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Survival probability molecular

The result of a molecular dynamics simulation is a time dependent wavefunction (quantum dynamics) or a swarm of trajectories in a phase space (classical dynamics). To analyze what are the processes taking the place during photodissoeiation one can directly look at these. This analysis is, however, impractical for systems with a high dimensionality. We can calculate either (juantities in the time domain or in the energy domain, fn the time domain survival probabilities can be measured by pump-probe experiments [44], in the energy domain the distribution of the hydrogen kinetic energy can be experimentally obtained [8]. [Pg.484]

In the case of our systems it is in principal possible to measure the probability of hydrogen to stay in the cluster. In the molecular dynamics simulation the survival probability is calculated by integrating the square of the wavefunction over the cluster region P t) = l /(r, t) dr, where l//(r, t) is the time-dependent... [Pg.484]

A recent study of iodine atom recombination in solution by Luther et al. [294] used a dye laser (wavelength 590nm, pulse duration 1.5ps) to photodissociate iodine molecules in n-heptane, -octane or methyl cyclohexane at pressures from 0.1 to 300 MPa. Over this pressure range, the viscosity increases four-fold. The rate of free-radical recombination was monitored and the second-order rate coefficient was found to be linearly dependent on inverse viscosity. This provides good reason to believe that the recombination of free iodine atoms is diffusion-limited, especially as the rate coefficient is typically 10 °dm mol s . The recombination of primary and secondary pairs is too rapid to be monitored by such equipment as was used by Luther etal. [294] (see below). Instead, the depletion of molecular iodine absorption just after the laser pulse was used to estimate the yield of (free) photodissociated iodine atoms in solution. They found that the photodissociation quantum yields (survival probability) were about 2.3 times smaller than had been measured by Noyes and co-workers [291, 292] and also by Strong and Willard [295]. This observation raises doubts as to the accuracy of the iodine atom scavenging method used by Noyes et al. or perhaps points to the inherent difficulties of doing steady-state measurements. In addition, Luther et al. [Pg.143]

The presence of pyridine exhibited interference in amide-to-amide hydrogen bonds in the majority of the cases analysed. In the case of primary amides, the pyridine interrupted one of the amide synthons (I or II). The survival probability of synthon I was found to be greater compared with synthon n. The molecular geometry was also found... [Pg.234]

Due to the large size of CcO, it is hardly surprising that there are small differences between different species. There are three classes of CcO, denoted as A, B, and C. All three have the same heme-Cug binuclear center, but are quite different in other ways. One may speculate that the binuclear center, as a primitive CcO, developed already during the molecular evolution and was later mutated to improve the survival probability in different species. [Pg.308]

Divergent phases many molecular species survived with similar probabilities, resulting in a diverse population. [Pg.228]

In the infinite time limit, no radical survives. They either combine to give molecular products or undergo scavenging reactions. The probability of the latter is given by... [Pg.205]

By contrast, few such calculations have as yet been made for diffusional problems. Much more significantly, the experimental observables of rate coefficient or survival (recombination) probability can be measured very much less accurately than can energy levels. A detailed comparison of experimental observations and theoretical predictions must be restricted by the experimental accuracy attainable. This very limitation probably explains why no unambiguous experimental assignment of a many-body effect has yet been made in the field of reaction kinetics in solution, even over picosecond timescale. Necessarily, there are good reasons to anticipate their occurrence. At this stage, all that can be done is to estimate the importance of such effects and include them in an analysis of experimental results. Perhaps a comparison of theoretical calculations and Monte Carlo or molecular dynamics simulations would be the best that could be hoped for at this moment (rather like, though less satisfactory than, the current position in the development of statistical mechanical theories of liquids). Nevertheless, there remains a clear need for careful experiments, which may reveal such effects as discussed in the remainder of much of this volume. [Pg.255]

The anomalous isotope ratio observed for the noble gases cannot be explained by any chemical process, and isotope mass effects associated with physical processes like diffusion, distillation and absorption-desorption are too small to explain what is observed. On the other hand, the carbon carrier phase is very abnormal, at least for the carbon-p phase. These facts can be explained if we accept that macroscopic amounts of interstellar carbon have survived unchanged, or at least preserved from isotopic exchange with solar system carbon. It is important to observe that a S13C = +1100%o, which corresponds to 12C/13C = 42, can be compared to the low end of the range observed for carbon in molecular clouds (60 8 or 67 10)67 K Moreover, the galactic ratio observed is now probably lower than it was 4.5 Gyr ago owing to the stellar production of 13C. [Pg.110]


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