Materials Transactions, Vol. 53, No. 3 (2012) pp. 477 to 482 © 2012 The Japan Institute of Metals Use of Chlorine to Remove Magnesium from Molten Aluminum Estéfano Aparecido Vieira1, Jose Roberto de Oliveira1, Gianni Ferreira Alves1, Denise Crocce Romano Espinosa2 and Jorge Alberto Soares Tenório2 Federal Institute of Espírito Santo Department of Metallurgical and Materials Engineering, Av. Vitória, 1729, Vitória-ES, 29040-780 Brazil 2 Polytechnic School University of São Paulo Department of Metallurgical and Materials Engineering, Av. Prof. Mello Moraes 2463, São Paulo SP, 05508-030 Brazil 1 Removal of Mg from aluminum scraps, known as demagging, has been widely applied in the aluminum industry. This work discusses bubble-formation theories and magnesium kinetic removal from aluminum scraps using chlorine and inert gas fluxing. The interfacial area of the bubbles and residence time were estimated using a mathematical model. To inject gaseous chlorine, three types of nozzles were used with varying internal diameter. In addition, a porous plug, as well as varying input chlorine flow and concentration were used. The use of lower chlorine concentration improves efficiency because the interfacial tension is reduced therefore, more and smaller bubbles are formed. The model proposed herein is consistent with the experimental data. [doi:10.2320/matertrans.M2011256] (Received August 19, 2011; Accepted December 13, 2011; Published February 25, 2012) Keywords: aluminum, refining, reactions rates 1. Introduction Magnesium is introduced as an alloy element to produce aluminum cans; however, most aluminum alloys do not contain Mg as an alloying element. Consequently removal of Mg may be necessary if different types of scraps are mixed during the aluminum recycling process. The removal of contaminants is frequently necessary in the secondary aluminum industry.13) Chlorine may also be helpful in removing alkaline metals such as Na, K, and Li. Another use of Cl2(g) in the Al foundry is related to the removal of hydrogen and also to improving the removal of solid particles such as TiB2, Al2O3, MgO and Al4C3.4,5) Several techniques have been developed to remove the Mg from molten Al. The use of Cl2(g) flow, electrolysis and reactive powders are the main alternatives to decrease Mg concentrations in Al baths.2,6,7) Muñoz-Arroyo et al.8) used rich silica based compounds such as Ca(Si7Al2)18·6H2O, KAlSi3O8 and SiO2. In such cases the goal is to form MgAl2O4. The chlorine injection technique is essentially performed introducing the gas inside the molten Al through a graphite or stainless steel nozzle. Usually a mixture of gases is applied. Under such conditions nitrogen or argon are the bases of the mixture and chlorine is the active gas. Nitrogen typically is employed more commonly because of its lower cost. An improvement to this process is to use a rotor. The main advantage of this device is that it produces a dispersion of small bubbles (less than 5 mm) inside the bath. Table 1 shows the main reactions occurring in the process of Mg removal by the chlorine introduction. Gibbs free energy equations are also presented. Data for the reactions involving moisture and oxygen are also exhibited. These compounds may also be found under industrial conditions. Through these calculi, all the reactions investigated are feasible, since at, for example, at 790°C; all Gibbs free energies are less than zero. Furthermore, it is possible to conclude that the Mg removal by chlorine is thermodynamically feasible. The first reaction to occur when chlorine is purged in molten aluminum is reaction (1); next, aluminum chloride reacts with dissolved magnesium following reaction (5). No gas emissions are observed when the aluminum chloride bubbles have enough time to react completely with magnesium. The reaction kinetics will depend on parameters such as temperature, magnesium concentration, metal stirring and contact area. According to Lagowski12) the reaction between pure chlorine and dissolved magnesium has a maximum efficiency at around 710°C. Fu et al.1) observed the same behavior described by Lagowski, and also stated that below 710°C emissions of chlorine and aluminum chloride occur, but above this temperature only aluminum chloride emissions were observed. According to these authors this behavior is explained because of the highly negative Gibbs free energy for the aluminum chloride and also because of the high amount of liquid aluminum in direct contact with the chlorine gas. Magnesium chloride melts at 710°C, hence, below of this temperature, this compound forms a solid phase on the bubbles that restrain Cl2(g) reacts with Al(l) so this could explain the percentage increase of aluminum chloride formation. 2. Objective In the present work, the aim was to study the kinetics of Mg depletion from Al can scraps using Cl2(g) (gaseous chlorine) and Ar(g) (argon). Thus, a kinetic model is proposed to explain the experimental data obtained. 3. Methodology All tests were performed by melting 1.75 « 0.2 kg of an Al1.5 mass% Mg alloy in graphite crucibles. The charged graphite crucible was placed inside a hot chamber of a laboratory electric furnace. The furnace was set at 790°C, because under this condition the magnesium chloride is a liquid phase. The gas purging was carried out through an 478 E. A. Vieira, J. Roberto de Oliveira, G. F. Alves, D. C. R. Espinosa and J. A. S. Tenório Table 1 Standard free Gibbs energy as a function of temperature of the mainly reactions that occur in the Mg removal from the aluminum.911) Reaction Al(l) + 3/2Cl2(g) ¼ AlCl3(g) # ¦G° (J·mol¹1) 1 ¹586,872 + 10.45T log T + 29.47T Mg(l) ¼ Mg 2 ¹14,538 ¹ 1.254T ® Mg(l) + Cl2(g) ¼ MgCl2(l) 3 ¹618,013 ¹ 56.76T log T + 304.18T 6.27 Min 6.27 Mg + Cl2(g) ¼ MgCl2(l) 4 ¹603,475 ¹ 56.76T log T + 305.43T 2/3AlCl3(g) + Mg ¼ MgCl2(l) + 2/3Al(l) 5 ¹212,227 ¹ 63.75T log T + 285.79T ® 2Al(l) + 3/2O2(g) ¼ Al2O3(s) 6 ¹1,696,077 ¹ 15.68T log T + 385.48T 16.72 Mg + 1/2O2(g) ¼ MgO(s) 3H2O(g) + 2Al(l) ¼ Al2O3(s) + 6H 7 8 ¹593,025 ¹ 1.00T log T + 113.49T ¹1,229,940 ¹ 16.64T log T ¹ 186.08T 6.27 ® 3Mg + Al2O3(s) ¼ 3MgO(s) + 2Al(l) 9 ¹82,998 + 12.67T log T ¹ 45.02T 18.81 Mg(g) ¼ Mg(l) 10 ¹129,455 + 95.05T 1.67 Tests performed. Gas Nozzle Flow (mL·s¹1) Designation ® ® ® no purged Ar Ar 1.8* (mm) 1.8* (mm) 1.00 2.50 Ar1810 Ar1825 Ar 1.8* (mm) 4.17 Ar1842 Cl2 0.4* (mm) 2.50 Cl20425 Cl2 1.8* (mm) 2.50 Cl21825 Cl2 4.7* (mm) 2.50 Cl24725 Cl2 Plug (**80 µm) 1.00 Cl2P10 Cl2 Plug (**80 µm) 2.50 Cl2P25 Cl2 Cl2 + N2 Plug (**80 µm) Plug (**80 µm) 4.17 2.50/2.00 Cl2P42 Cl2N2P2520 *internal diameter **pore diameter Fig. 1 Results and Discussion As aforementioned before, the liquid AlMg alloy was kept at 790°C to verify the loss of Mg under such conditions. Figure 2 presents the Mg concentration as a function of elapsed time. In this case Mg removal follows the reaction 9 1.54 percentage of Mg, (wt%) alumina duct, which was immersed 115 mm beneath the molten aluminum surface. The gas flows were measured at room temperature but the devices corrected the gas flows to the Standard Condition for Temperature and Pressure (STP). Two types of nozzles were applied: (i) a graphite porous plug with external diameter of 15 mm and mean pore diameter of 80 µm. (ii) an alumina nozzle with three different internal diameters: 4.7, 1.8 and 0.4 mm. The samples from molten aluminum were extracted after 0, 1800, 3600, 5400, 7200, 9000 and 10800 s. Table 2 presents the tests performed and their particular designation. The magnesium concentrations were measured using atomic absorption (AA) spectrophotometry in accordance with the ASTM standard procedure.13) Another four tests were performed. In the first one, no purging gas was used, and the bath was just laid resting inside the hot furnace atmosphere. The others one was executed through the purging of argon. Figure 1 shows the sketch of the laboratory apparatus. Experimental apparatus. 1.2 1.53 1.0 1.52 0.8 1.51 0.6 1.50 1.49 0.4 1.48 0.2 1.47 1.46 mass of Mg, m/g Table 2 4. «kJ 12.54 0.0 0 1 2 3 4 5 6 7 8 9 10 11 3 time x 10 , t /s Fig. 2 Test performed without gas injection. of Table 1. In such conditions the oxide layer of aluminum formed on the surface of the liquid reacts with magnesium. It is proposed that the rate of Mg depletion is given by the following equation: dc ¼ kðc ce Þn dt ð1Þ Where c is Mg concentration in the liquid aluminum and may be expressed in mol·kg¹1, ce is the Mg concentration at equilibrium and k is the proportionality constant which is Use of Chlorine to Remove Magnesium from Molten Aluminum dc ¼ kc dt ð2Þ and c ¼ ci e kt ð3Þ 2 Using eq. (3) and data from Fig. 2, a R equal to 0.987 was determined. Although this model matches very well with experimental results, another model can be proposed. In this case, one can consider Higbie’s model14) where the reaction is controlled by the thickness of the boundary layer. dc Aμ ¼ melt hc ðc ce Þ dt MT ð4Þ Where A is the reaction Area (m2), MT is total mass of alloy in (kg), μmelt is density of the melt (kg·m¹3) and hc is the mass transfer coefficient of dissolved Mg (m·s¹1) and may be expressed by: 1=2 D hc ¼ 2 ð5Þ ³t Where D is the magnesium diffusion coefficient in the liquid aluminum (m2·s¹1) and t is the time of exposure (s) so: dc ¼ k0 t1=2 ðc ce Þ ð6Þ dt Zt ZC dc ¼ k0 t1=2 dt ð7Þ Ci c 0 ð8Þ lnðcÞ ¼ 2k0 t1=2 þ lnðci Þ Using these equations and the experimental results and also considering ce ¹ c, the obtained R2 is equal to 0.996. Consequently, one can state that both models may describe the magnesium loss under such conditions. However, this second model matches better with experimental results than the first one. The magnesium concentration remained nearly unchanged during the entire test, so very little magnesium oxidation occurred and also an insignificant amount of magnesium was lost due to evaporation. Thermodynamic evaluations demonstrated that the amount of Mg vapor that may be present in the bubbles is in the magnitude of 0.0003% of the total Mg spent in the process. According to Tenório & Espinosa15) under these conditions MgO·Al2O3 is the oxide appearing on the molten surface. Magnesium removal throughout the oxidation process was very slow; consequently, the oxide layer was able to protect the molten aluminum from further magnesium oxidation. Only 5.2% of the initial magnesium was lost after 3 h. Figure 3 presents the results obtained when argon was purged in the aluminum bath. The use of argon increased the rate of magnesium removal compared to the previous test. However, eq. (3) did not match these experimental results, so eq. (4) was tried. Therefore, the opening of the aluminum oxide on the surface caused by bubbles was considered 1.7 percentage of Mg, (wt%) dependent on interfacial area. Lastly dc/dt may be expressed in mol·s¹1, kg·s¹1 or mass%·s¹1 and a choice may be made adjusting the corresponding k. According to thermo dynamic calculi, ce is very low compared with concentrations obtained in this work. Consequently if n is equal to 1, then one can write: 479 1.6 1.5 1.4 1.3 1.2 1.1 1.0 0.9 no purged -1 1.0 mL.s -1 2.5 mL.s -1 4.2 mL.s 0 1 2 3 4 5 6 7 8 9 10 11 -3 time x 10 , t /s Fig. 3 Test performed with injection of argon 1.0, 2.5 and 4.2 mL·s¹1. during the initial stages of the argon injection. A period of 1800 s was considered to stabilize the bath surface. This time is necessary to stabilize the opened area on the bath surface for oxidation to take place. Hence the initial time for the model was 1800 s. According to Fig. 4 the removal of magnesium by surface oxidation can be described by eq. (6). The same equation also describes the removal of magnesium using inert gas. Table 3 presents the values of k and it was assumed n = 1. As seen in Table 3, eq. (6) matches well with experimental results. In Fig. 3 one can notice that the removal of Mg was far superior when argon was purged than when no gas was purged. This result shows that the bubbles appearing on the surface creates a discontinuity in the oxide layer, and consequently the oxidation process occurs in these regions. Additionally, Fig. 5 shows that k varies as the flow increases; such behavior can be attributed to the increase on the oxidation interface on the surface of the molten bath as the flow increases. Experiments Cl20425, Cl21825, Cl24725 and Cl2P25 were carried out to understand the kinetics of Mg removal as a function of bubble size and chlorine injection. Figure 6(a) shows the results obtained for the test Cl20425. These experimental data agree with the mass balance, and no emissions of Cl2(g) or Al2Cl6(g) are expected. For this test the experimental data are close to the stoichiometric curve throughout the entire test. Figure 6(b) exhibits the results from the test in which the 1.8 mm nozzle was used, and one can observe that the experimental data follow the stoichiometric curve until the Mg concentration is around 0.12 mass%. At this point, the kinetics of Mg removal changes, and this point is identified as the critical Mg concentration and is also characterized by the beginning of the Al chloride Al2Cl6(g) emissions. For the 4.7 mm nozzle, Fig. 6(c) Al2Cl6(g) emissions appeared at Mg concentration around 0.80 mass%. This fact indicates that the bubbles are greater than previous ones. On the other hand, according to Fig. 6(d) the critical Mg concentration is around 1.0 mass% when the porous plug was used. Consequently, the greatest part of the Al chloride did not react. 480 E. A. Vieira, J. Roberto de Oliveira, G. F. Alves, D. C. R. Espinosa and J. A. S. Tenório (a) 0.5 0.4 0.4 0.3 0.3 0.2 0.2 0.1 no purged -1 1.0 mL.s -1 2.5 mL.s -1 4.2 mL.s 0.0 -0.1 (b) 0.5 ln (c) ln (c) 0.6 -0.2 20 40 no purged -1 1.0 mL.s -1 2.5 mL.s -1 4.2 mL.s 0.1 R2=0.9932 0.0 -0.1 60 80 1/2 time, t /s 100 120 -0.2 -0.2 -0.1 0.0 0.1 0.2 0.3 2k t + ln(c i) 0.4 0.5 Fig. 4 Experimental curves of magnesium concentration as a function of time (a) relationship between experimental data and (b) adjustment using Higbie’s Model. R2 Test ¹2kB © 104 (s¹1/2) R2 No gas 6.34 1.00 Cl2P25 440.4 0.97 Ar1810 53.05 0.98 Cl2P42 24.7 1.00 Ar1825 63.94 0.99 Cl24725 180.6 1.00 Ar1842 87.10 0.98 ® ® ® -1/2 ¹2kB © 104 (s¹1/2) 3 constant x 10 , -k/s Table 3 Kinetic parameter obtained using the diffusion model. Test 4 3 5 2 1 0 0 1 2 3 -1 flow, Q/mL.s 4 5 Fig. 5 k as a function of argon flow using a nozzle with 1.8 mm internal diameter. (a) (b) 1.6 o Cl20425 1.4 percentage of Mg, (wt%) percentage of Mg, (wt%) 1.6 stoichiometric 1.2 1.0 0.8 0.6 0.4 0.2 o Cl21825 1.4 stoichiometric 1.2 1.0 0.8 0.6 0.4 0.2 0.0 0.0 0 2 4 6 8 10 0 12 2 -3 o Cl24725 1.4 stoichiometric 1.2 1.0 0.8 0.6 0.4 0.2 0.0 0 2 4 6 8 -3 time x 10 , t /s Fig. 6 8 10 12 10 12 time x 10 , t /s (d) 1.6 percentage of Mg, (wt%) percentage of Mg, (wt%) 1.6 6 -3 time x 10 , t /s (c) 4 o Cl2P25 1.4 stoichiometric 1.2 1.0 0.8 0.6 0.4 0.2 0.0 0 2 4 6 8 10 12 -3 time x 10 , t /s Influence of orifice diameter on the kinetics of Mg concentration as a function of time using flow of 2.5 mL·s¹1 of Cl2(g). Use of Chlorine to Remove Magnesium from Molten Aluminum The rate of Mg removal from Al is directly related to the bubble size. The prediction of the size of bubbles formed when a gas is injected inside a liquid was made by the Reynolds (Reo), Weber (Weo) and Froude (Fro) orifice numbers.16) Table 4 presents the calculi of bubbles diameter for the tests performed. An expression to define the bubble size can be derived as a function of the Reo, Weo and Fro numbers. The diameters of the bubbles were estimated through the expression:16) db ¼ 3:8ð·d0 =μ ‘ gÞ1=3 ð9Þ In this case db is the bubble diameter, do is the orifice diameter, · is the interfacial tension, do is the nozzle external diameter, μl is the Al density, and g is the gravity acceleration. The calculi for tests Cl20425, Cl21825 and Cl24725 showed that the calculated bubble diameter increases as much as the nozzle internal diameter increases. The increase in bubble size explains the behaviors observed in Fig. 6 in which the critical Mg concentration increases following the higher diameter of the bubbles. In this respect, the increase of bubble size causes an increase in the Al chloride emission or a premature deviation from the stoichiometric behavior. In the case of the porous plug, there is a critical injection velocity Vc where the bubbles start to coalesce. The critical velocity can be calculated through the expression (10).17) Vc ¼ ½ð2³·Þ=ð0:6db μ ‘ Þ1=2 ð10Þ The critical flux or velocity is a function of the pore diameter, shape and size of the porous plug, depth of the Table 4 Experimental and calculated parameters. V (m·s¹1) db (mm) Vc (m·s¹1) Cl20425 Cl21825 27.95 8.0 ® 2.30 13.0 ® Cl24725 0.46 20.0 ® Cl2P10 0.25 10.5 0.49 Cl2P25 0.62 12.0 0.46 Cl2P42 1.07 13.2 0.44 Cl2N2P2520 1.10 14.6 0.42 1.8 1.6 1.4 1.2 1.0 0.8 0.6 0.4 0.2 0.0 nozzle inside the liquid, fluid dynamic characteristics of the liquid and gas. Koide et al.17) proposed the expression (11) to predict the mean bubble diameter when a porous plug is used: 2 30:16 V2 6 7 6 7 ¾2 gdp 1=3 6 7 ffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffiffi db ¼ 1:65ðdp ·=gμ ‘ Þ 6 s ð11Þ ffi 7 2 4 dp V μ ‘ 5 ¾2 · Where ¾ is the void fraction in the porous plug, dp is the pore diameter and V is the velocity of the gas. The calculi for the test Cl2P25 are present in Table 4. The data showed that in this test, the velocity imposed on the system was superior to the critical velocity. Thus, the bubbles coalesced, which explains the behavior observed in Fig. 6(d). Figure 7 presents the results of the second set of trials carried out using the porous plug. The Cl2 fluxes employed were 1.0, 2.5 and 4.2 mL·s¹1 of Cl2. When 1.0 mL·s¹1 of Cl2 was purged, the results were better than at 4.2 mL·s¹1. As shown in Table 4, in the first case the critical velocity was not reached, so a large amount of small bubbles was formed. As a result the stoichiometric behavior was reached, and therefore no Al chloride was emitted. On the other hand, when 4.2 mL·s¹1 of Cl2 was injected, the emissions started from the beginning of the experiment. Each time the critical Mg is reached, Mg removal may occur by both the reaction with the Al chloride and by the oxidation on the surface of liquid Al. Since the bubbles that rise to the liquid surface generate an opening in the protective oxide layer. In the test Cl2N2P2520, a mixture of Cl2 and nitrogen was used. The results of this experiment are plotted in Fig. 7. The Mg was removed and low Al chloride emissions occurred. However, in the test Cl2P25, the same efficiency was not observed. The decrease in the Cl2 concentration in the purged gas resulted in the decrease in the critical Mg concentration. This effect is in close agreement with the results of Fu et al.;1) although in their experiments the initial Mg concentration was around 0.1 mass% and flow constant. Thus, in the test Cl2N2P2520 low Al chloride emissions happened even though the flux was above the critical (a) (b) -3 -1 stoichiometric 2.5 x 10 mL.s -3 -1 stoichiometric 4.2 x 10 mL.s Cl2P42 Cl2P25 0 1 2 3 4 5 6 -3 7 time x 10 , t /s 8 9 10 11 percentage of Mg, (wt%) percentage of Mg, (wt%) Test 481 2.0 1.8 1.6 1.4 1.2 1.0 0.8 0.6 0.4 0.2 0.0 -3 stoichiometric 1.0 x 10 mL.s -1 -3 stoichiometric mix(2.5Cl 2 + 2.0Ar) x 10 mL.s -1 Cl2P10 Cl2N2P2520 0 1 2 3 4 5 6 7 8 9 10 11 -3 time x 10 , t /s Fig. 7 Concentration of Mg as a function of time using a pore plug. Mixture with argon and low rate of injection improves the process performance. 482 E. A. Vieira, J. Roberto de Oliveira, G. F. Alves, D. C. R. Espinosa and J. A. S. Tenório velocity. Table 4 shows the calculated data for this test. One possible reason for this higher Mg removal is because of the stirring increase caused by the mixture of Cl2(g) and N2(g) decreasing the diffusion path for Al2Cl6(g) in the boundary layer. Finally, the experiments show that the Mg removal rate can follow two distinct kinds of behaviors, the first being stoichiometric. In this case, the Al chloride has enough time to react before reaching the surface, and the total Cl2 flow determine the velocity of Mg removal. In this case, the simple expression (12) describes this behavior: c ¼ ci Q PMMg 100t 22:4MT dc dcðAl2 Cl6ðgÞ Þ dcðO2ðgÞ Þ ¼ þ dt dt dt ð13Þ The Mg removal is established by the sum of two states. The transitory state is expressed by dcðAl2 Cl6ðgÞ Þ refers to the amount of Mg reacted with Al chloride. The permanent state dcðO2ðgÞ Þ is the parcel of Mg that reacts with oxygen on the surface. Consequently, the eq. (14) describes the Mg removal kinetics: dc ¼ þk1 t1=2 c þ k2 t1=2 c dt dc ¼ þðk1 þ k2 Þt1=2 c dt ð14Þ ð15Þ Where k1 and k2 are constants. Thus, eq. (15) describes the Mg removal kinetics. The calculi to obtain the reaction rate constants (k1 + k2) were performed for tests Cl24725, CL2P25 and CL2P42 and results are shown in Table 4 and Fig. 8. This agreement indicates that the diffusion of Mg in the boundary layer is the rate controlling step. Under industrial conditions, the critical Mg concentration is a very important parameter to be determined. The time to reach the critical concentration is close to the time to start the chloride emission.1) The results showed that the critical Mg concentration and the time to reach this concentration are influenced by the system adopted to inject Cl2(g), by the gas flux, and also by the Cl2(g) concentration in the gas. The developed equations showed that the Mg removal kinetic is controlled by the Mg transport in the boundary layer either for the oxidation parcel or by the reaction with Al chloride. Cl2P42 - 4.2 x 10 mL.s 0.3 Cl24725 - 2.5 x 10 mL.s 0.0 Cl2P25 - 2.5 x 10 mL.s -3 -1 -3 -1 -3 -1 ln (c) -0.3 -0.6 -0.9 R2=0.9937 -1.2 -1.5 -1.5 -1.2 -0.9 -0.6 -0.3 0.0 0.3 0.6 2k t + ln(ci) ð12Þ Where, ci is the initial Mg content in mass%, Q is the total Cl2 flux in L, MT is the Al mass, t is the time, and PMMg is the Mg molecular weight. In the second case, the bubbles reach the surface before all reactions have finished. The bubble holding time in the liquid is not enough to ensure the reaction between the Al chloride and the Mg. Under such conditions, the removal of Mg is caused by two separate phenomena. The first one refers to the Mg removed by the reaction with the Al chloride (Table 1 and reaction 5), and the second refers to the oxidation on the surface (Table 1 and reaction 9). In both cases, the controlling step of the process is the Mg diffusion in the boundary layer. Furthermore, the overall rate of Mg removal is given by the eq. (13): 0.6 Fig. 8 Relationship between experimental results for chlorine injection and adjustment curve of Higbie’s Model. 5. Conclusions (1) The mg removal from liquid aluminum on the tests when no gas is purged is controlled by diffusion of Mg in the bath. (2) Argon purging increases the Mg removal because the bubbles break the protective layer. (3) Chlorine injection increases the removal of Mg. The controlling step is the diffusion on the boundary layer to form Al2Cl6(g). When the bubbles reach the surface, the oxidation of Mg by the atmosphere also occurs. (4) The use of a mixture of inert gas and chlorine enhances Mg removal. This effect may be explained by the decrease in the boundary layer caused by the bath stirring. REFERENCES 1) Q. Fu, D. Xu and J. W. Evans: Met. Mat. Trans. 29B (1998) 971978. 2) Q. Fu and J. W. Evans: Met. Mat. Trans. 29B (1998) 979986. 3) D. V. Neff and B. P. Cochran: Light Metals, Denver: TMS. (1993) pp. 10531060. 4) T. A. Utigard, K. Friesen, J. L. Roy, A. Silny and C. Dupuis: JOM 50 (1998) 3843. 5) J. A. S. Tenório, M. C. Carboni and D. C. R. Espinosa: J. Light Met. 1 (2001) 195198. 6) B. L. Tiwari, B. J. Howie and R. M. Johnson: Trans. AFS 94 (1986) 385390. 7) G. M. Crepeau, M. L. Fenyes and J. L. Jeanneret: Modern Cast. 82 (1991) 2830. 8) R. Muñoz-Arroyo, J. C. Escobedo-Bocardo, H. M. Hernández-García, D. A. Cortés-Hernández, M. Terrones-Maldonado, A. RodríguezPulido and J. L. Hernández-Piñero: Rev. Met. 46 (2010) 351359. 9) G. K. Sigworth and T. A. Engh: Scand. J. Met. 11 (1982) 143149. 10) A. T. Engh: Principles of Metal Refining, (Science Publications, New Tork, 1992) pp. 171218. 11) Z. Moser: J. Phase Equilib. 19 (1998) 3847. 12) B. Lagowski: Trans. AFS 77 (1968) 205207. 13) American Society for Testing and Materials: Annual Book of ASTM Standard, (2000). 14) H. Higbie: Trans. AIChE 31 (1935) 365388. 15) J. A. S. Tenório and D. C. R. Espinosa: Oxid. Met. 53 (2000) 361373. 16) J. Szekely: Fluid Flow Phenomena in Metals Processing, (Academic Press, London, 1979) pp. 305350. 17) M. Iguchi, M. Kaji and Z. Morita: Met. Mat. Trans. 29B (1998) 1209 1218.
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