtained from the clay repository at the University of Missouri. The Na-kaolinite was subjected to repeated washing with NaCI using the procedure of Hollander et aI. [2] until homo ionic Na-kaolinite was obtained. The surface area of this sample was determined by the BET method to be 9.4 m2 g-l. The clay sample was of sub- micrometer size and it was not possible to make a reproducible stable porous plug with it because the fines escaped easily through the platinum electrode (80 mesh). When the clay was contained using a porous membrane it was observed that even under high streaming pressure (15 cm of Hg) , there was no significant motion of solution through the compact clay plug. These problems were successfully overcome by pelletising the clay using the following procedure. About 15 g of the clay sample was transferred to a cavity in a 2cm mould. The clay was compacted using a plunger and a hydraulic press at a pressure of 7X 106 kg m-2. The pellets were then sintered at 500°C in an induction furnace for 12 h. The hardened pellets were crushed in an agate mortar and the - 28 to +48 mesh size fraction collected. This sample was washed 10 times with distilled water and then with triply distilled water until a constant pH of the supernatant was obtained. The washed clay was then used in streaming poten:- tial experiments. In order to determine the effect of heat treatment on the kaolinite sample EDXRF and electrophoresis studies were conducted on the heat-treated and untreated clay. EDXRF showed no significant variations between the two sam- ples (Fig. 1). Electrophoresis data of the two samples also showed no differ- ence. Obviously, the present heat treatment does not alter the surface significantly to affect the zeta potential. EXPERIMENTAL PROCEDURE The procedure followed in the present study was similar to that described in an earlier work [1]. The streaming potential cell was filled with the solution of desired pH and ionic strength and the solid (quartz or Na-kaolinite) was then introduced. The mineral was packed between the two platinum electrodes 357 Fig. 1. EDXRF of heat-treated and untreated clay. 358 into a compact porous plug and conditioned in the test solution by repeated to and fro streaming for 1 h. The cell was immersed in a water bath maintained at the desired test temperature. The two platinum electrodes were connected to a very high impedance electrometer to measure the streaming potential. The pressure was measured using a mercury manometer. The zeta potential was calculated using the Helmholtz-Smoluchowski equation: 4nElI1 PEZeta potential = where A, .u and f are respectively the specific conductivity, viscosity and dielec- tric constant of the aqueous media and E the streaming potential under the driving pressure P. E, P and A were determined experimentally and values for viscosity and dielectric constants at the test temperature were obtained from the literature [ 15] . Extensive reviews on the precautions to be taken in streaming potential experiments have been published [3,4] and were followed in the experiments. The mean of at least 10 readings of E/ P were used in the calculation of the zeta potential. The experiments at room temperature were performed both using electrophoresis (crushed samples of the - 400 mesh size fraction from the samples used for streaming potential) and streaming potential. The results were comparable within ::!:5%. R&gULTS The performance of the cell was examined initially. A linear relationship was obtained between driving pressure and streaming potential. In all experi- ments the mean value of 10 to 15 readings of the ratio of streaming potential to driving pressure was used to calculate the zeta potential. The results obtained in this study are compared with those of other workers, Fig. 2. The literature data is characterised by a wide amount of scatter. Vari- ations in data could be the result of non -equilibrium conditions used as well as due to differences in mineralogical and chemical composition of solids and the supporting electrolyte concentration. Temperature effects on quartz The results obtained for the zeta potential as a function of temperature at 10,35, and 75°C are shown in Fig. 3. The zeta potential is found to become more negative with increasing temperature. Most interestingly, it was observed during these tests that the zeta potential did not return to its original value at 250 C when the system was taken through a temperature cycle. A detailed study 359 > E ... C( ~ z ... -- 0 D- C( -- ... Fig. 2. Zeta potential of (a) quartz and (b) Na -kaolinite as a function of pH: Comparison of data. 360 .140 r BRAZILIAN QUARTZ -48 +6' 10.'N NaNO, 010.C a :5'.C '" 75"C 9' 1 4 , Aj > e -' ~. I- Z III I- 0 A. C. I- III N '4j! 4'/ / ~ . '0 ., I 4 . . .J. . I I, 10? pH Fig. 3. Effect of temperature on zeta potential of quartz. of the hysteresis effect was conducted at two temperatures, 25 and 75°C, at 0.001 M ionic strength. Figure 4 shows the zeta potential of quartz as a function of pH at 25 and 750 C. The hysteresis effect is schematically illustrated in Figs 5-7. It can be seen from Fig. 6 that the zeta potential increased from - 46 to - 82 m V upon increasing the temperature from 25 to 750 C. Upon decreasing the temperature back to 25°C the zeta potential remained at a value of -74 mV. Even after washing the'sample with triply distilled water and introducing fresh NaNO3 solution the zeta potential stayed at -74 mV. Similar results were obtained at pH 4.4, 8.1, and 9.7. At alkaline pH, elevation of the temperature caused significant changes in the final pH values partly due to the change in the pK of water and also due to the mineral solution equilibria at this pH. Tewari and Mclean [7) observed similar pH changes at elevated temperatures for the alumina-water system. The zeta potential at the natural pH of 5.6 after the sample had undergone a temperature cycle at alkaline pH was always sig- nificantly higher in magnitude than what it was initially. 361 -"0 BRAZILIAN QUARTZ -4B +65 MESH 10-3N NoNO3 025.C A 75.C tt-120 I -100 /. p AI t I{ / .t ;6' > e.-eo -' ~ I- Z ... I- 0-60 a. c( I- ... N -40 4/0 -20 0 I . "',,"",,'jl 2 34. . " ' .-~ , IV pH Fig. 4. Zeta potential of quartz at 25 and 750 C. Temperature effects on clay Figure 8 shows the zeta potential of clay at 25 and at 75 ° C. It can be seen that at 75°C Na-kaolinite is more positive at acidic pH and more negative at alkaline pH. Figures 9 and 10 illustrate the effect resulting from taking the sample through a temperature cycle. Na-kaolinite exhibits significant hyster- esis at all pH values. The zeta potential increases from + 11 m V at pH 4 to + 22 m V at the same pH after a temperature cycle. An increase in the negative direction, from -10 m V at pH 6.7 to - 30 m V at pH 7, is observed at alkaline pH. In order to understand the temperature dependence of the interfacial prop- erties such as zeta potential of quartz and sodium kaolinite it is necessary to look at the mineral solution chemical equilibria of these systems at different temperatures. 362 -60,- -40 > E -' ~ ... Z III f ~ -20 ... !'! 40(5.61~ A A A~(4.4Ie< < < < «< < < < < < < < ~':'7<.,o21(4.41TIME~ 15.6 'e '7'7'7'7'7 '7'7 (ptjl:!-J V -'7'7'7'7'7V '7'7"7 ' ~ -1714~IO<~'7< < < «< < < < < < < < ~.p-_(4.41 ... '7'7'7 V '7'7'7 V '7'7'7 V '7'7'7 V '7'7'71 14 .41~'7 '7 '7 BRAZILIAN QUARTZ - 48 +65 JESH 10-3N NoNO) TEST TIME: 0, 1,5,17. 21,35,40 ",. SOLUTION pH- ( I . ZETA POTENTIAL OF WASHED PLUG AFTER TEMPERATURE CYCLE 25 TEMPERATURE,.C 75 Fig. 5. Schematic representation of temperature cycle at acidic pH. Silica The hydrolysis of the surface species of silica can be represented by the fol- lowing reactions [8-11,13].r- ~-oSi {I (2) + HQ1 ~ ~~-001 ~5I - 001 + i '-Sl<OoI tOt~ 001 51<.001 001 r - $1-01 b I Si-OI r~<oo ! Si~.g: OH.HOH OH OH ~ OH Si < Si~OH OH ~af (3) 363 ;'" ,": ., O{5.610 t t TIME {pHI BRAZILIAN QUARTZ -48 +65MESH 10-3N NoNO3 TEST TIME: O,4,23,27,44,48h" SOLuTION pH- ( ) . ZETA POTENTIAL OF WASHED PLUG AFTER TEMPERATURE CYCLE 2~ 75 TEMPERATURE,.C Fig. 6. Schematic repre.'lentation of temperature cycle at natural pH. The main cause for the surface charge is the dissociation of the silanol groups at the interface. Reactions (1) to (4) represent a continuous increase of surface hydroxyl groups to form a silicic acid surface. The number of ionisable sites per silicon atom is thus higher for a silicic acid surface than for a fresh quartz surface. The silicic acid surface is therefore expected to possess a higher surface charge density than a quartz surface. Generation of such silicic acid surface sites could be a major reason for the observed effect of temperature. De Bruyn et al. [12] have represented the temperature dependence of the solubility of crystalline quartz by the following equations: SiO2+2 H2O = H.SiO. (5) (6)log( H"SiO,,) O.151-1162jT 364 -140.- 1~18.661at <><~\~~»> »»»»»>~ 1916.431 119.1~> »> > > ><>\<>\~<><>~<>S~~18.021 ,. eo ,. &. ,. &. ,. &. ,. l- I- ,. I- ,. &. ,. I- ,. &. ,. &. .. ,. .. ,. " ,. .. ... 0 ."z~ TEMPERATURE,"C Fig. 7. Schematic representation of temperature cycle at alkaline pH. The reaction is independent of pH and H4SiO. formation is favored at higher temperatures. It has also been noted by De Bruyn et al. that H3SiO4- is the only major ionic species in solution. In alkaline solutions [14] the equilibrium for the dissolution of quartz is written as: H.SiO4 = H+ + H3SiOi pK = 9.8 (7) -9.8 = -log(H4SiO4) + log(H+) + log(H3SiOi -9.8 + log(H.SiO.) + pH = log(HaSiOi) (9) As the pH is increased if K is constant log (HaSiO. -) must increase. It is I. AI. 29(5.61J- A A BRAZILIAN QUARTZ A -48 +65 MESH A A lcr3N NoNO3 A TEST TIME: 0.1.5.15.19,29hrs A SOLUTION pH - ( I A . ZETA POTENTIAL OF WASHED A A PLUG AFTER TEMPERATURE CYCLE A A A A A 0(5.6)0 t t TIME (pHI >-e -J c( I- Z ... I- 0 A. '100 365 pH Fig. 8. Zeta potential of Na-kaolinite at 25 and 75 °C. also clear from Eqns (7) -( 9) that as the temperature is increased H.SiO. con- centration must increase. Hence both increase in temperature and pH favour formation ofH3SiO.-. Data in the literature [8-12] indicate the presence of a highly disturbed amorphous layer on the surface of quartz leading to abnormally high solubility. Dissolution of the amorphous layer in combination with adsorption/precipi-tation of H3SiO. - can be another major reason for the observed temperature effects. Further evidence for this hypothesis was seen when quartz treated ultrasonically for 12 h' (to remove the amorphous layer) was used to measure the zeta potential as a function of temperature. Most interestingly, ultrasoni- cally treated quartz did not show any significant effect of hysteresis. Also the zeta potential of ultrasonicated quartz at room temperature was about - 60 m V, which is comparable to the value of untreated quartz at 250 C after sub- jecting it to a temperature cycle. Na-Kaolinite The species distribution diagram for Na-kaolinite is shown in Fig. 11. In the acidic region it can be seen that the activity of the A13 + species is very high. 366 TEMP. CYCLE AT ACIDIC pH SODIUM KAOLINITE 1-28+65) IONIC STRENGT H: 10-4 NaCa TEST TIME: O,1,12,14,17hrl SOLUTION pH - 1 ) . ZETA POTENTIAL OF WASHED PLUG AFTER TEMP. CYCLE 14(4)0< < < < < < < < < < < < < <~ < < < < < ~~ ~ ?????12(3.7) v ?? v???V ?? V ?? v,??V ?' 114)~?? A A A A A A A A A A A 17 (6.3). A A A A r TIME ~ rCPHI 00(6.8)I 25 75 TEMPERATURE Fig. 9. Schematic representation of temperature cycle at acidic pH. Increase in temperature would enhance the dissolution resulting in increased amount of A13+ species in solution. Zeta potential studies at this pH show the mineral to be in fact more positively charged at higher temperatures. Disso- lution followed by readsorption of Al3 + and Al ( 0 H) 2 + can cause the increase in potential due to their high activity at this pH. Redissolution of these species, after adsorption at high temperature, could be kinetically controlled, thus causing the hysteresis effect. At natural pH (-7) the important species are AI(OH)3' H4SiO4 and H3SiO 4 -. The net negative potential on the surface is attributed to the adsorp- tion of H3SiO4- which is the only charged species that is active at this pH. Increase in temperature caused a decrease in pH resulting in a less negativepotential owing possibly to the adsorption of the AI( OH)2+. In the alkaline region (pH -9) the major species are H3SiO4- and Al( OH) 4- and adsorption of these ions causes the mineral to be highly negatively charged Again, increase in temperature resulted in a decrease in pH and a less negative zeta potential. 367 TEW. CYCLE AT ALK. pH SOOIUM KAOLINITE (-Z8+651 I<»8C STRENGTH 10-4 NaCi TEST TIME 0,4,10, Z1,33 hr. TIME I~) SOLUTION pH - ( I . ~ 00(671v v v v v v v v v v V V V V V V 21 (71 OC < < < ' , V ~,«< V «««<V < < < < f~IO(6.71 V ???? V ????? V ???? v ')~')33(8.5I&? ?~')') ~ ~') 4(8.7) c -15 -20 I i -25 -30 > e ... 4 ~ Z ~ oC ~N -3S .4n TEMPERATURE. -C 25 75 Fig. 10. Schematic representation of temperature cycle at alkaline pH. CONCWSIONS The zeta potential of quartz and Na-kaolinite were measured as a function of temperature. The zeta potential of quartz increased in magnitude as a func- tion of temperature at all pH conditions. Interestingly, significant hysteresis was observed and the zeta potential did not return to the original values at room temperature even after several washings. However, ultrasonically cleaned quartz did not exhibit measurable hysteresis. Quartz has been known to pos- sess a disturbed amorphous layer with very high solubility [8-12] . Dissolution of surface silicic acid followed by adsorption of H3SiO. - species is proposed to be the major cause for the temperature dependence of zeta potential. Desorp- tion of H3SiO. - can be kinetically controlled and this could lead to the observed hysteresis effects. The zeta potential of the Na-kaolinite was markedly sensitive to tempera- ture changes in the system. The zeta potential became more positive at acidic pH and more negative at alkaline pH with increasing temperature. The zeta potential changes as a function of temperature and pH have been correlated with the species distribution diagrams. Al3 + and the Al ( 0 H) 2 + spe- cies that predominate in the acidic pH range cause the mineral to be more positively charged in this pH range. Presence of neutral species H.SiO4 and 368 pH Fig. 11. Species distribution diagram of Na-kaolinite [16] AI( OH) a lower the effect of the negatively charged HaSiO4 - in the neutral pH range. In the alkaline pH region HaSiO. - is the major species which contrib- utes to the negative potential on the surface. Increase in temperature of the system can enhance the dissolution of the species and affect the readsorption as well as precipitation of the relevant species, resulting in marked changes of the zeta potential. REFERENCES 1 R.D. Kulkarni and P. Somasundaran, J. Colloid Interface Sci, 45 (1973) 591. 2 A.F. Hollander, P. Somasundaran and C.C. Grytte, in P.H. Tewari (Ed), Adsorption from Aqueous Solutions, Plenum, New York, 1981, pp. 143-161. 3 B. BailandD.W. Fuerstenau, Miner. Sci. Eng., 5 (1973) 267-275. 4 Grinell Jones and Lloyd A. Wood, J. Chern. Phys., 13 (1945) 3. 5 Philip B. Lorenz, Clays Clay Miner., 17 (1969) 223-251. 6 D.J.A. Williams and K.P. Williams, J. Colloid Interface Sci., 65 (1978) 79. 7 P.H. Tewari and A. W. Mclean, J. Colloid Interface Sci., 40 (1972) 267. 8 A.J. Beal and A.L. Godbert, Research report No. 115, Safety in Mines Research Establish- ment, Sheffield, U.K., 1955. 9 R. Tregan, C.R, Acad. Sci., 241 (1955) 219. 10 O.S. Heavens, Acta Crystailogr., 6 (1953) 571. 11 J.A. WaddaIns, Research (London), 11 (1958) 370. 369 12 P .L. de Bruyn et aI., J. Phys. Chern., 64 (1960) 1675. 13 K.R. Lange and R.W. Spencer, Environrnental Sci. Technol., 2 (1968) 212. 14 P.S. Roller and G.E. Erwin,J. Am. Chern. Soc., 62 (1940) 461. 15 CRC Handbook of Physics and Chemistry, 62nd edn, CRC Press, Boca Raton, FL, 1982. 16 Paul A. Siracusa, Ph.D. Thesis, Columbia University, 1986. 17 H.C. Li and P.L. de Bruyn, Surf. Sci., 5 (1966) 203. 18 G.L. Zucker, D.E.Sc. Thesis, Columbia University, 1959.
Compartilhar