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Rate constants domain

An Arrhenius plot of the rate constant, consisting of the three domains above, is schematically shown in fig. 45. Although the two-dimensional instanton at Tci < < for this particular model has not been calculated, having established the behavior of fc(r) at 7 > Tci and 7 <7 2, one is able to suggest a small apparent activation energy (shown by the dashed line) in this intermediate region. This consideration can be extended to more complex PES having a number of equivalent transition states, such as those of porphyrines. [Pg.108]

MEMED meets all of the criteria listed in Section I, for the investigation of liquid-liquid interfacial kinetics, but is limited in the range of rate constants that can be determined. While SECM, discussed in Chapter 12, enhances the kinetic domain that can be measured with ultramicroelectrodes, there are many spontaneous reactions to which SECM cannot be applied. [Pg.358]

Strand cleavage studies have provided relative rate constants for hole transport versus the rate constant for the initial chemical event leading to strand cleavage [18-20]. However, they do not provide absolute rate constants for hole transport processes. Several years ago we introduced a method based on femtosecond time-resolved transient-absorption spectroscopy for investigating the dynamics of charge separation and charge recombination in synthetic DNA hairpins [21, 22]. Recently, we have found that extensions of this method into the nanosecond and microsecond time domains permit investigation of the dynamics of hole transport from a primary hole... [Pg.56]

An intuitive way to measure the rate constant, k, is to prepare some number of molecules in the excited state, perhaps with a pulse of light, and observe the amount of light given off per unit of time after the pulse. A logarithmic plot of intensity with time will give a straight-line graph with a slope of -k. This approach is the basis of time domain measurements. [Pg.75]

The boundary between two neighboring domains is characterized by a set of the k2 and k2 values and ambient conditions at which the inhibitory mechanism possesses the features of two basic mechanisms. These boundary quantities and conditions can be described by respective parametric expressions (Table 14.6). Since boundaries have a finite width, rate constants change continuously between domains. Conventionally, the boundary width is taken such that the ratio of the rate constants of the key reactions changes across the boundary e times, which corresponds to a threefold change in the boundary parameters. [Pg.505]

In a reactive transport model, the domain of interest is divided into nodal blocks, as shown in Figure 2.11. Fluid enters the domain across one boundary, reacts with the medium, and discharges at another boundary. In many cases, reaction occurs along fronts that migrate through the medium until they either traverse it or assume a steady-state position (Lichtner, 1988). As noted by Lichtner (1988), models of this nature predict that reactions occur in the same sequence in space and time as they do in simple reaction path models. The reactive transport models, however, predict how the positions of reaction fronts migrate through time, provided that reliable input is available about flow rates, the permeability and dispersivity of the medium, and reaction rate constants. [Pg.21]

In the reversible domain, the peak potential is close to the formal potential independent of the scan rate (Section 1.2). As soon as the system ceases to be reversible, the cathodic peak shifts to negative potentials the more so the smaller the rate constant and the higher the scan rate according to... [Pg.53]

With systems such as those represented in Figure 3.22a, one therefore expects that the log of the fragmentation rate constant varies with the driving force with a slope of 1/0.059 eV, at 25°C, within a large portion of the accessible domain of driving forces. [Pg.226]

Charge on a polymer molecule can also affect reactivity by altering the concentration of the small molecule reactant within the polymer domains. The reaction of a charged polymer with a charged reactant results in acceleration for oppositely charged species and retardation when the charges are the same. For example, the rate constant for the KOH saponification of poly(methyl methacrylate) decreases by about an order of magnitude as the reaction proceeds [Plate, 1976]. Partially reacted poly(methyl methacrylate) (IV) repells hydroxide ion, while... [Pg.734]

The rate constants given by Eqs. (35)-Eqs. (37) give the steady state rate constants of bulk ion recombination. As seen from Fig. 4, it takes some time before the steady state is established, and, in general, the rate coefficient of the bulk ion recombination is time-dependent. Although no simple analytical expression is available, which describes k t) in the whole time domain, the expression for the asymptotic behavior of k t) at long times is easily obtained. For fully diffusion-controlled recombination, we have... [Pg.273]

Oberg, T. (2005) A QSAR for the hydroxyl radical reaction rate constant validation, domain of application, and prediction. Atmos. Environ., 39, 2189—2200. [Pg.482]

There does, however, appear to be a statistically significant correlation between the rate constants for folding of single domain proteins and the average sequence separation between contacting residues in the native state. Proteins that have primarily local contacts (i.e., have a low contact order) tend to fold more rapidly than those that have more non-local interactions (i.e., have a high contact order).81,82... [Pg.313]

For block copolymers with a polyacid or polybase block, the structure and properties of micellar solutions depend on the pH. For example, Morishima et al. (1982b) found that for a poly(9-vinylphenanthrene)-poly(methacrylic acid) (PVPT-PMA) diblock in water, the rate constant for the fluorescence quenching of phenanthrene groups by oxidative non-ionic quencher is pH dependent. These authors suggested that at low pH the polyacid units are not fully ionized and may participate in the formation of hydrophobic domains, cooperatively with PVPT. An alternative explanation is that the PM A chains are less solvated when... [Pg.185]

Fig. 2.5. The viscosity dependence of the forward rate constant following the Kramers equation with k = kq ri) exp (-. EJ kBT). In small viscosity domains ij rj + Atj one often approximates k 17 , where -1 < a = const < +1. Fig. 2.5. The viscosity dependence of the forward rate constant following the Kramers equation with k = kq ri) exp (-. EJ kBT). In small viscosity domains ij rj + Atj one often approximates k 17 , where -1 < a = const < +1.

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See also in sourсe #XX -- [ Pg.60 ]




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Constant domains

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