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We will use the superscript a to denote surface quantities calculated on the preceding assumption that the bulk phases continue unchanged to an assumed mathematical dividing surface. For an arbitrary set of variations from equilibrium. [Pg.58]

Table 1.7 Comparison of quantities calculated with various semi-empirical methods. Table 1.7 Comparison of quantities calculated with various semi-empirical methods.
In all other cases the quantity / calculated from the specific surface is a mean diameter. Unless there is some definite and detailed evidence as to particle shape, the simplest such diameter to aim at is the mean diameter obtained by substituting the measured value of A in Equation (1.79)... [Pg.35]

ID) Obtaining Ethyl [3-l6-Methoxy-2-Naphthyl)J2,2-Dimethyl Pentanoate by Hydrogenation of the Previous Ethylene Ester 3.5 g of the previous ethylene ester, purified by chromatography, are hydrogenated in the presence of 3.6 g of platinum in 30 cc of ether. The quantity of hydrogen fixed corresponds to the theoretical quantity calculated. After filtering, the ether is evaporated, 3.45 g of ester are thus obtained in the form of an oil which quickly solidifies. Purification is effected by chromatography. [Pg.966]

Reflux Failure (a) At top of distillation column, capacity is total overhead vapor [10], (b) when source of heat is in feed stream, capacity is vapor quantity calculated in immediate feed zone [3], (c) when reboilers supply heat to system, capacity is feed plus reboil vapors [3]. Each situation must be examined carefully. [Pg.427]

Current efficiency. By measuring the amount of a particular substance that is deposited and comparing this with the theoretical quantity (calculated by Faraday s Laws), the actual current efficiency may be obtained. [Pg.504]

Quantity Calculated from spectroscopic data Calculated from... [Pg.104]

Based on Equation 4, it is possible to evaluate the dissolved concentration of Pu as a function of pH, provided polymer and other complex species are not present. However, the polymerization of hydrolysed species enhances the solubility of Pu02 and hence the dissolved Pu concentration is expected to be greater than the quantity calculated by Equation 4. On the other hand, the presence of a strong complexing anion, e.g. carbonate ion, may... [Pg.318]

The values of all the quantities calculated in this example are in reasonable ranges for a reaction that consumes somewhat less than 1 mol of reactants. [Pg.324]

Parity diagrams the quantity calculated y, fc vs. the quantity observed yexp or plots of residual deviations (>> ,/, - y, xp) vs. predicted values should show uniform bands the scatter of points should be uniform any systematic deviations disqualify the model, which should then be rejected. The data points on plots of linearized equations should scatter uniformly. [Pg.550]

Central to the development of new semi-empirical parameter sets is the construction and subsequent minimisation of an appropriate error function, S (Eq. 5-2). The error function contains the molecular quantities calculated at the semi-empirical level... [Pg.108]

Does this fact make the limiting quantities calculations in the text untrue for such pairs ... [Pg.150]

Equilibrium values of numbers Na of monomer molecules M in a globule can obviously be found from the condition of the equilibrium of the values of the chemical potentials of these molecules inside, iia, and outside, // , this globule. The explicit expressions for //1 and /x2 are obtained by differentiation of the relationship (Eq. 65), complemented by the incompressibility condition ip + cp = i, with respect to Mi and M2, respectively. With these expressions at hand, the set of two equations, (/j,i = //p /j2 = pu ), for the calculation of Mi and N2 has been derived [51]. Having these quantities calculated, it is easy... [Pg.177]

It can be shown that if an operator, a, meets this condition, the quantities calculated will be real rather than complex or imaginary. Although it is stated without proof, all of the operators to be discussed subsequently meet these conditions. [Pg.39]

For nuclei that have perfect cubic site symmetry (e.g., those in an ideal rock salt, diamond, or ZB lattice) the EFG is zero by symmetry. However, defects, either charged or uncharged, can lead to non-zero EFG values in nominally cubic lattices. The gradient resulting from a defect having a point charge (e.g., a substitutional defect not isovalent with the host lattice) is not simply the quantity calculated from simple electrostatics, however. It is effectively amplified by factors up to 100 or more by the Sternheimer antishielding factor [25],... [Pg.243]

Chapter 8 presented the last of the computational approaches that I find widely useful in the numerical simulation of environmental properties. The routines of Chapter 8 can be applied to systems of several interacting species in a one-dimensional chain of identical reservoirs, whereas the routines of Chapter 7 are a somewhat more efficient approach to that chain of identical reservoirs that can be used when there is only one species to be considered. Chapter 7 also presented subroutines applicable to a generally useful but simple climate model, an energy balance climate model with seasonal change in temperature. Chapter 6 described the peculiar features of equations for changes in isotope ratios that arise because isotope ratios are ratios and not conserved quantities. Calculations of isotope ratios can be based directly on calculations of concentration, with essentially the same sources and sinks, provided that extra terms are included in the equations for rates of change of isotope ratios. These extra terms were derived in Chapter 6. [Pg.180]

If the maximum number of allowable iterations is reached, the software provides intermediate values of all quantities calculated. These intermediate values are used as initial estimates to continue the solution. However, if any one of Ha, kM, or D is at the upper or lower boundary specified above, values of kM, D, a, pAout, L, and usg are all reset to their initial values as listed above for the other quantities, the intermediate values are used. This latter procedure is also used to check a solution that has apparently converged with any one of the three quantities at a boundary. [Pg.618]

The following constraints determine the sent transportation quantity depending on the transportation time and the respective transportation lane cases introduced at the beginning of the section. Fig. 63 illustrates the different cases depending on transportation time and on the impact on received transportation quantity calculation. [Pg.175]

If transportation time is between periods, received transportation quantity calculation differs for the starting period and for all other periods. Received transportation quantity for the starting period is composed of carryover received transportation quantity already on the way and a share of the sent transportation quantity from the first period. Received transportation quantities for all other periods are composed by a share of sent transporter tion quantities from the two periods t — dTe /dTn) and t — dTe /dTn J with dTe being the transportation time for the transportation lane e meas-... [Pg.176]

Table 27 Numerical example for global transportation quantity calculation... Table 27 Numerical example for global transportation quantity calculation...
This estimated pressure drop is a significant fraction of the outlet pressure (1 bar) so various quantities calculated above will vary through the tube this is particularly true for VG and consequently V. [Pg.248]

The small difference between the successive pK values (cf. values below) of tungstic acid was previously explained in terms of an anomalously high value for the first protonation constant, assumed to be effected by an increase in the coordination number of tungsten in the first protonation step (2, 3, 55). As shown by the values of the thermodynamic parameters for the protonation of molybdate it is actually the second protonation constant which has an abnormally high value (54, 58). An equilibrium constant and thermodynamic quantities calculated for the first protonation of [WO, - pertaining to 25°C and zero ionic strength (based on measurements from 95° to 300°C), namely log K = 3.62 0.53, AH = 6 13 kJ/mol, and AS = 90 33 J, are also consistent with a normal first protonation (131) (cf. values for molydate, Table V). [Pg.160]

Processes having a reactive hazard with a heat of reaction of 100 calories per gram will be regulated under the NJ TCPA when the quantity of reactive hazard contained in the process equals or exceeds the threshold quantity calculated to result in a 2.3 psi overpressure wave endpoint at a distance of 100 meters or a lesser distance to the source boundary. [Pg.356]

It is important to emphasize, that the CMOs of the corresponding CP-corrected subsystems can be separated in a similar manner. The SMOs can thus unambigously be attributed to one ore another of the interacting monomers. Furthermore, the different energy quantities in a supersystem can be simply obtained by suming over the corresponding quantities calculated from the contributing subsystems [7-10]. [Pg.232]

The standard error concept can be extended in relation to any statistic (i.e. quantity calculated from the data). [Pg.35]

Let us first discuss the results obtained in canonical representation. The energy quantities calculated by using eight different basis sets for a water monomer are given in Table I. [Pg.340]

Clark and Odell have found (39) that the susceptibility varies with temperature in a way that can be explained very well on the basis of temperature-dependent equilibria between diamagnetic and paramagnetic forms. This is valid equally for pyridine and for inert solvents. Thermodynamic quantities calculated from these measurements show that the paramagnetic forms have the lower enthalpies, and that there are relatively large increases of entropy on going from the paramagnetic to the diamagnetic forms. [Pg.165]

The first two quantities calculated from S(t, y) depended on measurements of times the second two depend on measurements of amplitudes. From the amplitude of the reflection from the top surface of the cell the impedance, and hence the density, can be found using eqns (8.58) and (8.59). The impedance is plotted in Fig. 9.4(c). Finally, knowing the thickness and the impedance of the cell, the attenuation can be deduced from the amplitude of the echo from the interface between the cell and the substrate the weaker this echo, the greater the attenuation. The attenuation calculated from (8.60), neglecting frequency dependence, is plotted in Fig. 9.4(d). It is also possible to calculate the frequency dependence of the attenuation using (8.70) (Daft et al. 1989). [Pg.173]


See other pages where Quantities, calculation is mentioned: [Pg.442]    [Pg.249]    [Pg.367]    [Pg.335]    [Pg.283]    [Pg.70]    [Pg.244]    [Pg.32]    [Pg.33]    [Pg.166]    [Pg.360]    [Pg.108]    [Pg.313]    [Pg.296]    [Pg.269]    [Pg.8]    [Pg.25]    [Pg.200]    [Pg.342]    [Pg.245]   


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Calculated Quantities

Calculating quantity

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