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1.
A flow mixing calorimeter followed by a vibrating-tube densimeter has been used to measure excess molar enthalpies HmE and excess molar volumes VmE of {xC4H10+(1−x)SF6}. Measurements over a range of mole fractions x have been made in the supercritical region at the pressure p=6.00 MPa and at seven temperatures in the range T=311.25 K to T=425.55 K. The HmE(x) measurements at T=351.35 K were found to exhibit an unusual double maximum. Measurements at all temperatures are compared with the Patel–Teja equation of state with the parameters determined by solving a cubic equation as recommended, and also with parameters determined by the method suggested by Valderamma and Cisternas who proposed equations which are a function of the critical compression factor. The overall fit to the HmE and VmE measurements obtained using Valderamma and Cisternas equations was found to be better than that obtained using the parameters according to the method suggested by Patel and Teja.  相似文献   

2.
Excess molar enthalpies HmE and excess molar volumes VmE have been measured for xC3H7NO2 + (1 ? x)c-C6H12 at 298.15 and 318.15 K; +(1 ? x)CCl4 at 298.15 and 318.15 K; +(1 ? x)C6H6 at 298.15 and 318.15 K; +(1 ? x)C6H14 (VmE only) at 298.15 K; +(1 ? x)p-C6H4(CH3)2 at 298.15 K; and for xCH3CH(NO2)CH3 + (1 ? x)c-C6H12 at 298.15 and 318.15 K; +(1 ? x)CCl4 at 298.15 and 318.15 K; +(1 ? x)C6H6 at 298.15 K; +(1 ? x)C6H14 at 298.15 K; +(1 ? x)(CH3)2CHCH(CH3)2 for HmE at 318.15 K and for VmE at 298.15 K; and +(1 ? x)C16H34 at 298.15 K. The HmE′s were determined with an isothermal dilution calorimeter and the VmE′s with a continuous-dilution dilatometer. Particular attention was paid to the region dilute in nitroalkane. In general HmE is large and positive for (a nitropropane + an alkane), less positive for (a nitropropane + tetrachloromethane), and small for (a nitropropane + benzene) and for (a nitropropane + 1,4-dimethylbenzene). The mixture with hexadecane shows phase separation. VmE is large and positive for (1-nitropropane + cyclohexane), less positive for (1-nitropropane + hexane), and S-shaped for (1-nitropropane + tetrachloromethane) with negative values in the 1-nitropropane-rich region. For (1-nitropropane + benzene) and for (1-nitropropane + 1,4-dimethylbenzene) VmE is negative. For mixtures with 2-nitropropane the results are similar except that for benzene VmE is S-shaped with positive values in the 2-nitropropane-rich region.  相似文献   

3.
Excess molar volumes VmE at 298.15 K were obtained, as a function of mole fraction x, for series I: {x1-C4H9Cl + (1 ? x)n-ClH2l + 2}, and II: {x1,4-C4H8Cl2 + (1 ? x)n-ClH2l + 2}, for l = 7, 10, and 14. 10, and 14. The instrument used was a vibrating-tube densimeter. For the same mixtures at the same temperature, a Picker flow calorimeter was used to measure excess molar heat capacities Cp, mE at constant pressure. VmE is positive for all mixtures in series I: at x = 0.5, VmE/(cm3 · mol?1) is 0.277 for l = 7, 0.388 for l = 10, and 0.411 for l = 14. For series II, VmE of {x1,4-C4H8Cl2 + (1 ? x)n-C7H16} is small and S-shaped, the maximum being situated at xmax = 0.178 with VmE(xmax)/(cm3 · mvl?1) = 0.095, and the minimum is at xmin = 0.772 with VmE(xmin)/(cm3 · mol?1) = ?0.087. The excess volumes of the other mixtures are all positive and fairly large: at x = 0.5, VmE/(cm3 · mol?1) is 0.458 for l = 10, and 0.771 for l = 14. The Cp, mEs of series I are all negative and |Cp, mE| increases with increasing l: at x = 0.5, Cp, mE/(J · K?1 · mol?1) is ?0.56 for l = 7, ?1.39 for l = 10, and ?3.12 for l = 14. Two minima are observed for Cp, mE of {x1,4-C4H8Cl2 + (1 ? x)n-C7H16}. The more prominent minimum is situated at xmin = 0.184 with Cp, mE(xmin)/(J · K?1 · mol?1) = ?0.62, and the less prominent at xmin = 0.703 with Cp, mE(xmin)/(J · K?1 · mol?1) = ?0.29. Each of the remaining two mixtures (l = 10 and 14) has a pronounced minimum at low mole fraction (xmin = 0.222 and 0.312, respectively) and a broad shoulder around x = 0.7.  相似文献   

4.
Excess molar volumes VmE as function of mole fraction x for methylcyclohexane + benzene, + methylbenzene, + 1,4-dioxane, and + tetrahydrofuran are reported at 303.15 K. The excess molar volumes are positive and indicate the presence of weak interactions.  相似文献   

5.
Vapour pressures, excess enthalpies, and densities for {(1?x)C6H14 + xCS2} {(1?x)C10H22 + xCS2}, {(1?x)C13H28 + xCS2}, and {(1?x)C16H34 + xCS2} have been measured at 298.15 K. It was found that HmE and VmE increase as chain length increases while GmE diminishes, becoming negative for hexadecane.  相似文献   

6.
A flow mixing calorimeter followed by a vibrating-tube densimeter has been used to measure excess molar enthalpies HmE and excess molar volumesVmE of {xC3H8 +  (1   x)SF6}. Measurements over a range of mole fractionsx have been made at the pressure p =  4.30 MPa at eight temperatures in the rangeT =  314.56 K to 373.91 K, in the liquid region at p =  3.75 MPa andT =  314.56 K, in the two phase region at p =  3.91 MPa andT =  328.18 K, and in the supercritical region at p =  5.0 MPa andT =  373.95 K. The measurements are compared with results from the Patel–Teja equation of state which reproduces the main features of the excess function curves as well as it does for similar measurements on{xCO2 +  (1   x)C2H6} ,{xCO2 +  (1   x)C2H4} and{xCO2 +  (1   x)SF6} reported previously.  相似文献   

7.
The heat of mixing of liquid argon (component 1) and liquid carbon monoxide has been measured by direct calorimetry for several mixtures of composition ranging from x1 ? 0.2 to x1 ? 0.8 at 85.79 K. At this temperature HE is positive and an almost parabolic function of mole fraction, with a maximum value of HE = 95.9 J mol?1 at x1 = 0.569.The experimental results are compared with those derived from the Gibbons-Rigby equation of state, and from conformal solution theory.  相似文献   

8.
《Fluid Phase Equilibria》1998,152(2):277-282
Excess molar volumes VmE have been measured using a dilatometric technique for mixtures of cyclohexanone (C6H10O) with trichloromethane (CHCl3), 1,2-dichloroethane (CH2ClCH2Cl), trichloroethene (CHClCCl2), 1,1,1-trichloroethane (CCl3CH3), and cyclohexane (c-C6H12) at T=308.15 K, and for cyclohexanone+dichloromethane (CH2Cl2) at T=303.15 K. Throughout the entire range of the mole fraction χ of C6H10O, VmE has been found to be positive for χ C6H10O+(1−χ)c-C6H12, and negative for χ C6H10O+(1−χ)CH2Cl2, χ C6H10O+(1−χ)CHClCCl2, χ C6H10O+(1−χ)CHCl3, and χ C6H10O+(1−χ) CCl3CH3. For χ C6H10O+(1−χ)CH2ClCH2Cl, VmE has been found to be positive at lower values of χ and negative at high values of χ, with inversion of sign from positive to negative values of VmE for this system occurring at χ∼0.78. Values of VmE for the various systems have been fitted by the method of least squares with smoothing equation, and have been discussed from the viewpoint of the existence specific interactions between the components.  相似文献   

9.
《Fluid Phase Equilibria》1996,126(1):71-92
Total vapour pressure measurements made by the modified static method for the ternary system cyclohexanemethanolacetone and all the constituent binary systems at 293.15 and 303.15 K are presented. The alcohol high-dilution region of the cyclohexanemethanol system has been thoroughly studied. Different exprerssions for GE suitable for correlation of these data are tested. The prediction of ternary VLE from the constituent binaries is studied. The accuracy of the prediction of HE from two (P, x) isotherms is studied for the binary systems. The possibility of predicting the ternary HE from VLE isotherms is also. Our results are compared with literature data.  相似文献   

10.
A flow mixing calorimeter, followed by a vibrating tube densimeter, has been used to measure excess molar enthalpies HmEand excess molar volumesVmE of {xCO2 +  (1   x)SF6}. Measurements over a range of mole fraction x have been made at the temperatures T =  302.15 K and T =  305.65 K at the pressures (3.76, 5.20, 6.20, and 7.38) MPa. The lowest pressure 3.76 MPa is close to thecritical pressure of SF6 and the highest pressure 7.38 MPa is close to the critical pressure of CO 2. Measurements atx =  0.5 have been made over the pressure range (2.5 to 10.0) MPa at the temperature 301.95 K. Some of the measurements are very close to the critical locus of the mixture. The measurements are compared with the Patel–Teja equation of state which reproduces the main features of the excess function curves as well as it does for similar measurements on {xCO2 +  (1   x)C2H6} and{xCO2 +  (1   x)C2H4} . The equation was used to calculate residual enthalpies and residual volumes for the pure components and for the mixture, and inspection of the way these combine to give excess enthalpies and volumes assisted the interpretation of the pressure scan measurements.  相似文献   

11.
The excess Gibbs free energies GE for tetra(2-ethylbutoxy)silane (tkebs) + cyclohexane, + benzene, and + carbon tetrachloride have been measured at 308.15 K with a new vapour-pressure apparatus. For tkebs + cyclohexane, GE is negative with a minimum value of ?538 J mol?1 near x2(tkebs) = 0.39. For tkebs + benzene, the minimum value of GE is ?453 J mol?1 near x2 = 0.41, and for tkebs + carbon tetrachloride, GE has a minimum value of ?715 J mol?1 near x2 = 0.39.  相似文献   

12.
Densities of binary mixtures of N,N-dimethylacetamide (DMA) with water (H2O) or water-d2 (D2O) were measured at the temperatures from T=277.13 K to T=318.15 K by means of a vibrating-tube densimeter. The excess molar volumes VmE, calculated from the density data, are negative for the (H2O + DMA) and (D2O + DMA) mixtures over the entire range of composition and temperature. The VmE curves exhibit a minimum at x(DMA)≅0.4. At each temperature, this minimum is slightly deeper for the (D2O + DMA) mixtures than for the corresponding (H2O + DMA) mixtures. The difference between D2O and H2O systems becomes smaller when the temperature increases. The VmE results were correlated using a modified Redlich–Kister expansion. The partial molar volume of DMA plotted against x(DMA) goes through a sharp minimum in the water-rich region around x(DMA)≅0.08. This minimum is more pronounced the lower the temperature and is deeper in D2O than in H2O at each temperature. Again, the difference becomes smaller as the temperature increases. The excess expansion factor αE plotted against x(DMA) exhibit a maximum in the water rich region of the mole fraction scale. At each temperature, this maximum is higher for the (D2O + DMA) mixtures than for the corresponding (H2O + DMA) mixtures, and the difference becomes smaller as the temperature increases. At its maximum, αE can be even more than 25 per cent of total value of the cubic expansion coefficient α in the (H2O + DMA) and (D2O + DMA) mixtures.  相似文献   

13.
A flow mixing calorimeter and a vibrating-tube densimeter have been used to measure excess molar enthalpies HmE and excess molar volumes VmE of {xC2H6 +  (1   x)SF6 }. Measurements over a range of mole fractions x have been made at T =  305.65 K and T =  312.15 K and at the pressures (3.76, 4.32, 4.88 and 6.0) MPa. The pressure 3.76 MPa is close to the critical pressure of SF6, the pressure 4.88 MPa is close to the critical pressure of C2H6, and the pressure 4.32 MPa is midway between these values. The measurements are compared with the Patel–Teja equation of state which reproduces the main features of the excess function curves as well as it does for similar measurements on {xCO2 +  (1   x)C2H6 }, {xCO2 +  (1   x)C2H4 } and {xCO2 +  (1   x)SF6 }.  相似文献   

14.
The potential difference E of the amalgam cell {MxHg1  x|MCl or MCl2 (m)| AgCl |Ag} (M=Rb, Cs, Sr, Ba) has been measured as a function of the mole fraction xM of M metal in amalgams and of the molality m of MCl (or MCl2) in (acetonitrile [A] + water [W]) solvent mixtures containing up to acetonitrile mass fraction wA=0.50, at T=298.15 K. The respective molal-scale standard potential differences Em have been determined together with the relevant activity coefficients γ± functions of the MCl (or MCl2) molality. The Em dependence on the mole fraction xA of acetonitrile in the solvent mixture within the range explored turns out to be linear for all the four metals M in the amalgams considered. Of course, also the difference ([Em]W−[Em]A), which is a measure of the primary medium effect upon transferring MCl (or MCl2) from pure water [W] to the acetonitrile [A] mixture, is linear in xA.In this context, following Feakins and French's scheme, which implies volume fraction statistics, analysis of the relevant mol · dm−3 scale primary medium effects, i.e., ([Ec]W−[Ec]A), upon MCl (or MCl2), as a linear function of the logarithm of water volume fraction, would lead to primary hydration numbers of 4.2 for RbCl, 4.0 for CsCl, 10.7 for SrCl2, and 10.3 for BaCl2, respectively, in acceptable agreement with literature data by Bockris based on different methods.  相似文献   

15.
This article studies the solubility, Hansen solubility parameters (HSPs), and thermodynamic behavior of a naturally-derived bioactive thymoquinone (TQ) in different binary combinations of isopropanol (IPA) and water (H2O). The mole fraction solubilities (x3) of TQ in various (IPA + H2O) compositions are measured at 298.2–318.2 K and 0.1 MPa. The HSPs of TQ, neat IPA, neat H2O, and binary (IPA + H2O) compositions free of TQ are also determined. The x3 data of TQ are regressed by van’t Hoff, Apelblat, Yalkowsky–Roseman, Buchowski–Ksiazczak λh, Jouyban–Acree, and Jouyban–Acree–van’t Hoff models. The maximum and minimum x3 values of TQ are recorded in neat IPA (7.63 × 10−2 at 318.2 K) and neat H2O (8.25 × 10−5 at 298.2 K), respectively. The solubility of TQ is recorded as increasing with the rise in temperature and IPA mass fraction in all (IPA + H2O) mixtures, including pure IPA and pure H2O. The HSP of TQ is similar to that of pure IPA, suggesting the great potential of IPA in TQ solubilization. The maximum molecular solute-solvent interactions are found in TQ-IPA compared to TQ-H2O. A thermodynamic study indicates an endothermic and entropy-driven dissolution of TQ in all (IPA + H2O) mixtures, including pure IPA and pure H2O.  相似文献   

16.
Flow calorimetry has been used to study the interaction of HPO 4 2– and H2PO 4 with H+ in water at temperatures of 348.15 and 398.15 K and at pressures of 1.52 and 12.50 MPa. The protonations of HPO 4 2– and H2PO 4 are exothermic and endothermic, respectively, under these experimental conditions. Under the conditions of this study, the effect of pressure on the enthalpy changes for both reactions is small. Equilibrium constant K, enthalpy change H, and entropy change S values are given for the protonation reactions at each temperature. These values are compared with those reported in the literature. Incorporation into the calculation procedure of reactions involving association between protonated phosphate species to form hydrogen-bonded dimers does not result in better fits of the experimental data.  相似文献   

17.
Excess molar enthalpies of (2- butanone  +  cyclohexane, or methylcyclohexane, or toluene, or chlorobenzene, or cyclohexanone) and excess molar heat capacities of (2- butanone  +  benzene, or toluene, or chlorobenzene, or cyclohexanone) were measured atT =  298.15 K. Aliphatic systems were endothermic and the chlorobenzene system was exothermic. On the other hand, the toluene system changed sign to be S-shaped similar to the benzene system reported by Kiyohara et al. The values of excess molar enthalpies of the present mixtures were slightly larger than the corresponding mixtures of cyclohexanone already reported. Excess molar heat capacities of aromatic systems were characteristically S-shaped for the mixture containing aromatics. The values of the present mixtures were less than the corresponding mixtures of cyclohexanone. The mixture (2-butanone  +  cyclohexanone) was endothermic forHmE and negative for Cp,mE.  相似文献   

18.
Excess molar enthalpies HmE of triethylamine + ethylbenzene, + n-propylbenzene, + n-butylbenzene, + isopropylbenzene, and + isobutylbenzene were measured over the entire composition range at 303.15 K with an LKB flow microcalorimeter. HmE values are positive and decrease with increasing chain length of the alkylbenzene.  相似文献   

19.
The integral enthalpies of solution (298.15 K) of DL-α-alanine in water-organic solvent mixtures were measured at organic component concentrations x 2 = 0–0.4 mole fractions. The organic solvents used were acetonitrile (ACN), formamide (FA), N,N-dimethylformamide (DMFA), and N,N-dimethylsulfoxide (DMSO). The standard enthalpies of solution Δsol H o, solvation Δsolv H o, and transfer (Δtr H o) of DL-α-alanine from water to mixed solvents were calculated. The influence of the structure and properties of solutes and mixture composition on solute thermochemical characteristics was considered. The solution of DL-α-alanine in the mixtures studied was endothermic over the whole range of organic component concentrations. The Δsol H o, Δtr H o, and Δsolv H o values as functions of x 2 can pass extrema (DMSO and DMFA), be almost independent of mixed solvent composition (FA), or be exothermic and monotonic functions (ACN). The enthalpy coefficients of pair interactions (h xy ) between DL-α-alanine and organic solvent molecules were calculated. The linear Kamlet-Taft equation was used to correlate the h xy values with the properties of organic solvents.  相似文献   

20.
In this work we used the experimental result for calculating the thermal expansion coefficients α, and their excess values α E , and isothermal coefficient of pressure excess molar enthalpy and comparison the obtain results with Flory theory of liquid mixtures for the binary mixtures {methanol, ethanol, 1-propanol and 2-butanol-chloroform} at 288.15, 293.15, 298.15, 303.15, 308.15, 313.15, 318.15, and 323.15 K. The excess thermal expansion coefficients α E and the isothermal coefficient of pressure excess molar enthalpy ((∂H mE/∂P) T,x for binary mixtures of {methanol and ethanol + chloroform} are S-shaped and for binary mixtures of {1-propanol and 2-butanol + chloroform} are positive over the mole fraction. The isothermal coefficient of pressure excess molar enthalpy (∂H mE/∂P) T,x , are negative over the mole fraction range for binary mixture of {1-propanol and 2-butanol + chloroform}. The calculated values by using the Flory theory of liquid mixtures show a good agreement between the theory and experimental.  相似文献   

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