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Conversion function

Figure 5.18 This figure shows how the properties of a glass polyalkenoate cement change as it ages. S is the compressive strength, E the modulus, a a stress-relaxation function, and c a strain-conversion function from elastic to plastic strain (Paddon Wilson, 1976). Figure 5.18 This figure shows how the properties of a glass polyalkenoate cement change as it ages. S is the compressive strength, E the modulus, a a stress-relaxation function, and c a strain-conversion function from elastic to plastic strain (Paddon Wilson, 1976).
Modes of attachment of functional groups to crosslinked polystyrene are discussed ( 1). Attention is drawn to improved stability and activity of polymer-bound reagents and catalysts incorporating dimethylene spacer between polystyrene aryl and functional group heteroatom, and the simplicity and versatility of their synthesis through high-conversion functional group modifications. [Pg.24]

Now, let s try our hands with matlab using its transfer function to state space conversion function ... [Pg.232]

Find the minimum x as a funtion of overall conversion function... [Pg.479]

Mass balance, yields, and conversion were calculated. The yield to conversion functions were determined using linear regression. Tests with mass balances between 95 and 99 wt% were accepted. [Pg.67]

Importantly, Cl s seems to be involved in many classes of physical, chemical and biological processes, from pericyclic reactions to the complex light harvesting and energy conversion functions of chromophores in proteins (See in this volume) and others amply described in this conference. In contrast, direct experimental information on the passage of the vibrational wavepacket through or near Cl s is less abundant. It mostly concerns, femtosecond pump-probe experiments on isolated organic molecules in the gas phase. [Pg.30]

Find the minimum x as a funtion of overall conversion function f2. Equating the derivative of (1) to zero,... [Pg.468]

We therefore have to solve only for X(b), which is exactly the same as Eq. (16). We see that yield increases as k /k decreases, and have found that the values of R/d and Re have no effect on the yield versus conversion functionality. if is apparent that no local maximum occurs on the Y(b) versus X(b) plot. [Pg.469]

The right side of Equation 1 is some function f of the achieved conversion of reactant B (Xb), feed concentration of B (Cbo), and reactor temperature (T). The underlying assumption is that all catalysts under consideration perform according to the same rate law described by the (often unknown) function f. If experiments with the various catalysts are run at fixed feed composition, at fixed temperature, and up to the same final conversion, function f is fixed and the activity ratio of two catalysts is a function only of the ratio of space velocities (Equation 2) ... [Pg.116]

Ordinarily, laboratory data are used to formulate a rate law, and then the reaction rate-conversion functional dependence is determined using the rate law. Preceding sections show that with the reaction rate-conversion relationship, different reactor schemes can readily be sized. In Chapter 3 we show how we obtain this rel onship between reaction rate and conversion from rate law and reaction stoichiometry. [Pg.45]

Many solids-handling operations have an effect on the particle size distribution (PSD) of the solid phase. The particle size distribution can also be an important product property. Aspen Plus allows the user to enter a particle size distribution as an attribute of a solid substream. In UniSim Design, the particle size distribution is entered on the PSD Property tab, which appears under worksheet on the stream editor window for any stream that contains a pure or hypothetical solid component. Unit operations such as yield-shift reactor, crusher, screen, cyclone, electrostatic precipitator, and crystallizer can then be set up to modify the particle size distribution, typically by using a conversion function or a particle capture efficiency in each size range. [Pg.168]

All that the models of the class described above need is the conversion function that defines the relationship between the local values of the reacting gas concentration, overpotential, and the produced current. The subject of the microscopic theory is to justify this relationship. [Pg.512]

Although values of A and can be estimated fi om a single dynamic (i.e. a, T) experiment if a particular conversion function, f(ar) or g(nr), is assumed (by rather arbitrary trial-and-error comparisons) to apply, it is more usual to calculate kinetic parameters fi om two or more otherwise identical dynamic experiments at different heating rates (ft). [Pg.156]

When more than one set of experimental results is available, the unknown form of the conversion function f(a) or g(ar) may be eliminated by comparing measurements made at a common value of a under the two (or more) sets of different conditions. These isoconversional methods are thus model independent, or nondiscriminating methods of estimating the Arrhenius parameters [14,42,43]. [Pg.156]

By analogy with the use of plots of a against reduced time in isothermal kinetic analysis to determine the appropriate conversion function, Meindl et al. [50] have... [Pg.156]

The rate equation specifies the mathematical fimction (g(ur) = ktox AodAt = k f(ur)) that represents (with greatest statistical accuracy. Chapter 3) the isothermal yield a) - time data for the reaction. For reactions of solids these equations are derived from geometric kinetic models (Chapter 3) involving processes such as nucleation and growth, advance of an interface and/or diflEusion. f( ir) and g(ar) are known as conversion functions and some of these may resemble the concentration functions in homogeneous kinetics which give rise to the definition of order of reaction. [Pg.567]

As with tables, functions are associated with a schema within the database. In the above example, the schema named convert is used in order to conveniently locate conversion functions in a common schema. A function name can be fully qualified using its schema name, as in the following example. [Pg.27]

The external representation of molecular structure is a less rigorous definition. For example, there are many programs available that can convert to and from SMILES and molfiles. These can be used when a molfile (the external representation) needs to be imported as a SMILES (the internal representation) into the database. Similarly, a SMILES can be easily exported as a SMILES or converted to a molfile or other file format. It is useful to have these conversion functions as SQL extensions. [Pg.84]


See other pages where Conversion function is mentioned: [Pg.19]    [Pg.102]    [Pg.479]    [Pg.125]    [Pg.242]    [Pg.468]    [Pg.309]    [Pg.469]    [Pg.62]    [Pg.162]    [Pg.328]    [Pg.333]    [Pg.6]    [Pg.512]    [Pg.513]    [Pg.95]    [Pg.148]    [Pg.149]    [Pg.154]    [Pg.539]    [Pg.539]    [Pg.400]    [Pg.317]    [Pg.393]   
See also in sourсe #XX -- [ Pg.567 ]

See also in sourсe #XX -- [ Pg.68 , Pg.77 , Pg.135 , Pg.159 ]




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