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Solvent slope

A nhydride Solvent Slope of Hammett plot A// (kcal-mole l) AS Bond (eu) fission Mechanism ... [Pg.283]

The region before the first temperature break is characteristic of the buried Trp residues, the second region going from the first to the second temperature breaks is characteristic of the surface Trp residue and the one that begins at the second break is characteristic of the solvent. The value of bi is a linear-weighted combination of each temperature of the protein slope of the first tryptophan bui and the solvent slope of the second ... [Pg.317]

The term p is a reaction constant and is mathematically evaluated for a particular reaction by plotting log kjkQ against a. The slope of the straight lines is p, and reflects the sensitivity of the reaction under study to effects of substituents. The value of p is obviously affected by temperature, solvent changes, etc. [Pg.200]

Figure A3.6.7. Viscosity dependence of reduced -decay rate constants of ers -stilbene in various solvents [90], The rate constants are divided by the slope of a linear regression to the measured rate constants in the respective solvent. Figure A3.6.7. Viscosity dependence of reduced -decay rate constants of ers -stilbene in various solvents [90], The rate constants are divided by the slope of a linear regression to the measured rate constants in the respective solvent.
Finally the cup F is connected by a wider tube H to the base of the condenser C. It is essential that when the condenser C is vertical, the tube H slopes gently downwards as shown from the cup F to the condenser C. Since high-boiling solvents are rarely used in this apparatus the condenser C... [Pg.443]

This suggests that polymerizations should be conducted at different ratios of [SX]/[M] and the molecular weight measured for each. Equation (6.89) shows that a plot of l/E j. versus [SX]/[M] should be a straight line of slope sx Figure 6.8 shows this type of plot for the polymerization of styrene at 100°C in the presence of four different solvents. The fact that all show a common intercept as required by Eq. (6.89) shows that the rate of initiation is unaffected by the nature of the solvent. The following example examines chain transfer constants evaluated in this situation. [Pg.391]

Figure 8.9 is a plot of osmotic pressure data for a nitrocellulose sample in three different solvents analyzed according to Eq. (8.87). As required by Eq. (8.88), all show a common intercept corresponding to a molecular weight of 1.11 X 10 the various systems show different deviations from ideality, however, as evidenced by the range of slopes in Fig. 8.9. [Pg.551]

From plots of n/c2 versus C2, evaluate M for each of the four polymer fractions. Do the data collected from the two different solvents conform to expectations with respect to slope and intercept values ... [Pg.579]

Figure 9.8 Log-log plot of [7 ]q versus M for four different polymer-solvent-temperature combinations corresponding to 0 conditions. All lines have a slope of 1/2 as required by Eq. (9.54). (Reprinted with permission from Ref. 1.)... Figure 9.8 Log-log plot of [7 ]q versus M for four different polymer-solvent-temperature combinations corresponding to 0 conditions. All lines have a slope of 1/2 as required by Eq. (9.54). (Reprinted with permission from Ref. 1.)...
Fig. 12. Correlatioa of AT. The three lines represeat the best fit of a mathematical expressioa obtaiaed by multidimensional nonlinear regressioa techniques for 99, 95, and 90% recovery the poiats are for 99% recovery. = mean molar heat capacity of Hquid mixture, average over tower AY = VA2 slope of equiHbrium line for solute, to be taken at Hquid feed temperature mg = slope of equilibrium line for solvent. Fig. 12. Correlatioa of AT. The three lines represeat the best fit of a mathematical expressioa obtaiaed by multidimensional nonlinear regressioa techniques for 99, 95, and 90% recovery the poiats are for 99% recovery. = mean molar heat capacity of Hquid mixture, average over tower AY = VA2 slope of equiHbrium line for solute, to be taken at Hquid feed temperature mg = slope of equilibrium line for solvent.
Of the models Hsted in Table 1, the Newtonian is the simplest. It fits water, solvents, and many polymer solutions over a wide strain rate range. The plastic or Bingham body model predicts constant plastic viscosity above a yield stress. This model works for a number of dispersions, including some pigment pastes. Yield stress, Tq, and plastic (Bingham) viscosity, = (t — Tq )/7, may be determined from the intercept and the slope beyond the intercept, respectively, of a shear stress vs shear rate plot. [Pg.167]

The performance of the dmg dehvery system needs to be characterized. The rate of dmg release and the total amount of dmg loaded into a dmg dehvery system can be deterrnined in a dissolution apparatus or in a diffusion ceU. Typically, the dmg is released from the dmg dehvery system into a large volume of solvent, such as water or a buffer solution, that is maintained at constant temperature. The receiver solution is weU stirred to provide sink conditions. Samples from the dissolution bath are assayed periodically. The cumulative amount released is then plotted vs time. The release rate is the slope of this curve. The total dmg released is the value of the cumulative amount released that no longer changes with time. [Pg.234]

In case A the solvents are immiscible, so the rate of feed solvent alone in the feed stream F is the same as the rate of feed solvent alone in the raffinate stream R. In like manner, the rate of extraction solvent alone is the same in the stream entering S as in the extract stream leaving E (Fig. 15-12). The ratio of extraction-solvent to feed-solvent flow rates is therefore S /F = E /R. A material balance can be written around the feed end of the extrac tor down to any stage n (see Fig. 15-12) and then rearranged to a McCabe-Thiele type of operating line with a slope of F /S [Eq. (15-11)]. [Pg.1461]

On an XY diagram for case C the operating line will go through points Xr, Ys and Xf, with a slope of R /S similar to Fig. 15-13. When using the Kremser equation for case C, one uses the pseudo feed concentration X from Eq. (15-21) and the stripping factor from Eq. (15-22). One uses the raffinate concentration X and inlet solvent concentration Y, without modification. [Pg.1463]

For a symmetrical separation of component h from c, Brian Staged Cascades in Chemical Processing, Prentice-Hall, Englewood Cliffs, N.J., 1972) reported that the ratio of wash solvent to extraction solvent W /S should be set equal to the geometric mean of the two slopes of the equilibrium lines [Eq. (15-35)]. [Pg.1464]

Tray Classifier A hybrid like the screw-conveyor classifier, the tray classifier rakes pulp up the sloping bottom of a tank while solvent flows in the opposite direction. The solvent is forced by a baffle to the bottom of the tank at the lower end before it overflows. The sohds must be rugged enough to stand the stress of raking. [Pg.1676]

For a ternai y system, the phase diagram appears much like that in conventional liquid-liquid equilibrium. However, because a SCF solvent is compressible, the slopes of the tie lines (distribution coefficients) and the size of the two-phase region can vary significantly with pressure as well as temperature. Furthermore, at lower pressures, LLV tie-triangles appear upon the ternary diagrams and can become quite large. [Pg.2002]


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See also in sourсe #XX -- [ Pg.316 ]




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