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Lifetimes calculating

The fluoresence lifetimes calculated for TIN in low viscosity alcohols are approximately proportional to the solvent viscosity (12) which suggests that in these solvents there is a non-radiative process related to. the rotational diffusion mobility of the TIN molecule. The observed extent of the quenching, however, is significantly greater than that expected due to viscosity effects alone and cannot be explained by a collisionally-induced, Stern-Volmer type process involving methanol molecules (25.) as the appropriate plot is non-linear. [Pg.71]

The excited-state lifetime calculated for TINS in PVA film is found to be 1.3 + 0.1 ns compared with 44 4 ps found in the case of water (H). This supports the earlier proposal that complexation, which is proposed to occur in protic, hydrogen-bonding solvents, does not occur in this polymer. In the PVP film an intense fluorescence and a long excited-state lifetime, similar to that found for TINS in PVA, is observed and is consistent with the ESIPT process being prevented in this aprotic medium. [Pg.77]

The apparent lifetimes calculated by these expressions are the true lifetimes only if the fluorophore obeys single exponential decay kinetics. In the case of a single exponential decay, the apparent lifetimes as determined from the two equations should be the same. If the apparent phase and modulation lifetimes are not equal, more than one decay process is indicated. [Pg.478]

Overall, we seem to find reasons to be hopeful about the possibilities of the RQDO formalism for predicting spectral properties of complex atoms. Very recently, some lifetime calculations in Yb 11 have also been successfully performed [30]. These reasons rest on the correctness of the results so far obtained, as well as the low computational expense and avoidance of the frequent convergence problems that are common in configuration interaction approaches. [Pg.287]

Fluorescence from ketene upon absorption of light in the near ultraviolet has not been observed. The quantum yield of fluorescence is less than 10 3. Since the radiative lifetime calculated from the integrated absorption cocflicicnt is 40 //see. the lifetime of the excited state must be less than 0.4 nsec. Since the lifetime of the initially formed excited state is much shorter than the dissociative lifetimes, an excited state responsible for dissociation must be different from the one initially formed at 3340 and 3660 A. [Pg.239]

A further factor which affects the shape of a resonance line is the transport of resonance radiation through the. parent gas. Milne s early theory of self-absorption by the imprisonment of resonance radiation has been revised by Holstein (3) and Bichermau (4), taking into account the incoherent scattering of resonance photons. Furthermore, Walsh (" ) has extended the imprisonment lifetime calculation for cases where Doppler and collision broadening of the resonance line are simultaneously present, and in addition this author has examined the complications caused by the, hfs. The line shape, linewidth, and other properties of self-absorbed lines hare been discussed recently bv Tako (6), who summarizes the various effects of self-absorption as follows ... [Pg.216]

The presence of 03 in the troposphere is due to downward transport from the stratosphere with dry deposition at the Earth s surface84,87 and in situ chemical formation and destruction.87 88 Mixing ratios of 03 in the ccean remote lower troposphere are in the range (10-40) x 10 9,87 89 and increase with increasing altitude.87 A 24h average troposphere 03 concentration of 7 x 1011 molecule cm 3 appears reasonable for lifetime calculations. [Pg.60]

The average phosphorescence radiative lifetime calculated with different basis sets vary between 23 (DZ) and 96 (TZ) seconds. The DZ and DZR results overestimate the T — So transition probability in unsaturated hydrocarbons their r values are too small. Discussion of these results has sense only in context of comparison with other molecules, but the absolute DZ values have no credit this basis set produces bad energies for a — 7T excitations, which are highly important for the T-S intensity borrowing. The best quality basis set (TZR) gives 64 seconds, which is much more credible. The so-called best experimental value is 30 seconds [154], but the proper estimation of non-radiative channels and the quantum yields still presents an open problem. From... [Pg.138]

The lifetime of a compound in the atmosphere will depend on how fast it reacts with main atmospheric oxidants. Many reaction rates vary with temperature, therefore in the atmosphere the lifetime will vary with altitude. For the reaction between OH and CH4, the temperature dependence of the reaction is given by k — 1.85 x 10 exp(—1690/T). How does the reaction rate vary between 0.1 and 10 km and therefore effect the lifetime For the lifetime calculation see previous description. [Pg.25]

A useful quantity with which to compare this with is the reciprocal of the lifetime calculated from the sum of the first order loss processes involving NO3 and N2O5... [Pg.44]

Jacobi and Andre (113) found a longer time of 20 to 50 days, which is consistent with the lifetime calculated by Bates and Hays (11) for odd nitrogen. However, Francis, Chester and Haskin (66) found that dust containing fission products had been aged and that analysis of filtered rainwater gave a much shorter lifetime of approximately 10 days. Recently Poet, Moore, and Martell (195) estimated a mean atmospheric residence time of about four days for particles in the lower troposphere and about one week for particles in precipitation. [Pg.386]

Icqjj = 18.0 X 10" cm molecule" S" by relative rate method Icqjj = 16.7 x lO cm molecule s by pulse laser photolysis-laser induced fluorescence and atmospheric lifetime calculated to be 16 h at 298 2 K measured range 263-372 K (Moriarty et al. 2003)... [Pg.53]

The second stage occurs when the liquid droplet has established equilibrium evaporation of the carrier solvent into the surrounding gas stream. This constant rate evaporation process is commonly modeled u.sing the d law methodology, which states that droplet size decreases linearly with respect to the square of the droplet diameter (35,36). The results of these droplet lifetime calculations applied to water droplets with initial diameters of 5-50 pm and surrounding gas temperatures from 40 to 60 C are shown if Figure 10. These calculations assume 0% relative humidity in the gas stream... [Pg.244]


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See also in sourсe #XX -- [ Pg.133 ]




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