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Orientation motional effects

Nonequilibrium effects. In applying the various formalisms, a Boltzmann distribution over the vibrational energy levels of the initial state is assumed. The rate constant calculated on the basis of the equilibrium distribution, keq, is the maximum possible value of k. If the electron transfer is very rapid then the assumption of an equilibrium distribution over the energy levels is not valid, and it is more appropriate to treat the nuclear fluctuations in terms of a steady-state rather than an equilibrium formalism. Although a rigorous treatment of this problem has not yet appeared, intuitively it seems that since the slowest nuclear fluctuation will generally be a solvent orientational motion, ke will equal keq when vout keq and k will tend to vout when vout keq (a simple treatment gives l/kg - 1/ vout + 1/keq). These considerations are... [Pg.126]

Fig. 7.6 Effect of sequential addition of the ultrafast component of the solvent orientational motion on the values in MeOH at 298 K. Closed circles are experimental results curves (1), (2) and (3) were obtained by the molecular theory by including the first (slowest) one, the first two, and all three Debye relaxations the dashed line is by the Zwanzig theory [30 b]. Fig. 7.6 Effect of sequential addition of the ultrafast component of the solvent orientational motion on the values in MeOH at 298 K. Closed circles are experimental results curves (1), (2) and (3) were obtained by the molecular theory by including the first (slowest) one, the first two, and all three Debye relaxations the dashed line is by the Zwanzig theory [30 b].
The internal dynamics of a short sequence in a chain is studied according to the dynamic RIS scheme. Conformational transitions with dynamic pair correlations are considered. Resistance to dynamic rearrangements resulting from environmental effects and constraints operating at the ends of a sequence are incorporated into the calculation scheme. Calculations for a short sequence in a PE chain show that pair correlations do not significantly affect the orientational relaxation of a vector affixed to a bond in the sequence. Contributions from constraints, on the other hand, are dominant and slow down the orientational motions. [Pg.48]

Similar to fluorescence depolarization and NMR, two limiting cases exist in which the molecular motion becomes too slow or too fast to further effect the ESR lineshape (Fig. 8) (35). At the fast motion limit, one can observe a narrow triplet centered around the average g value igxx + gyy + giz with a distance between lines of aiso = Axx- -Ayy- -A2,z)l3, where gu and Ajj are principal values of the g-tensor and the hyperflne splitting tensor A, respectively. At the slow motion limit, which is also referred to as the rigid limit, the spectrum (shown in Fig. 8) is a simple superposition of spectra for all possible spatial orientations of the nitroxide with no evidence of any motional effects. Between these limits, the analysis of the ESR lineshape and spectral simulations, which are based on the Stochastic Liouville Equation, provide ample information on lipid/protein dynamics and ordering in the membrane (36). [Pg.1010]

On the basis of the study of the solvent, temperature, and pressure effects, we show how the NMR rotational correlation times T2k for a heavy water molecule in neat liquid and organic solvents are cotrelated with the strength of solute-solvent interactions, in particular, H bonds. At room temperature (30 C), the correlation time is 2.1 ps in the random H-bond network in heavy water, whereas it is as small as 0.1 ps in such an apolar, hydrophobic solvent as carbon tetrachlmi because of the absence of the H bonds between water molecules. Pressure distorts H bonds and accelerates the orientational motion of water molecules in neat liquid. I%m evidence is collected for the limitations of the Stdces-Einstein-Debye (SED) law in solution. [Pg.149]

The photocyclization reaction rate constant at the encounter in nonpolar solvents has been evaluated for the excited 9-cyanoanthracene-l,3-cyclohexadiene system by anal) zing the transient effect in the fluorescence decay curves. The reaction rate decreased with increase of the solvent viscosity, while the increase of the reaction probability in the encounter complex was observed. The reaction dynamics was discussed in relation to the solute orientational motion in the solvent cage. [Pg.321]

The matrix-rich region between lamina will allow this motion, effectively lubricating it. These orientation changes must be incorporated into the design or accommodated as an allowable variance. [Pg.136]

Orientation and motion effects of the chains near the surface. [Pg.663]

All of the available experimental data suggest that the segments of macromolecules are involved in orientational motion. In this case, the segmental mobility also kinetically conuols the process of orientation of the polymer in an external field. However, the fact that an increase in the degree of polymerization results in an increase in the rise time of the effect means that a change also takes place in the position of the macromolecule as a whole. [Pg.324]

The most popular and straightforward way to determine zeta potential is to apply an electric field to a colloidal suspension. In the case of neutral particles nothing happens, while particles carrying surface charges will have an oriented motion dependent on the direction of the electric field. Several phenomena (collectively known as electrokinetic effects) are observed i.e., electrophoresis, electroosmosis, streaming potential, and sedimentation potential. In this chapter we will discuss the first two effects. [Pg.295]

In light of tire tlieory presented above one can understand tliat tire rate of energy delivery to an acceptor site will be modified tlirough tire influence of nuclear motions on tire mutual orientations and distances between donors and acceptors. One aspect is tire fact tliat ultrafast excitation of tire donor pool can lead to collective motion in tire excited donor wavepacket on tire potential surface of tire excited electronic state. Anotlier type of collective nuclear motion, which can also contribute to such observations, relates to tire low-frequency vibrations of tire matrix stmcture in which tire chromophores are embedded, as for example a protein backbone. In tire latter case tire matrix vibration effectively causes a collective motion of tire chromophores togetlier, witliout direct involvement on tire wavepacket motions of individual cliromophores. For all such reasons, nuclear motions cannot in general be neglected. In tliis connection it is notable tliat observations in protein complexes of low-frequency modes in tlie... [Pg.3027]

The viscosity of a suspension of ellipsoids depends on the orientation of the particle with respect to the flow streamlines. The ellipsoidal particle causes more disruption of the flow when it is perpendicular to the streamlines than when it is aligned with them the viscosity in the former case is greater than in the latter. For small particles the randomizing effect of Brownian motion is assumed to override any tendency to assume a preferred orientation in the flow. [Pg.596]

In the case of polymer molecules where the dipoles are not directly attached to the main chain, segmental movement of the chain is not essential for dipole polarisation and dipole movement is possible at temperatures below the glass transition temperature. Such materials are less effective as electrical insulators at temperatures in the glassy range. With many of these polymers, e.g., poly(methyl methacrylate), there are two or more maxima in the power factor-temperature curve for a given frequency. The presence of two such maxima is due to the different orientation times of the dipoles with and without associated segmental motion of the main chain. [Pg.116]


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See also in sourсe #XX -- [ Pg.213 ]




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