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Contact pair

In the polar pores, the diffusion coefficient of all ions is strongly reduced relative to the bulk values. No counterion dependence is observed for the SDC of CP. A more detailed analysis shows that the ion SDC depends on the ion s relative position in the pore [174]. In the case of the K ion, this dependence is particularly strong. K ions forming contact pairs with the surface charges are almost completely immobilized on the time scale of the simulations. The few remaining ions in the center of the pore are almost unaffected by the (screened) surface charges. The fact that most of the K ions form contact pairs substantially reduces the average value of the normalized K SDC to 0.2. The behavior of CP is similar to that of K. The SDC of sodium ions, which... [Pg.372]

Table 11-2. Work function difference, AW. and built-in potential. Vhn for a series of metal contact pairs to MEH-PPV. Table 11-2. Work function difference, AW. and built-in potential. Vhn for a series of metal contact pairs to MEH-PPV.
Figure 1 shows the results obtained by Qian et al. [1 ] in a process when AFM probe approaches and then separates from a SiQ2 substrate. The normal force required for separating the probe-substrate contact reads 33 nN. From a thermodynamic point of view, adhesion is in fact a state of the system at the energy minimum when the contact pairs interact with each other through interface, and additional work has to be applied to change the state of the system. [Pg.167]

Surface energy or surface tension, y, has been an important parameter widely used for characterizing adhesion. It is dehned as half of the work needed to separate two bodies of unit area from contact with each other to an infinite distance, as schematically shown in Fig. 2. If the contact pairs are of the same material, the surface energy is identical to the cohesive energy. [Pg.167]

As already mentioned, chiral cations are involved in many areas of chemistry and, unfortunately, only few simple methods are available to determine their optical purity with precision. In the last decades, NMR has evolved as one of the methods of choice for the measurement of the enantiomeric purity of chiral species [ 110,111 ]. Anionic substances have an advantage over neutral reagents to behave as NMR chiral shift agents for chiral cations. They can form dia-stereomeric contact pairs directly and the short-range interactions that result can lead to clear differences in the NMR spectra of the diastereomeric salts. [Pg.34]

As stated above, Afd is related to the contact pair potential Afg(0). In a floe, each particle is in close contact with z other particles. If A/a is small, the z lens-shaped overlap volumes (see Figure A) surrounding each particle do not overlap with each other, and Afd equals zAf (0)/2 where Afg(0) is given by Equation 8. For higher values of A/a, the lenses overlap partly, and Afd < zAfs(0)/2. Above a certain value of A/a (which depends on the packing of the particles in the floe), there is no polymer left within the interstices of the floe and all the solvent in the floe is within a distance A from the surface of at least one particle. Then the volume of solvent which is transferred towards the solution when a particle is added to the floe is readily calculated. [Pg.252]

Depending on the solvent polarity and redox potentials of a donor and an acceptor, the ions resulting from electron transfer may remain associated either as a contact IRP or as a solvent-separated IRP. In the contact pair, back electron transfer can take place. For such electron back-transfers, the solvent reorganization energy is less than 5% of the total reorganization energy (Serpa and Arnaut 2000). [Pg.303]

Figure 3.10. Phase diagrams of attractive monodisperse dispersions. Uc is the contact pair potential and (j) is the particle volume fraction. For udk T = 0, the only accessible one-phase transition is the hard sphere transition. If Uc/hgT 0, two distinct scenarios are possible according to the value of the ratio (range of the pair potential over particle radius). For < 0.3 (a), only fluid-solid equilibrium is predicted. For % > 0.3 (b), in addition to fluid-solid equilibrium, a fluid-fluid (liquid-gas) coexistence is predicted with a critical point (C) and a triple point (T). Figure 3.10. Phase diagrams of attractive monodisperse dispersions. Uc is the contact pair potential and (j) is the particle volume fraction. For udk T = 0, the only accessible one-phase transition is the hard sphere transition. If Uc/hgT 0, two distinct scenarios are possible according to the value of the ratio (range of the pair potential over particle radius). For < 0.3 (a), only fluid-solid equilibrium is predicted. For % > 0.3 (b), in addition to fluid-solid equilibrium, a fluid-fluid (liquid-gas) coexistence is predicted with a critical point (C) and a triple point (T).
DilP recently discussed the merits and limitations of models that assume thermodynamic additivity and independence (of energy types, of neighbor interactions, of conformational freedom, of monomer contact pairing frequencies, etc.). He states that biological molecules may achieve stability in the face of thermal uncertainty, as polymers do, by compounding many small interactions this summing can stump modelers because application of the additivity principle leads to accumulated error. Entropies and free energy may not be additive to describe weak interactions that are ensembles of states. He concludes that additivity principles appear to be few and limited in scope in biochemistry. [Pg.33]

Introducing another contact pair, 1X, which arises from interaction of the singlet ground-state light absorber, 1S0, with either +02 or we get what we may call an extended Tsubomura-Mulliken diagram (Fig. 3). [Pg.37]

As no new covalent bonds are formed in the assembly of the supramolecule, the individual molecular components are expected to retain, essentially unchanged, their own molecular character and properties. However, the proximity and the spatial arrangement of the molecular components of the supramolecule may be such that additional interactions between them are optimised, promoted or even initiated. Herein lies one of the real promises of supramolecular chemistry - it allows the precise control of intermolecular processes and reactions by removing the usual requirements for the molecular reactants to form contact pairs with the correct mutual spatial orientation of functionality. In effect, the supramolecule encapsulates that contact pair. [Pg.205]

Kim et al. observed a very fast ion pair formation (below their detection limit of about 1 ps) from transient absorption spectra of fullerenes in the presence of aromatic amines such as /V,/V-dimcthyl- or /V,/V-dicthyl-anilinc, corresponding to a rate > 1 X 1012 M-1 s-1. An explanation for such extremly fast electron transfer is most likely a ground-state complex of fullerene and amine. Excitation leads to the neutral aminc/ C 0 contact pair followed by electron transfer. The decay of the both transient absorption from Cfo and Qo/amine occurs with the same rate suggesting that charge recombination is the major nonradiative relaxation channel [138],... [Pg.664]

A a parameter accounting for the long-range correlations beyond the close contact pair job chemical potential... [Pg.213]


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See also in sourсe #XX -- [ Pg.118 ]




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Aggregated contact ion pairs

Cation-anion pair, chains contact

Contact and solvent-separated ion pairs

Contact ion pair receptors

Contact ion pair, formation

Contact ion pairs electron-transfer oxidation

Contact ion pairs intermolecular interactions

Contact ion-pairing

Contact radical ion pair

Contacted and Solvent-Separated Ion Pairs

Contacted ion pair

Electron-Transfer Equilibria for Contact Ion Pairs

Electronic coupling contact radical pairs

Energetics Solvent-Separated and Contact Ion Pairs

Ion pair contact

Metal enolates contact ion pair

Noncovalently Linked Donor-Acceptor Pairings via van der Waals Contacts

Radical ion pairs contact approximation

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