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Partial decay rates

Figure 5.16. The four-environment model divides a homogeneous flow into four environments, each with its own local concentration vector. The joint concentration PDF is thus represented by four delta functions. The area under each delta function, as well as its location in concentration space, depends on the rates of exchange between environments. Since the same model can be employed for the mixture fraction, the exchange rates can be partially determined by forcing the four-environment model to predict the correct decay rate for the mixture-fraction variance. The extension to inhomogeneous flows is discussed in Section 5.10. Figure 5.16. The four-environment model divides a homogeneous flow into four environments, each with its own local concentration vector. The joint concentration PDF is thus represented by four delta functions. The area under each delta function, as well as its location in concentration space, depends on the rates of exchange between environments. Since the same model can be employed for the mixture fraction, the exchange rates can be partially determined by forcing the four-environment model to predict the correct decay rate for the mixture-fraction variance. The extension to inhomogeneous flows is discussed in Section 5.10.
In contrast, the nonradiative decay rate k r may be viewed to be determined by the localized environment of the luminescent molecule. The localized environment perturbs the natural electronic configuration of the sensor molecule increasing the probability of its decay. The functional form of knr is determined by the nature of the interaction between the excited sensor and its surrounding perturbation. For example, the knr may be proportional to the concentration, partial pressure, or value of a [Parameter] of interest ... [Pg.259]

Fortunately, the partial decoupling of the ET and conformational processes afforded by the absence of synchronous events in principle and in practice allows for the identification of an observed decay rate constant. For example, if one constructs a series of systems in which the ET energetics (or electronic coupling) is modified without change in the conformational equilibrium, thus leaving the conformational rates unchanged, then the observed rate constants will be unchanged if the reaction is controlled by a conformational rate, but will vary if this is not so. [Pg.100]

As individual G actin molecules are always oriented in the same direction relative to one another, F actin consequently has polarity, it has two different ends, at which polymerization takes place at different rates, if the ends are not stabilized by special proteins (as in muscle cells), then at a critical concentration of G actin the (+) end of F actin will constantly grow, while the (-) end simultaneously decays. These partial processes can be blocked by fungal toxins experimentally. Phalloidin, a toxin contained in the Amanita phalloides mushroom, inhibits decay by binding to the (-) end. By contrast, cytochalasins, mold toxins with cytostatic effects, block polymerization by binding to the (+) end. [Pg.204]

In kinetic analysis of complex reactions, 210, 382 fluorescence decay rate distributions, 210, 357 implementation in Laplace de-convolution noniterative method, 210, 293 in multiexponential decays, 210, 296 partial global analysis by simulated annealing methods, 210, 365 spectral resolution, 210, 299. [Pg.311]

Eqs. 42 and 43 provide a uniform expression for the partial rates, the decay rate and the diffusion coefficient in terms of the energy loss 5, the quantum parameter a and the rate expression in the spatial diffusion limit. The mean squared traversal distance may be obtained directly from the ratio of the diffusion coefficient to the escape rate. [Pg.24]

To evaluate fission product release in a reactor, it is necessary to supply the appropriate particle geometry, diffusion coefficients, and distribution coefficients. This is a formidable task. To approach this problem, postirradiation fission product release has been studied as a function of temperature. The results of these studies are complex and require considerable interpretation. The SLIDER code without a source term has proved to be of considerable value in this interpretation. Parametric studies have been made of the integrated release of fission products, initially wholly in the fueled region, as a function of the diffusion coefficients and the distribution coefficients. These studies have led to observations of critical features in describing integrated fission product releases. From experimental values associated with these critical features, it is possible to evaluate at least partially diffusion coefficients and distribution coefficients. These experimental values may then be put back into SLIDER with appropriate birth and decay rates to evaluate inreactor particle fission product releases. Figure 11 is a representation of SLIDER simulation of a simplified postirradiation fission product release experiment. Calculations have been made with the following pertinent input data ... [Pg.36]

Recently, Miller and co-workers have obtained a generalized form of the distribution of unimolecular decay rates for the case of coupled open channels contributing with unequal partial half-widths [139]. Further results have also recently been obtained in the statistical theory of reactions where the possibility of algebraic decay besides the RRKM exponential decay has been discussed [140]. ... [Pg.541]

The partial differential decay rate PR(t) determined by setting a photon counter to admit photons in a limited directional and polarization range. Obviously P(t) = J,BPx(t). [Pg.246]

Conversely, a coherent superposition of continuum states with a population closely reproducing an isolated peak in the density of states, which corresponds to a resonance, can be built in such a way to give rise to a localized state. From this localized state, there will be an outward probability density flux, i.e., it will have a finite lifetime. In the limit of a resonance position far from any ionization threshold and a narrow energy width, the decay rate will be exponential with the rate constant T/ft. The decay is to all the available open channels, in proportion to their partial widths. [Pg.252]

With rn( only the total decay rate or, equivalently, the total level width of an inner-shell hole-state has been considered so far. In general, the system has different decay branches. In many cases these branches can be classified as radiative (fluorescence) or non-radiative (Auger or autoionizing) transitions, and even further, by specifying within each group individual decay branches to different final ionic states. (Combinations of radiative and non-radiative transitions are also possible in which a photon is emitted and simultaneously an electron is excited/ ejected. These processes are termed radiative Auger decay (see [Abe75]).) As a result, the total transition rate Pnr and, hence, the total level width is composed of sums over partial values ... [Pg.58]

Fig. 7.6. (a) Energy dependence of a Lorentzian line-shape function with width KT centered at the resonance energy (Ei + 6E). (b) Partial photodissociation cross sections a(E,0) as given by (7.23). All of them have the same width hT the values at the maximum scale like the partial decay rates Tp. [Pg.145]

The final state distribution, which is determined by the partial decay rates does not change across an absorption line. [Pg.146]

In fact the total decay rate of parapositronium has been measured in [10]. Partial decay rates of parapositronium to four and higher number of photons are, however, negligable... [Pg.394]

Reduction Kinetics of the Type 3 Copper. Quantitative assessment of the complex kinetic behavior at 330 nm is diflScult. This diflSculty probably is partially caused by the small and varied contribution from the production and decay of the substrate radical species (63), a feature that is revealed when runs at at various wavelengths are compared. The decay rate of the radical, presumably decay by non-enzymatic dismutation, has a magnitude similar to the reduction rate of the type 3 copper. In the experiments with ascorbate as substrate. [Pg.241]

In partially chaotic flows that contain KAM tori and elliptic islands, there is only slow diffusive transport across the invariant tori. Therefore the global decay rate vanishes in the Pe —> oo (i.e. D —> 0) limit. It was found numerically that the decay rate follows a power law 7 Pe-", with an exponent in the range 0 < a < 1, while the eigenmodes in such systems are mostly localized in the non-mixing region of the flow (Giona et al., 2004 Pikovsky and Popovych, 2003). [Pg.75]

Although the eigenstate-to-eigenstate and autocorrelation function formulations of the spectrum, Ik(w), are mathematically equivalent, they focus attention on complementary features. The most readily interpretable features in the autocorrelation function picture are early-time features (initial decay rate, the times at which partial recurrences occur, the magnitudes of the earliest and largest partial recurrences) which primarily sample the potential surface at the highly localized and a priori known initial position of the wavepacket, I (O), before it has had time to explore the entire dynamically accessible region of the potential surface. This early time information is encoded in the broad envelope (low resolution) of the Ik(u>) spectrum (see Fig. 9.2). [Pg.627]

The first case from which information about the dynamics of quencher mobility can be recovered occurs when the quencher is partially solubilized and where the quenching is much more efficient than the exit of the quencher from the self-assembly. The excited state decay is first order and the observed decay rate constant is given by... [Pg.406]

Rq- a is the partial decay rate from the compound state to the initial channel. If T = mean life for decay, then... [Pg.403]


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See also in sourсe #XX -- [ Pg.142 , Pg.307 , Pg.311 ]




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