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Redox reactions in polar solvents

In the second reaction, there is a change in the oxidation state of Se from VI to IV. [Pg.333]

The neutralisation of acids with bases provides many valuable volumetric methods of chemical analysis and redox titrations are useful as well. But here we encounter an important difference between acid/base and redox reactions in solution. Acid/base reactions which involve the transfer of protons are very fast indeed they are usually instantaneous for all practical purposes. In protonic solvents, polar H-X bonds are very labile and undergo rapid proton exchange. For example, if B(OH)3 - a very weak acid - is recrystallised from D20, we obtain a fully-deuterated product. Redox reactions, on the other hand, are often very slow under ordinary conditions. To return to the analogy between acid/base and redox titrations, many readers will be familiar with the reaction between permanganate and oxalic acid the reaction is very slow at room temperature and, for titrimetric purposes, should be carried out at about 60 °C. The mechanism whereby a redox reaction takes place tends to be [Pg.333]

Like acid/base chemistry, redox chemistry is strongly dependent on the solvent. The susceptibility of the solvent to oxidation or reduction will obviously place restrictions on the scope of redox chemistry which can be studied in it. In the case of water, we have to consider  [Pg.334]

Apart from its own susceptibility to oxidation or reduction, a solvent can affect redox equilibria by modifying the relative stabilities of oxidation states of solutes. Thus Cu+ is unstable in aqueous solution to disproportionation (Section 5.4) but it is quite stable in acetonitrile. This arises from the relative magnitudes of the solvation energies and entropies of Cu+ and Cu2+ in the different solvents. In ammonia, cobalt(III) is much more stable relative to cobalt(II) than in water. The [Pg.334]

As in organic chemistry, most of our detailed knowledge (as opposed to sheer speculation) about reaction mechanisms comes from kinetic studies. Such studies may suggest (but rarely prove) a particular mechanism, and further confirmation is usually necessary. This may come from isotopic labelling experiments - which show us where particular atoms in the products have come from - or from the identification of reaction intermediates and suggestive by-products. [Pg.335]


Redox reactions in polar solvents Se042-(aq) + 2H+(aq)—> H2Se04(aq)... [Pg.333]

The redox reactions in polar solvents are the symplest type of charge-transfer processes because they do not involve the breaking and formation of chemical bonds. The elementary act consists simply... [Pg.271]

We now turn to the inner-sphere redox reactions in polar solvents in which the coupling of the electron with both the inner and outher solvation shells is to be taken into account. For this purpose a two-frequency oscillator model may the simplest to use, provided the frequency shift resulting from the change of the ion charges is neglected. The "adiabatic electronic surfaces of the solvent before and after the electron transfer are then represented by two similar elliptic paraboloids described by equations (199.11), where x and y denote the coordinates of the solvent vibrations in the outer and inner spheres, respectively. The corresponding vibration frequencies and... [Pg.276]

Alkali, alkaline-earth, and rare-earth metal cations also catalyze electron transfer reactions. Thus, in the pair of Co -tetraphenylporphyrin complex with BQ, no redox reaction takes place, or it takes place too slowly to be determined. The metal cations promote this reaction. For example, in the presence of 80(0104)3, the corresponding rate constant of 2.7 X 10 M s was observed. BQ transforms into benzosemiquinone under these conditions (Fukuzumi and Ohkubo 2000). Zinc perchlorate accelerates the reaction between aromatic amines and quinones (Strizhakova et al. 1985). This reaction results in the formation of charge-transfer complexes [ArNHj Q ]. The complexes dissociate in polar solvents, giving ion-radicals ... [Pg.72]

The possibility of predicting thermodynamic properties of redox couples and solutes in different solvents is very important. It should be very useful to develop procedures of transferring thermodynamic data such as redox potentials from solvent to solvent. In fact, the correlation found between kinetic and thermodynamic parameters of reactions in solutions, and solvent parameters such as DN, AN, dielectric constant, etc., indicates that it may be quite feasible to draw empirical formulas which predict, for instance, redox potentials in some solvents, based on well-established data obtained experimentally with other solvents. Thus, it may be possible to define transfer parameters (AG , AH , ASf, etc.) reflecting the difference between aqueous and polar aprotic solutions in the thermodynamic properties of solutes. [Pg.24]

Electrochemical preparations are often easier to conduct than chemical conversions. Solubility problems, which often occur with inorganic redox reagents in organic solvents, are not encountered. On the other hand, the inertness of solvents and the lower attainable temperatures in chemical reactions cannot be achieved to this extent in electrolysis. Polar and thus more reactive solvents are necessary for the electrolytes, and the temperatures for practical reasons cannot be lowered much below —40°C in preparative scale electrolyses. [Pg.217]

The protein matrix can be modeled as a continuum, but generally a much lower dielectric constant (of the order of 2-20) must be chosen than for water (78) to fit experimental data. Since reaction fields of lower dielectric constant disfavor more highly charged complexes, differences in redox potentials for metal site models in polar solvents vs. the active site itself can be significant. Simple estimates can be done by using the Born equation (Equation (9)). For example, the electrode potential of a ML (—1/—2) redox couple with a 400 pm radius is predicted to shift positively by 1.3 V when transferred from water to a medium with dielectric constant 4. [Pg.639]

The monomer is soluble in numerous solvents however, the polymer precipitates from most of these solvents at about 15% conversion during radical polymerization. Molecular weights up to 100,000g/mol and aldehyde contents above 65% can be achieved when the polymerization is carried out in polar solvents such as DMF, y-butyrolactone, or pyridine by means of hydroperoxides and nitrous acid derivatives as redox catalysts [68]. Deviations from this behavior are observed if DMF is used as solvent and the polymerization is initiated by AIBN. A microgel is formed here after 16% conversion the clear reaction solution turns into a transparent gel [69]. Polymerization in the presence of methanol initiated by means of azo compounds or peroxides does yield soluble poly(acrolein), presumably because of the polymer s molecular weight [70]. [Pg.614]

A number of reductive procedures have found general applicability. a-Azidoketones may be reduced catalytically to the dihydropyrazines (80OPP265) and a direct conversion of a-azidoketones to pyrazines by treatment with triphenylphosphine in benzene (Scheme 55) has been reported to proceed in moderate to good yields (69LA(727)23l). Similarly, a-nitroketones may be reduced to the a-aminoketones which dimerize spontaneously (69USP3453279). The products from this reaction are pyrazines and piperazines and an intermolecular redox reaction between the initially formed dihydropyrazines may explain their formation. Normally, if the reaction is carried out in aqueous acetic acid the pyrazine predominates, but in less polar solvents over-reduction results in extensive piperazine formation. [Pg.185]

A further important feature of HMPA is its stabilizing effect on the Redox potential of [Fe(CO)4]2 by ion solvation. In less polar solvents, electron-transfer reactions take place and [Fe(CO)4]2 is oxidized to [HFe3(CO)iThis redox reaction is suppressed in HMPA. [Pg.12]

These expressions appear more applieable to nonpolar solvents or mixtures than to polar solvents. The nature of the solvation process (and the radii and so forth of the solvated reactants) may stay approximately constant in the first situation but almost certainly will not in the seeond. The function (E>op A ) features in the reorganisation term Xq which is used for estimating rate constants for redox reactions (Eqn. 5.23). is the optical dielectric constant and Dj the static dielectric constant (= refractive index ). [Pg.117]


See other pages where Redox reactions in polar solvents is mentioned: [Pg.332]    [Pg.335]    [Pg.337]    [Pg.1991]    [Pg.1990]    [Pg.332]    [Pg.335]    [Pg.337]    [Pg.1991]    [Pg.1990]    [Pg.32]    [Pg.449]    [Pg.268]    [Pg.268]    [Pg.436]    [Pg.352]    [Pg.539]    [Pg.663]    [Pg.205]    [Pg.206]    [Pg.1183]    [Pg.4]    [Pg.60]    [Pg.235]    [Pg.115]    [Pg.190]    [Pg.3956]    [Pg.28]    [Pg.23]    [Pg.153]    [Pg.131]    [Pg.98]    [Pg.437]    [Pg.1069]    [Pg.284]    [Pg.1069]    [Pg.221]    [Pg.176]    [Pg.241]    [Pg.51]    [Pg.187]    [Pg.170]   


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Polar solvents

Polar solvents, reactions

Polarity, solvent

Polarity/polarization solvent

Polarization solvent

Reaction polarity

Solvent polar solvents

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