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Relaxation after annihilation

[2l] studied dodecane (C12H26) and some alkyl-substituted benzene molecules most extensively. For dodecane, ionization potential is [Pg.160]

so the threshold for Ps formation is 2.6 eV, and the threshold for breaking a C-C bond is about 6.5 eV. Below 2.6 eV, the positron can only excite vibronic modes, and it can annihilate. For a positron incident energy of 1.0 eV, Xu, et al., observed a mass spectrum that looks very much like that for an electron at 70 eV. Fragmentation is widespread except there is no peak above noise for the Ci ion nor for any ion heavier than Cs-The dominant peaks are for the C3 and C4 ions. Clearly annihilation is taking place. At the positronium threshold and just above, the parent ion peak dominates the positron-impact mass spectrum, and by 9.5 eV and above, the PI mass spectrum resembles the El mass spectrum at 70 eV. Observations on the other molecules studied by these authors showed fragmentation that is specific to a particular bond in each molecule. [Pg.161]

A simple mass spectrometric experiment with a well-defined positron beam would give us much useful information. Much more information would be obtained by the application of recoil ion momentum spectroscopy (RIMS) [23, 24] to annihilation from positron-molecule resonances. This would provide the energies and masses of all the ionic fragments. One possible configuration of a RIMS spectrometer involves crossed beams of a supersonic molecular beam of target molecules and a pulsed beam of positrons. This experiment is possible with existing technology [25]. [Pg.162]

Binding energies of the positron and Ps to many chemical species are listed and discussed in Chapter 2. Here we briefly review some experimental considerations. All the knowledge known to this author that comes from experiment is listed in Table 2.8. The data listed there for much of the work before the 1980 s are compromised by the presence of solvents or other condensed hosts. In some cases the results in Table 2.8 rely on an approximate model. Only the data for 1983, 1992, and 2002 in Table 2.8 may be described as the result of direct experimental evidence. We discuss the two cases in which binding energies have been measured. [Pg.162]


The initial condition for N is prepared by instantaneous excitation, after which the annihilation rate constant k/(t) decreases with time, approaching its stationary (Markovian) value kt as t —> oo. The non-Markovian generalization of another equation, (3.761), became possible only in the framework of the unified theory, where it takes the integral form. Unfortunately, the system response to the light pulses of finite duration or permanent illumination remains a problem for either UT or DET. The convolution recipes such as (3.5) or (3.437) are inapplicable to annihilation, which is bilinear in N. Therefore we will start from IET, which is solely capable of consistent consideration of stationary absorbtion and conductivity [199]. Then we will turn to UT and the Markovian theories applied to the relaxation of the instantaneously excited system described in Ref. 275. [Pg.386]

For a deviation from the equilibrium with the background radiation, predictions for the distribution of electrons and holes axe possible under certain assumptions which are justified in most realistic cases. A typical assumption is, for example, that the electrons in the conduction band scatter frequently with vibrating atoms in such a way that the times for momentum relaxation and energy relaxation are short compared to their lifetime in the conduction band, after which they are annihilated in a recombination reaction with a hole. Under these conditions, the distribution of the electrons over the states in the conduction band results in a larger entropy than in any other distribution for the same number of electrons and the same temperature. [Pg.130]

Photoemission from excited single states produced by photoionization of anthracene crystals occurs after two step laser excitation Biphotonic excitation of phenanthrene under 208 nm irradiation is a complex process involving both ionization andT-T annihilation. Change transfer exciton band structures have been characterized with samples of crystalline tetracene . Measurement of the photoionization efficiency in trans-stilbene crystals as a function of excitation energy shows that ionization occurs after rapid vibronic relaxation o. [Pg.16]

Until now we neglected possible interactions between the propagating waves (except for their annihilation after collisions). This is justified if the time interval between any two subsequent waves is much larger than the recovery time of the individual elements of the excitable medium. Since the rotation period of spiral waves goes to infinity in the limit Go 0 (i.e. for weakly excitable systems) and thus the spirals become very sparse there, this condition can always be satisfied close enough to the existence boundary dR of spiral waves in the parameter space defined in [4]. The kinematical approach which was formulated above allows us to find the rotation frequency of free sparse spirals and to investigate relaxation to the regime of steady rotation. [Pg.141]


See other pages where Relaxation after annihilation is mentioned: [Pg.160]    [Pg.160]    [Pg.243]    [Pg.293]    [Pg.370]    [Pg.239]    [Pg.3595]    [Pg.197]    [Pg.194]    [Pg.238]    [Pg.168]    [Pg.283]    [Pg.124]    [Pg.94]    [Pg.817]    [Pg.370]    [Pg.100]    [Pg.353]    [Pg.308]    [Pg.1510]    [Pg.294]    [Pg.85]   


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