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Temperature dependence of interaction

If no interaction occurs in the system the equilibrium potential, logarithm of concentration, and distribution ratio of all the cations increase linearly while the logarithm of distribution ratio of all the anions decreases linearly with increasing logarithm of temperature (Fig. 18). In the case of interacting systems, the temperature dependence of interaction constants must be known. [Pg.113]

The system PS dissolved in cyclohexane, sketched in Figure 3, displays an UCST. At high temperatures cyclohexane is a good solvent. It turns into a poor solvent for temperatures below 35.4 °C (0 temperature). Expansion factor a was calculated as a function of temperature after Equation (13). Temperature dependence of interaction parameter % might be represented by ... [Pg.70]

Fig. 1. Schematic temperature dependence of interaction parameters resulting from different ts pes of interactions in a pol3aner blend. (1-dispersive interactions, 2-free-volume interactions, 3-specific interactions, A-sum of 1-1-2, B-sum of 1-I-2-I-3). Fig. 1. Schematic temperature dependence of interaction parameters resulting from different ts pes of interactions in a pol3aner blend. (1-dispersive interactions, 2-free-volume interactions, 3-specific interactions, A-sum of 1-1-2, B-sum of 1-I-2-I-3).
Figure 8.6 Temperature dependence of interaction parameters for mixtures of deuterated and hydrogenous vinyl butadienes. % =Xab = Xcd.X2 = Xad = Xbc,X = Xac = Xbd Reproduced with... Figure 8.6 Temperature dependence of interaction parameters for mixtures of deuterated and hydrogenous vinyl butadienes. % =Xab = Xcd.X2 = Xad = Xbc,X = Xac = Xbd Reproduced with...
Vector (length 20) of stream composition (I = 1,N). Contribution from temperature dependence of UNIQUAC binary interaction parameters, here taken as 0. [Pg.296]

Figure B3.6.3. Sketch of the coarse-grained description of a binary blend in contact with a wall, (a) Composition profile at the wall, (b) Effective interaction g(l) between the interface and the wall. The different potentials correspond to complete wettmg, a first-order wetting transition and the non-wet state (from above to below). In case of a second-order transition there is no double-well structure close to the transition, but g(l) exhibits a single minimum which moves to larger distances as the wetting transition temperature is approached from below, (c) Temperature dependence of the thickness / of the enriclnnent layer at the wall. The jump of the layer thickness indicates a first-order wetting transition. In the case of a conthuious transition the layer thickness would diverge continuously upon approaching from below. Figure B3.6.3. Sketch of the coarse-grained description of a binary blend in contact with a wall, (a) Composition profile at the wall, (b) Effective interaction g(l) between the interface and the wall. The different potentials correspond to complete wettmg, a first-order wetting transition and the non-wet state (from above to below). In case of a second-order transition there is no double-well structure close to the transition, but g(l) exhibits a single minimum which moves to larger distances as the wetting transition temperature is approached from below, (c) Temperature dependence of the thickness / of the enriclnnent layer at the wall. The jump of the layer thickness indicates a first-order wetting transition. In the case of a conthuious transition the layer thickness would diverge continuously upon approaching from below.
In many applications the phase stmcture as a function of the temperature is of interest. The discussion of this issue requires the knowledge of the temperature dependence of the Flory-Huggins parameter x (T). If the interactions... [Pg.2525]

NMR signals of the amino acid ligand that are induced by the ring current of the diamine ligand" ". From the temperature dependence of the stability constants of a number of ternary palladium complexes involving dipeptides and aromatic amines, the arene - arene interaction enthalpies and entropies have been determined" ". It turned out that the interaction is generally enthalpy-driven and counteracted by entropy. Yamauchi et al. hold a charge transfer interaction responsible for this effect. [Pg.89]

Effect of Temperature and pH. The temperature dependence of enzymes often follows the rule that a 10°C increase in temperature doubles the activity. However, this is only tme as long as the enzyme is not deactivated by the thermal denaturation characteristic for enzymes and other proteins. The three-dimensional stmcture of an enzyme molecule, which is vital for the activity of the molecule, is governed by many forces and interactions such as hydrogen bonding, hydrophobic interactions, and van der Waals forces. At low temperatures the molecule is constrained by these forces as the temperature increases, the thermal motion of the various regions of the enzyme increases until finally the molecule is no longer able to maintain its stmcture or its activity. Most enzymes have temperature optima between 40 and 60°C. However, thermostable enzymes exist with optima near 100°C. [Pg.288]

The influence of Zn-deposition on Cu(lll) surfaces on methanol synthesis by hydrogenation of CO2 shows that Zn creates sites stabilizing the formate intermediate and thus promotes the hydrogenation process [2.44]. Further publications deal with methane oxidation by various layered rock-salt-type oxides [2.45], poisoning of vana-dia in VOx/Ti02 by K2O, leading to lower reduction capability of the vanadia, because of the formation of [2.46], and interaction of SO2 with Cu, CU2O, and CuO to show the temperature-dependence of SO2 absorption or sulfide formation [2.47]. [Pg.24]

Fig. 97. Temperature dependence of SHG signals normalized by signal of powdered LiNbO (hJhm LiNbOfl. Curves a and b - synthesis of Li4NbC>4F by in situ interaction between LifZOs and NbC>2F curve c and d — Li4Nb04F after holding at 800 and 1100°C, respectively curve e - LijNb04 synthesized at 600°C. Reproduced from [419], S. Y. Stefanovich, B. A. Strukov, A. P. Leonov, A. I. Agulyansky, V. T. Kalinnikov, Jap. J. Appl. Phys., 24 (1985) 630, Copyright 1985, with permission of Institute of Pure and Applied Physics, Tokyo, Japan. Fig. 97. Temperature dependence of SHG signals normalized by signal of powdered LiNbO (hJhm LiNbOfl. Curves a and b - synthesis of Li4NbC>4F by in situ interaction between LifZOs and NbC>2F curve c and d — Li4Nb04F after holding at 800 and 1100°C, respectively curve e - LijNb04 synthesized at 600°C. Reproduced from [419], S. Y. Stefanovich, B. A. Strukov, A. P. Leonov, A. I. Agulyansky, V. T. Kalinnikov, Jap. J. Appl. Phys., 24 (1985) 630, Copyright 1985, with permission of Institute of Pure and Applied Physics, Tokyo, Japan.
In addition to chemical reactions, the isokinetic relationship can be applied to various physical processes accompanied by enthalpy change. Correlations of this kind were found between enthalpies and entropies of solution (20, 83-92), vaporization (86, 91), sublimation (93, 94), desorption (95), and diffusion (96, 97) and between the two parameters characterizing the temperature dependence of thermochromic transitions (98). A kind of isokinetic relationship was claimed even for enthalpy and entropy of pure substances when relative values referred to those at 298° K are used (99). Enthalpies and entropies of intermolecular interaction were correlated for solutions, pure liquids, and crystals (6). Quite generally, for any temperature-dependent physical quantity, the activation parameters can be computed in a formal way, and correlations between them have been observed for dielectric absorption (100) and resistance of semiconductors (101-105) or fluidity (40, 106). On the other hand, the isokinetic relationship seems to hold in reactions of widely different kinds, starting from elementary processes in the gas phase (107) and including recombination reactions in the solid phase (108), polymerization reactions (109), and inorganic complex formation (110-112), up to such biochemical reactions as denaturation of proteins (113) and even such biological processes as hemolysis of erythrocytes (114). [Pg.418]

This stipulation of the interaction parameter to be equal to 0.5 at the theta temperature is found to hold with values of Xh and Xs equal to 0.5 - x < 2.7 x lO-s, and this value tends to decrease with increasing temperature. The values of = 308.6 K were found from the temperature dependence of the interaction parameter for gelatin B. Naturally, determination of the correct theta temperature of a chosen polymer/solvent system has a great physic-chemical importance for polymer solutions thermodynamically. It is quite well known that the second viiial coefficient can also be evaluated from osmometry and light scattering measurements which consequently exhibits temperature dependence, finally yielding the theta temperature for the system under study. However, the evaluation of second virial... [Pg.107]

As discussed in Sect. 6.2, the electronic states of a paramagnetic ion are determined by the spin Hamiltonian, (6.1). At finite temperamres, the crystal field is modulated because of thermal oscillations of the ligands. This results in spin-lattice relaxation, i.e. transitions between the electronic eigenstates induced by interactions between the ionic spin and the phonons [10, 11, 31, 32]. The spin-lattice relaxation frequency increases with increasing temperature because of the temperature dependence of the population of the phonon states. For high-spin Fe ", the coupling between the spin and the lattice is weak because of the spherical symmetry of the ground state. This... [Pg.211]

The temperature dependence of the magnetic hyperfine splitting in spectra of interacting nanoparticles may be described by a mean field model [75-77]. In this model it is assumed that the magnetic energy of a particle, p, with volume V and magnetic anisotropy constant K, and which interacts with its neighbor particles, q, can be written... [Pg.228]

The interactions also suppress the collective magnetic excitations at low temperatures. Figure 6.17 shows the temperature dependence of the magnetic hyperfine... [Pg.228]


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