Big Chemical Encyclopedia

Chemical substances, components, reactions, process design ...

Articles Figures Tables About

Complex formation equilibrium point

As has been mentioned previously, the approach to equilibrium can often be slow for macrocyclic complex formation indeed, equilibrium may take days, weeks or even months to be established. This may give rise to experimental difficulties in conventional titration procedures. Under such circumstances, it is usually necessary to carry out batch determinations in which a number of solutions, corresponding to successive titrations points, are prepared and equilibrated in sealed flasks. The approach to equilibrium of each solution can then be monitored at will. [Pg.175]

Application of Surface Complexation Models for External Surfaces The formation of surface charges in the surface complexation model is demonstrated on the example of aluminosilicates. Aluminosilicates have two types of surface sites, aluminol and silanol (van Olphen, 1977). These sites, depending on pH, may form both protonated and deprotonated surface complexes. From the thermodynamic equilibrium point of view, the protonated and deprotonated surface complexes can be characterized by the so-called intrinsic stability constants, considering the surface electric work. For aluminol sites,... [Pg.33]

In this review, the problems of complex formation in different systems of interacting macromolecules namely in polymer-polymer, polymer-alternating or statistical copolymer systems are discussed. The influence of solvent nature, the critical phenomena, equilibrium, selectivity and co-operativity in reactions are considered. The perspectives of development of this field of polymer science and the potential practical applications of interpolymer complexes are pointed out. [Pg.99]

The treatment of partition equilibrium was further generalized to the cases in the presence of ion-pair formation [19] and ion-ionophore complex formation [21]. An important corollary of this theory of partition equilibrium based on standard ion transfer potentials of single ions is to give a new interpretation to liquid extraction processes. Kakutani et al. analyzed the extraction of anions with tris(l,10-phenan-throline) iron(II) cation from the aqueous phase to nitrobenzene [22], which demonstrated the effectiveness of the theory and gave a theoretical backbone for ion-pair extraction from an electrochemical point of view. [Pg.303]

Complex formation has also been studied in Japan from view-points of chemical equilibria, reaction kinetics and structures of complexes in solution. Works influenced by J. BJerrum, Sillen and Schwarzenbach and others in North Europe formed an important stream in equilibrium studies in solution. Reaction kinetics were investigated on the basis of the absolute reaction rate developed by Eyring and fast reactions were analyzed by the method established by Eigen. Many young Japanese scientists went to Europe, USA and Canada to accept new ideas and to learn new methods of investigation there. [Pg.4]

Once the stoichiometry of the complex has been established, the stability constant(s) can be calculated, provided the data yields a curve showing some dissociation in the neighborhood of the stoichiometric point (curve B in Figure 22-12). Briefly, for any data point in the region of curvature, complex formation did not proceed to completion, as evidenced from the difference between the measured curve and the "theoretical" one. Here there is obviously an equilibrium between metal ion, ligand and complex, and from each data point a value of the stability constant can be calculated. [Pg.360]

Figure 7.1. Solubility of simple salts as a function of the common anion concentration (Example 7.2). The cations and anions of these salts do not protolyze in the neutral pH range. The equilibrium solubility is given by the metal-ion concentration. At high anion or cation concentration, complex formation or ion-pair binding becomes possible (dashed lines). If the salt is dissolved in pure water (or in an inert electrolyte), the solubility is defined by the electroneutrality z[Me" J = /i[anion ]. If z = n (e.g., BaS04), the solubility is given by the intersection (-I-). If z the electroneutrality condition is fulfilled at a point slightly displaced from the intersection (t). The insert exemplifies the solubility equilibrium for Cap2 ( o = 10" ) and lists the domains of over- and undersaturation. Figure 7.1. Solubility of simple salts as a function of the common anion concentration (Example 7.2). The cations and anions of these salts do not protolyze in the neutral pH range. The equilibrium solubility is given by the metal-ion concentration. At high anion or cation concentration, complex formation or ion-pair binding becomes possible (dashed lines). If the salt is dissolved in pure water (or in an inert electrolyte), the solubility is defined by the electroneutrality z[Me" J = /i[anion ]. If z = n (e.g., BaS04), the solubility is given by the intersection (-I-). If z the electroneutrality condition is fulfilled at a point slightly displaced from the intersection (t). The insert exemplifies the solubility equilibrium for Cap2 ( o = 10" ) and lists the domains of over- and undersaturation.
Complex formation of the alkali ions with murexide in methanol was studied quantitatively by spectrophotometric titration with Li+, Na+, and K+. (For Rb+ and Cs+ only qualitative measurements could be obtained since these complexes tend to precipitate). Fig. 8 shows the shift of the absorption maximum upon titration with Na+. The well defined isosbestic point is a good indication for a simple 1 1 complexation equilibrium. In so much as the spectral shift (upon complexation) is a criterion of the strength of the complexes. Fig. 9 indicates that the absolute complex stability parallels monotonically the sequence of ionic sizes. (Both /lAmax and Ae are largest for the smallest ion). In the alkali ion series Li+ forms the strongest and Cs+ the weakest complexes. This monotonic size dependence of the charge density is also expressed in the energy values for the desolvation (—zlHuydr. for Li+= 120 kcal and for Cs+ 60 kcal) (77). [Pg.11]

Li+ shows a considerably lower value. The rate and equilibrium constants of the complex formation of alkali ions with murexide in methanol are summarized in Fig. 11. These data clearly point out that murexide — both from the static and dynamic point of view — is an ideal candidate for the indication of alkali ions in methanol. The spectral shifts are easily detectable and characteristic. The stability constants are in a very convenient range (especially with regard to an investigation of the complex formation of the carriers). The rate of the complex formation is very high so that any change in the coupled reaction system can be followed almost instantaneously. [Pg.14]

The constitution of the thorium(lV) carbonate complex formed at high carbonate concentration has been determined by cryoscopy. This is a method that provides information about the number of solute particles in solution and for the case of complex formation reactions, the change in this number as a result of complex formation, e.g. for the reaction Th" + 5CO3 Th(C03)5 there is a decrease of five. The authors have determined the molar freezing point depression and this is used to test the stoichiometry of the complexes formed. One important conclusion from this study is that the experimental data are only consistent with the stoichiometry Th(C03)j". Experimental data of this type caimot be made in a medium of constant ionic strength and it is also not possible to determine equilibrium constants. However, the proposed stoichiometiy is in agreement with that proposed in a large number of other studies. [Pg.471]

Cyclo-(Gly-Sar) (80), Cyclo-(Sar2) (81) and the analogous linear peptide acetyl sarcosine dimethylamide (AcSarDMA) (81) were dissolved in chloroform and their interactions with iodine were investigated. The complex formed exhibited a new absorption at 480 nm for Cyclo-(Sar2)-l2 and at 363 nm for AcSarDMA-l2. The limited solubility of Cyclo-(Gly-Sar) in chloroform made it difficult to detect new absorption due to complexes with iodine. In either case, on mixing iodine with peptide the absorption due to iodine at 510 nm decreased and a distinct isosbestic point was observed, which enabled us to determine the equilibrium constant K for the complex formation. K values are listed in Table 2. K for AcSarDMA-l2 is greater than K for Cyclo-(Sar2)-l2- Investi tions by infrared spectroscopy showed that the... [Pg.18]


See other pages where Complex formation equilibrium point is mentioned: [Pg.20]    [Pg.461]    [Pg.143]    [Pg.404]    [Pg.32]    [Pg.685]    [Pg.555]    [Pg.1234]    [Pg.132]    [Pg.17]    [Pg.1234]    [Pg.136]    [Pg.241]    [Pg.292]    [Pg.180]    [Pg.45]    [Pg.294]    [Pg.241]    [Pg.330]    [Pg.11]    [Pg.18]    [Pg.14]    [Pg.59]    [Pg.127]    [Pg.685]    [Pg.129]    [Pg.293]    [Pg.141]    [Pg.137]    [Pg.747]    [Pg.196]    [Pg.73]    [Pg.171]    [Pg.62]    [Pg.426]    [Pg.515]    [Pg.307]   
See also in sourсe #XX -- [ Pg.343 ]




SEARCH



Complex formation equilibria

Equilibria complex

Equilibrium complexation

Equilibrium point

© 2024 chempedia.info