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Factoring equations

In these equations S denotes the stripping factor, Equation 77 is only vaUd for a sufftciendy high number of transfer units so that the correction... [Pg.36]

Second virial coefficients, B, are a fnncBon of temperature and are available for about 1500 compounds in the DIPPR compilaOond The second virial coefficient can be regressed from experimental PX T data or can be reasonably and accurately predicted. Tsonoponlos proposed a predicOon method for nonpolar compounds that requires the criOcal temperature, critical pressure, and acentric factor Equations (2-68) through (2-70) describe the method. [Pg.399]

The exponential is known as the Poynting factor. Equation (4-277) may now be written... [Pg.536]

Any other appropriate fric6on factor equation for smooth tubes may be used. [Pg.563]

Substituting into Equation 5.4 yields the following slip factor equation ... [Pg.154]

To allow for the effect of roughness one can use the results of empirical tests in ducts that have been artificially roughened with particles glued on the surface. This approach allows roughness levels to be determined as a function of the particle diameter k. The following friction factor equation has been derived for large Reynolds numbers ... [Pg.55]

Pierce, B. L., Heat Transfer Golbum-Factor Equation Spans All Fluid Elow Regimes, Chem. Eng, y>- 113, Dec. 17, (1979). [Pg.283]

It is gratifying that no empirical calibrating factor was needed with the Fe-55 source, which means that the results were predictable from Equation 5-6 by insertion of accepted values for the mass absorption coefficients. The deviation corrected by the introduction of this empirical factor (Equation 5-7) was of the kind produced by the filtering of polychromatic beams. About all that can be said about such empirical factors and about background corrections is this Always unwelcome, not to be introduced unless necessary, the need for them does not in itself make a method less desirable, but it does usually indicate that something is incompletely understood. [Pg.134]

Based on this model the flow rate of ethanol can be estimated by using the specific parameters of the mixing process and kinetic factors (Equation 29.1) ... [Pg.813]

In order to generate a set of calculated structure factors Fc(Q) from a set of coordinates, it is necessary to introduce a model for the time variation of the electron density. The usual assumptions in macromolecular crystallography include harmonic isotropic motion of the atoms and in addition, the molecular scattering factor is expressed as a superposition of atomic scattering factors. With these assumptions the calculated structure factor (equation III.2) is given by.27... [Pg.88]

Arrhenius factor, equation, 226 Atmospheric chemistry, modeling, 12... [Pg.423]

Because Pdb(oP,o, Pe,oi) is a higher-order polynomial of the Boltzmann factor, Equation 14.2 cannot have the same structure as Equation 14.1 that is, rewriting Equation 14.2 as... [Pg.331]

Row 1. Uncorrected diameter averaged from Mie theory (Equation 13). Row 2. Diameter averages in row 1 corrected using Rayleigh correction factors (Equation 15). [Pg.70]

The research chemist both in academia and in industry profits from the application of metrics such as mass index (equation (5.1)), environmental factor (equation (5.2)) and cost index (equation (5.3)). Therefore, one purpose of this chapter is to demonstrate how to apply such metrics and what kind of information can be obtained from them. Some of their potential application areas are indicated in Box 5.1. [Pg.201]

Inputs and outputs assessed in mass balancing are shown in Figure 5.3. The software EATOS was used to calculate all mass balances of processes. Outputs of EATOS are the mass index (equation (5.1), mass of raw material per mass of product output), and the environmental factor (equation (5.2), mass of waste output per mass of product output). EATOS also allows the calculation of cost indices (e.g., reference [15]) (equation (5.3), cost of raw material per mass of product output). [Pg.204]

Mass indices and environmental factors (equations (5.1) and (5.2)) have been introduced in Section 5.1. For confidentiality reasons, neither chemical names nor exact quantities are specified concerning the industrial case studies. Instead, masses are expressed relatively to input amounts at the laboratory scale. The imit (kg kg ) expresses how many kilograms of substance are needed to produce one kilogram of product. Abbreviations used in captions of the figures are explained in Box 5.2. [Pg.206]

As the solute descriptors (E, S, A, B and V) represent the solute influence on various solute-solvent phase interachons, the regression coefficients e, s, a, h and V correspond to the complementary effect of the solvent phases on these interactions. As an example, consider the product aA in Eq. (4). Since A is the H-bond acidity of the solute, a is the H-bond basicity of the system. In other words, the intermolecular forces discussed in Sections 12.1.1.2 and 12.1.1.3 are present in all Abraham s log P factorization equations, with the exception of those interactions involving ions. This is the reason why Abraham s equahons are valid for neutral species only. [Pg.323]

Leakages will affect the pressure drop in both the cross-flow and window zones. The factor is calculated using the equation for the heat-transfer leakage-correction factor, equation 12.31, with the values for the coefficient (iL taken from Figure 12.38. [Pg.699]

The elements of P may now be considered to be experimental parameters obtained simply by an experimental fit to the measured X-ray structure factors (Equation (1)). [Pg.138]

This number is the answer to the question originally posed. This is the number of real conditions required to fix experimentally a complex, normalized, hermitian, projection matrix. For example, this number of experimental structure factors, Equation (1), would suffice to fix P Equation (6). [Pg.145]

These equations can readily be solved by iteration, as follows. Assuming a value of / allows, VRe to be determined from Eq. (7-31). This is then used with Eq. (7-32) to find, Ylle. The friction factor is then calculated using these values of, VRe and AHe and the Bingham plastic pipe friction factor equation [Eq. (6-62)]. The result is compared with the assumed value, and the process is repeated until agreement is attained. [Pg.206]

Using A Repi and n, calculate / (and the corresponding Kpipe) for each pipe section from the power law friction factor equation [Eq. (6-44)], and calculate Kt for each valve and fitting using the 3-K method [Eq. (7-38)]. [Pg.216]

Factor Equations Factorization Calculate from Prep... [Pg.353]

Provided that the efficiency of the electrolyzer is linearly proportional to the energy supplied and all the possible energy losses are included in these two factors, Equation 5.2 gives the amount of hydrogen (aHw) in newton cubic meter that can be produced by a wind energy system in a year. [Pg.172]

With the introduction of the X factor, Equation 1 is replaced by the equations... [Pg.13]


See other pages where Factoring equations is mentioned: [Pg.304]    [Pg.315]    [Pg.1287]    [Pg.509]    [Pg.33]    [Pg.273]    [Pg.278]    [Pg.216]    [Pg.445]    [Pg.628]    [Pg.367]    [Pg.369]    [Pg.39]    [Pg.69]    [Pg.71]    [Pg.212]    [Pg.22]    [Pg.164]    [Pg.178]    [Pg.279]    [Pg.102]    [Pg.474]    [Pg.11]    [Pg.317]    [Pg.1663]   
See also in sourсe #XX -- [ Pg.47 ]




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Acentric factor equation

Arrhenius equation exponential factor

Arrhenius equation frequency factor

Arrhenius factor, equation

Basic Equations for Static and Dynamic Structure Factors

Blasius equation, friction factor

Chemical equations as conversion factors

Chemical equations factors

Colebrook equation, friction, factor

Conversion Factors from a Chemical Equation

Conversion factors chemical equations

Design equations with effectiveness factors

Difference equations factorization

Dimensional scaling factors mass transfer equation

Effective retardation factor equation

Empirical, equation factor

Equation coefficients as conversion factors

Equation of State and Real Gas Factor

Factoring of the Secular Equation

Factoring the Secular Equation

Factorization and Solution of the Secular Equation

Factorization of secular equations

Factorization of the Coupled Cluster Equations

Fanning friction factor, equation defining

Formation volume factor equation

Frequency factors, rate equation parameters

Friction factor Rounds equation

Friction factor Schacham equation

Friction factor equations

Friction factor von Karman equation

Heat factor balance equation

Impact factors of TPR dynamic equation

Integral equations structure factor

Ordinary differential equation integrating factor

Particle scattering factor equation

Preexponential factor equation

Preexponential factor, defining equation

Recoil factor equation

Response factor equations

Retention, factors controlling equation for

Separation factor equation

Shape Factors from Generalized Equations of State

Shift factor Arrhenius equation

Slope factor, Nernst equation

Spin Factorization of the Coupled Cluster Equations

Structure factor equation phase problem with

Structure factor, integral equations, pair

Structure-factor equation

Symmetry Factoring of Secular Equations

The Compressibility Factor Equation of State

The Structure-Factor Equation

WLF Equation for the Shift Factor

Z-factor equation

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