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Base-state dependency

It was found that sorbed palladium might catalyse reaction of Mn(III) reduction by Cf not only after it s removing from coal, but AC with palladium, Pd/AC, has also his own catalytic effect. On the base of dependence between characteristics of AC, chemical state of palladium on AC surface and catalytic action of Pd/AC in indicator reaction it might establish, that catalytic action concerns only to non-reduced or partly reduced palladium ions connected with chloride ions on coal surface. The presence or absence of catalytic action of Pd/AC in above-mentioned reaction may be proposed for determination of chemical state of palladium on AC surface. Catalytic effect was also used for palladium micro-amounts determination by soi ption-catalytic method. [Pg.70]

A variety of silicone polymers has been prepared ranging from low-viscosity fluids to rigid cross-linked resins. The bulk of such materials are based on chloromethysilanes and the gross differences in physical states depend largely on the functionality of the intermediate. [Pg.821]

It must be underlined that, in (13), while the resulting RDM, pD, may be represented either in an orbital basis or in a spin-orbital one, as in (Ref. 17), the symbols A, fl stand for uniquely defined states depending on both space and spin variables. Relation (13) allows us to contract any q - RDM and what is more, it also allows us to contract any q - HRDM by replacing the number N by the number 2K -N). The derivation of the MCM is based on the important and well known relation... [Pg.58]

Physical properties of binary or ternary Ru/Ir based mixed oxides with valve metal additions is still a field which deserves further research. The complexity of this matter has been demonstrated by Triggs [49] on (Ru,Ti)Ox who has shown, using XPS and other techniques (UPS, Mossbauer, Absorption, Conductivity), that Ru in TiOz (Ti rich phase) adopts different valence states depending on the environment. Possible donors or acceptors are compensated by Ru in the respective valence state. Trivalent donors are compensated by Ru5+, pentavalent acceptors will be compensated by Ru3+ or even Ru2+. In pure TiOz ruthenium adopts the tetravalent state. The surface composition of the titanium rich phase (2% Ru) was found to be identical to the nominal composition. [Pg.95]

The acid-base chemistry of nicotine is now well known and investigations have shown that nicotine in tobacco smoke or in smokeless tobacco prodncts can exist in pH-dependent protonated or nnprotonated free-base forms. In tobacco smoke, only the free-base form can volatilize readily from the smoke particnlate matter to the gas phase, with rapid deposition in the respiratory tract. Using volatility-based analytical measurements, the fraction of nicotine present as the free-base form can be quantitatively determined. For smokeless tobacco products, the situation differs because the tobacco is placed directly in the oral cavity. Hence, the pH of smokeless tobacco prodncts can be measured directly to yield information on the fraction of nicotine available in the nnprotonated free-base form. It is important to characterize the fraction of total nicotine in its conjugate acid-base states as this dramatically affects nicotine bioavailability, because the protonated form is hydrophilic while the nnprotonated free-base form is lipophilic and thus readily diffuses across membranes (Armitage and Turner 1970 Schievelbein et al. 1973). As drug delivery rate and addiction potential are linked (Henningfield and Keenan 1993), increases in delivery rate due to increased free-base levels affect the addiction potential. [Pg.438]

Pairs of conjugated acids and bases are always involved in proton exchange reactions (see p.30). The dissociation state of an acid-base pair depends on the concentration. Usually, it is not this concentration itself that is expressed, but its negative decadic logarithm, the pH value. The connection between the pH value and the dissociation state is described by the Henderson-Hasselbalch equation (below). As a measure of the proton transfer potential of an acid-base pair, its pKa value is used—the negative logarithm of the acid constant Kg (where a stands for acid). [Pg.18]

There is no hard boundary between the overlap dependent and independent regions. One can only ask at which point the overlap dependent energies become comparable to the overlap independent. If we take Hj as an example, the separation of the lowest singlet and triplet state depends primarily on overlap (in any model based upon atomic wavefunctions) whereas the absolute energies contain overlap independent terms. Table 2 shows these as a function of interatomic distance 104, IOS with the Coulomb (overlap independent) and exchange (overlap dependent) terms being given by... [Pg.128]

Due to the subpicosecond lifetimes of the monomeric bases there is little time for significant geometric rearrangements that might be necessary to form an excimer from an excited state initially localized on a single base. This suggests that excimers in nucleic acid polymers are more properly described as static excimers [30] in which two or more interacting chromophores are already pre-associated at the time of absorption. This implies that excimer states depend sensitively on conformation at the time of excitation, as the results presented here demonstrate. [Pg.468]

In contrast, in reactions that lead to resonance stabilized/delocalized products such as Equation (1) or (21), the transition state is not able to maximize the potentially stabilizing effect of extensive charge delocalization. As discussed in the section Why does delocalization lag behind proton transfer, this is because delocalization can only occur if there is significant C Y jt-bond formation. Hence, the fraction of charge on Y at the transition state depends on the fraction of Jt-bond formation which in turn depends on the fraction of charge transferred from the base to the carbon acid. This imposes an insurmountable constraint on the transition state because the charge on Y can never be large since it is a fraction of a fraction [Equations (12) and (25)]. [Pg.292]


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See also in sourсe #XX -- [ Pg.408 ]




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State dependency

State-dependent

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