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Thermal decay

The impurity generation route is shown in Fig. 5 to the right of the line. The interaction of the relaxed states formed from m ami unexcited impurity t results in exiplex t formation. This exiplex can decay thermally or form coupled ion-radical pairs t, which may dissociate in the electric field. For explanation of the absorption and photoconductivity spectrum correlation it is necessary to assume a very high concentration of exiplex sites. [Pg.16]

As noted, the introduction of an impurity atom was discussed previously, and atomic displacement is the result of (n,p) and (n,a) reactions and (n,y) reactions followed by radioactive decay. Thermal neutrons cannot produce atomic displacements directly, but they can do so indirectly as the result of radioactive capture (n,y) and other neutron reactions or elastic scattering. [Pg.199]

For the static part of the solution, T, f h zero, otherwise the actual temperature modulation frequency, /, is used to calculate the amplitude and the phase angle of the complex temperature distribution, TM( ) The considered thermal model of the sensor was verified by comparison with the measured temperature distribution of a real sensor. The factor G relates the volume source of heat q with the geometry of the modulation heater. K is, in general, the decay constant - due to the fact that it is a complex number, a decaying thermal wave is the result. [Pg.272]

Pasti, L. Bedani, F. Contado, C. Mingozzi, I. Dondi, F. Programmed field decay thermal field flow fractionation of pol3miers A calibration method. Anal. Chem. 2004, 76, 6665 680. [Pg.2311]

The radioactive decay thermal power of the PUO2 fuel, as well as the gamma and neutron source strength, increases with time (to 70 yr) due to beta decay of Pu into Am, which is a strong alpha emitter. This is illustrated in Fig. 1 for a fuel load normalized to 25-w decay power (1.65-lcg PuOa) at an arbitrarily long decay time of 13i yr (approximately the half-life of pu). [Pg.608]

In our experiment the dye-laser pulse can induce the photochemical dissociation of the bidentate metal complex (6). In figure 3 S represents a solvent (water) molecule. L-L a bidentate ligand (PADA) and M the metal ion (Ni ). The excited state species S4M produced by the laser pulse can be deactivated by several processes. These are radiationless decay (thermal deactivation), fluorescence, and chemical reaction i.e. photosubstitution pathways A and B. If after perturbation the ground state species S5M L L and S3 MS L L are obtained rapidly then their subsequent reactions can be monitored. [Pg.323]

The broadening Fj is proportional to the probability of the excited state k) decaying into any of the other states, and it is related to the lifetime of the excited state as r. = l/Fj . For Fjt = 0, the lifetime is infinite and O Eq. 5.14 is recovered from O Eq. 5.20. Unfortunately, it is not possible to account for the finite lifetime of each individual excited state in approximate theories based on the response equations (O Eq. 5.4). We would be forced to use a sum-over-states expression, which is computationally intractable. Moreover, the lifetimes caimot be adequately determined within a semiclassical radiation theory as employed here and a fully quantized description of the electromagnetic field is required. In addition, aU decay mechanisms would have to be taken into account, for example, radiative decay, thermal excitations, and collision-induced transitions. Damped response theory for approximate electronic wave functions is therefore based on two simplifying assumptions (1) all broadening parameters are assumed to be identical, Fi = F2 = = r, and (2) the value of F is treated as an empirical parameter. With a single empirical broadening parameter, the response equations take the same form as in O Eq. 5.4 with the substitution to to+iTjl, and the damped linear response function can be calculated from first-order wave function parameters, which are now inherently complex. For absorption spectra, this leads to a Lorentzian line-shape function which is identical for all transitions. [Pg.143]


See other pages where Thermal decay is mentioned: [Pg.419]    [Pg.420]    [Pg.131]    [Pg.64]    [Pg.288]    [Pg.360]    [Pg.454]    [Pg.75]    [Pg.454]    [Pg.323]    [Pg.284]    [Pg.609]    [Pg.226]    [Pg.24]    [Pg.297]    [Pg.42]    [Pg.866]   
See also in sourсe #XX -- [ Pg.121 ]




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Thermal decay time

Thermal wave decay

Thermal wave decay coefficients

Thermal wave decay depth

Thermal wave decay lengths

Thermalized emission decay

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