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Excitation and Relaxation

We have studied the reaction dynamics of the collision Nag+ + Na for a fixed collision geometry (with impact parameter 6=0) but in a wide range of impact energies Ecm. In Fig. 1, the total kinetic energy loss (tkel) AE =Eem -Ecm(t - +oo), with Ecm(t +oo) the final kinetic energy of the relative motion between cluster-projectile and atomic target in the centre-of-mass system is shown for Ecm = 0.2 eV... 1 MeV. [Pg.310]

Besides the very low energy range Eem 10 eV (where maximal tkbl, i. e. AE=Ecm, is realized and connected with the formation of relatively long-living but in general unstable intermediate compounds Na10+), AE describes [Pg.310]

The dynamics of the collision process and the subsequent cluster relaxation can be seen for characteristic impact energies in Fig. 2. It shows the time dependence of E(t)=Ecm-Ecm(t), with Ecm(t) the actual kinetic energy of the relative motion, and the displacement of the cluster atoms d(t). The quantity AE(t) gives insight into the collision and excitation dynamics (forces, interaction time, tkbl). The displacement, defined as [Pg.311]

Application of B at the resonance frequency results in both energy absorption (+ nuclei become -and emission (— nuclei become + ). Because initially there are more + than -1 nuclei, the net effect is absorption. As B irradiation continues, however, the excess of +5 nuclei disappears, so that the rates of absorption and emission eventually become equal. Under these conditions, the sample is said to be approaching saturation. The situation is ameliorated, however, by natural mechanisms whereby nuclear spins move toward equilibrium from saturation. Any process that returns the z magnetization to its equilibrium condition with the excess of spins is called spin-lattice, or longitudinal, relaxation and is usually a first-order process with time constant T. For a return to equilibrium, relaxation also is necessary to destroy magnetization created in the xy plane. Any process that returns the X and y magnetizations to their equilibrium condition of zero is called spin-spin, or transverse, relaxation and is usually a first-order process with time constant T2. [Pg.10]

For effective spin-lattice relaxation, the tumbling magnetic nuclei must be spatially close to the resonating nucleus. For attached protons provide effective spin-lattice relaxation. A carbonyl carbon or a carbon attached to four other carbons thus relaxes very slowly and is more easily saturated because the attached atoms are nonmagnetic ( C and [Pg.10]

A similar result arises when the not perfectly homogeneous. Again in terms [Pg.10]

The subject of relaxation is discussed further in Section 5-1 and Appendix 5. [Pg.10]


In ideal situations, optical spectroscopy as a function of temperature for single crystals is employed to obtain the electronic spectrum of a SCO compound. Knowledge of positions and intensities of optical transitions is desirable and sometimes essential for LIESST experiments, particularly if optical measurements are applied to obtain relaxation kinetics (see Chap. 17). In many instances, however, it has been demonstrated that measurement of optical reflectivity suffices to study photo-excitation and relaxation of LIESST states in polycrystalline SCO compounds (cf. Chap. 18). [Pg.27]

J. R. Lakowicz and A. Baiter, Resolution of initially excited and relaxed states of tryptophan fluorescence by differential-wavelength deconvolution of time-resolved fluorescence decays, Biophys. Chem. 15, 353-360 (1982). [Pg.110]

Figure 12. A series of time-resolved spectra of HC1 emission taken after initiation of a chain reaction by laser photolysis of Cl2 in the presence of C2H6. At the earliest time delay shown here HC1 is highly excited, and relaxes by collisional deexcitation at later times. Reproduced with permission from Ref. 86. Figure 12. A series of time-resolved spectra of HC1 emission taken after initiation of a chain reaction by laser photolysis of Cl2 in the presence of C2H6. At the earliest time delay shown here HC1 is highly excited, and relaxes by collisional deexcitation at later times. Reproduced with permission from Ref. 86.
For radicals in a liquid environment the excitation and relaxation processes are very fast, which results in a narrow line shape. However, in the solid state these processes are slower, which results in a much broader line shape. Spectra A and B are characteristic of very mobile radicals. These radicals are present in a concentration of about 10 f mol l 1, during the first 3 min of reaction. Spectrum E is characteristic of less-mobile radicals present in a solid environment. Similar spectra were obtained after this time. Then, it is inferred that at 6 min (macro)gelation takes place, which was confirmed by experiments performed with dynamic mechanical analysis. [Pg.184]

These reactions are analogous to those of HSO, as proposed by Lovejoy et al. (20). The NO data were fitted by a non-linear least squares routine to an analytical solution. This yielded values for k4, the branching ratio of reaction (4) to give NO and the overall yield of NO. The fitted values were not definitive since some of the NO appears to be produced vibrationally excited, and relaxation may not have been complete on the time scale of the experiment Values of k4 fell in the range (8 4) x 10-12 cm3 molec-1 s-1. The overall yield of NO produced was around 1.5 per CH3S, and we suspect that the yields may actually be close to 1.0 for both reactions (2) and (4). Further experiments are in progress to elucidate the reaction sequence. More detailed accounts of both the 02 and NC reactions will be published shortly (21). [Pg.454]

The few experiments available to date about single-molecule chemistry have provided a different view of understanding the complexities behind excitation and relaxation of vibrational in adsorbates. Certainly, more than a tool for technological processing, it will develop concepts and strategies for selectively studying catalytic reactions. [Pg.241]

Let us sum up the above. A simple model of excitation and relaxation is discussed, which permits us (at least in the case of the stipulated objects and conditions) to single out the quantity... [Pg.52]

These examples of experimental studies demonstrate the possibility of estimating the validity of the simple excitation and relaxation model (Section 3.1) for a concrete molecule in definite experimental conditions. [Pg.77]

The proposed mechanism is thermal excitation of the Rh-C stretch mode causes the CO-stretching mode transition frequency to shift a small amount, Am, as shown in Fig. 7A. During the time period in which the Rh-C mode is excited, the initially prepared CO superposition state pre-cesses at a higher frequency, as indicated by the dashed arrow in Fig. 7A. Thus, a phase error develops. For a small Am and a short r, the phase error is on the order of rAm < 1. In the slow-exchange, weak coupling limit, the pure dephasing contribution to the linewidth from repeated excitation and relaxation of the low-frequency mode is (51,52) ... [Pg.259]

In the case of a metal substrate, the experimental evidence shows that metal excitation is dominated by surface photon absorption. Optical radiation excites surface charge carriers, usually free or sub-vacuum-level electrons that can efficiently couple to the adsorbate. This often leads to enhanced photolysis cross sections or altered product distributions. Excitation localized on the adsorbed molecule in close proximity to a metallic solid may efficiently couple to the electronic states of the surface, leading to excitation quenching. When light-absorbing molecules are separated from the surface by spacer molecules, the influence of the surface on molecular excitation and relaxation decreases [4,21],... [Pg.55]

Figure 5.1 Excitation and relaxation process of an electron level giving rise to the ejection of (a) a photoclectrcm and (b) an Auger electron. Figure 5.1 Excitation and relaxation process of an electron level giving rise to the ejection of (a) a photoclectrcm and (b) an Auger electron.
Kigurc 8.1 Excitation and relaxation of the K shell of an atom (taken from J. P. Eberhart. Methodcs physiques d etude des min[Pg.153]

Collision-induced vibrational excitation and relaxation by the bath molecules are the fundamental processes that characterize dissociation and recombination at low bath densities. The close relationship between the frequency-dep>endent friction and vibrational relaxation is discussed in Section V A. The frequency-dependent collisional friction of Section III C is used to estimate the average energy transfer jjer collision, and this is compared with the results from one-dimensional simulations for the Morse potential in Section V B. A comparison with molecular dynamics simulations of iodine in thermal equilibrium with a bath of argon atoms is carried out in Section V C. The nonequilibrium situation of a diatomic poised near the dissociation limit is studied in Section VD where comparisons of the stochastic model with molecular dynamics simulations of bromine in argon are made. The role of solvent packing and hydrodynamic contributions to vibrational relaxation are also studied in this section. [Pg.363]

The vibrational heating efficiency of LiH molecules in collisions with He atoms was the subject of further study [34], The excitation and relaxation rates over a broad range of temperatures were reported, together with the average energy transfer indices. It was found that in spite of the weak nature of the van der Waals interaction, the strong anisotropy of the surface leads to rovibrational excitation rates which are larger, for example, than those exhibited by the He-CO [35] or He-N2 [36] systems. [Pg.113]

Ultrashort pulse excitation and relaxation time of the nonlinear... [Pg.496]

As another example consider the internal vibrational energy of a diatomic solute molecule, for example, CO, in a simple atomic solvent (e.g. Ar). This energy can be monitored by spectroscopic methods, and we can follow processes such as thermal (or optical) excitation and relaxation, energy transfer, and energy migration. The observable of interest may be the time evolution of the average... [Pg.223]

Figure 9. Excitation and relaxation in a population of spins, (a) Before pulse, (b) Induction of phase coherence along y by Hi, and consequent tipping of macroscopic magnetization, M. (c) Dephasing of nuclear magnetic moments by spin-spin relaxation, i.e., M,. = 0. (d) Re-establishment of the Boltzmann distribution (Afj is at its equilibrium value)(a = d). Figure 9. Excitation and relaxation in a population of spins, (a) Before pulse, (b) Induction of phase coherence along y by Hi, and consequent tipping of macroscopic magnetization, M. (c) Dephasing of nuclear magnetic moments by spin-spin relaxation, i.e., M,. = 0. (d) Re-establishment of the Boltzmann distribution (Afj is at its equilibrium value)(a = d).
The ultrafast PT, which occurs typically on time scales of 10 13-10 14 s will not be considered. Such transfers are observed in molecular systems in which the potential energy surface (PES) governing the proton motion is essentially barrierless but has different minima positions in different electronic states, so that the proton finds itself in an off-equilibrium position after electronic excitation and relaxes to the new equilibrium position. The contribution of tunneling may be disregarded and the rate of these processes does not depend very strongly on temperature. These reactions, which are of great current interest, are intensely studied by ultrafast laser spectroscopy and are reviewed elsewhere [16,17],... [Pg.149]


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