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Rate second kind

Mobility of this second kind is illustrated in Fig. XVIII-14, which shows NO molecules diffusing around on terraces with intervals of being trapped at steps. Surface diffusion can be seen in field emission microscopy (FEM) and can be measured by observing the growth rate of patches or fluctuations in emission from a small area [136,138] (see Section V111-2C), field ion microscopy [138], Auger and work function measurements, and laser-induced desorption... [Pg.709]

In these examples B is a base. The first example is called a secondary isotope effect of the first kind, the next one is a secondary isotope effect of the second kind. The distinction between these is that in the first kind bonds to the isotopic atom have undergone spatial (i.e., structural) change. Halevi has reviewed secondary isotope effects on equilibria and rates. [Pg.299]

Calculate tire Fatal Accident Rate (FAR) for tlie second kind of accident. [Pg.534]

Consider now a stationary system, i.e., one in which p and q are invariant with time. If the stationary state is of the Second Kind, c = [catalyst] if it is of the First Kind, c is less than [catalyst]0, but proportional to it. The rate of polymerization is given by... [Pg.154]

A polymer-forming chain reaction requires at least one rate-constant, namely that for propagation, k, for its complete specification in this simplest case there is only one type of propagating centre, all the centres are formed in a time which is negligible compared to the duration of the reaction, their concentration remains constant throughout the reaction (Stationary State of the Second Kind), and there is no transfer. [Pg.415]

Consider a polymerisation without transfer and termination with a stationary state of the Second Kind, i.e., one in which ki = kt = Q throughout the reaction after its instantaneous start. Assume further that the rate of propagation is of order z with respect to the monomer concentration at any time, and that z > 0. [Pg.699]

We saw above that the polarographic current rises from zero to a current plateau. The plateau may be horizontal, or it might be gently sloping upwards we called this rise a residual current. Occasionally, there is also a current peak superimposed on the wave (see Figure 6.32). Such peaks are of two types, i.e. maxima of the first kind and maxima of the second kind. Both are caused by enhanced rates of mass transport at the Hg solution interface, as described in the following. [Pg.191]

A current maximum of the second kind has the form of a relatively small, rounded peak at the start of the plateau (curve h in Figure 6.32). These peaks are observed in solutions of high ionic strength, and tend to he more common if the rate of mercury flow is fast. While their cause is still debated, it is likely... [Pg.191]

In this context, it is again advisable to distinguish between rate constants of the first and second kind. kp, as introduced in Eqn. (6.41), obviously is the rate constant k of the first kind. It describes the growth of phase p when all the other phases form simultaneously. The rate constant kf] of the second kind describes the growth of phase p from phases (p- 1) and (p+ 1) only. [Pg.154]

Explicit expressions for the ratio (k /k ) of a multiphase reaction product layer have been presented in the literature, see, for example, [H. Schmalzried (1981)]. If k(2) of the second kind, which depends only on the properties of phase p, is calculated or measured for every phase p individually, it is possible to derive (from all NiiP, A p, and the molar volumes Vp) the rational rate constant k p] of the first kind, and thus eventually k in Eqn. (6.41). [Pg.154]

Two kinds of unimolecular decay lifetimes can be described. The first is the true radiative lifetime, i.e., the reciprocal of the rate constant for the disappearance of a species which decays only by fluorescence or phosphorescence. Since values of true fluorescence lifetimes may be calculated from the relationship between these quantities and the / numbers (vide supra) of the corresponding absorption bands, these values are (or at least approximations of them) are, in a sense, available. The second kind of lifetime is the reciprocal of an observed first order rate constant for decay of an excited state which may be destroyed by several competing first-order processes (some of which may be apparent first order) operating in parallel. We suggest that the two kinds of lifetime be distinguished by the systematic use of different symbols, as utilized by Pringsheim (4). [Pg.20]

Other factors limiting the overall rate can be external or internal mass transfer, or axial dispersion in a fixed-bed reactor. Pertinent dimensionless numbers are the Biot number Bi, the Damkohler number of the second kind Dan, or the Bodenstein number Bo (Eqs. (5.46)—(5.48)]. [Pg.108]

We have presented a thorough description and discussion about the molecular origin of the second kind (b) - bamboo like extrudate distortion - in the preceding Sect. 8. The present section is devoted to a specific illustration of the molecular origin of the type (a) distortion, i.e., sharkskin, which occurs in a range of stress/rate below the oscillatory flow or stick-slip transition, as indicated in Fig. 1. The next section will provide a brief discussion of the origin of the type (c), often spiral-like distortion. The macroscopic nature of the type (c) distortion was first discussed at least over 20 years ago [75]. Note that when the type (c) spiral distortion occurs on very fine length scales on the extrudate it can be and has sometimes been mistaken as sharkskin. [Pg.263]

A second kind of rate law, the integrated rate law, will also be important in our study of kinetics. The integrated rate law expresses how the concentrations depend on time. As we will see, a given differential rate law is always related to a certain type of integrated rate law, and vice versa. That is, if we determine the differential rate law for a given reaction, we automatically know the form of the integrated rate law for the reaction. This means that once we determine either type of rate law for a reaction, we also know the other one. [Pg.710]

Scalar relaxation due to chemical exchange has the usual influence (broadening) on the appearance of Si NMR spectra. A consequence of such exchange processes, depending on the rate of exchange, is that PT techniques may not work very well or sometimes not at all. Scalar relaxation of the second kind affects the line widths by j. sc(29si) jf silicon atom is bonded to one or more quadrupolar nuclei as in... [Pg.6]

Fig.7. Calibration plots of phosphate and chromate ions for flow-injection response of wire electrodes of the second kind. Carrier 10 mM sodium perchlorate. Sample volume 80 //I. Flow-rate 7.8 ml/min. [Pg.264]


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See also in sourсe #XX -- [ Pg.154 ]




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