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Thermodynamic behaviour

The electrical conductivity is proportional to n. Equation 1.168 therefore predicts an electrical conductivity varying as p. Experimental results show proportionality to p and this discrepancy is probably due to incomplete disorder of cation vacancies and positive holes. An effect of this sort (deviation from ideal thermodynamic behaviour) is not allowed for in the simple mass action formula of equation 1.167. [Pg.255]

The thermodynamic behaviour of silver and solubilities of silver and its compounds have been computed in an electrochemical study of silver in potassium hydroxide solutions at high temperature ". ... [Pg.945]

When dealing with the kinetic or thermodynamic behaviour of transition-metal systems, square brackets are used to denote concentrations of solution species. In the interests of simplicity, solvent molecules are frequently omitted (as are the square brackets around complex species). The reaction (1.1) is frequently written as equation (1.2). [Pg.13]

This thermodynamic behaviour is consistent with stress-induced crystallisation of the rubber molecules on extension. Such crystallisation would account for the decrease in entropy, as the disorder of the randomly coiled molecules gave way to well-ordered crystalline regions within the specimen. X-Ray diffraction has confirmed that crystallisation does indeed take place, and that the crystallites formed have one axis in the direction of elongation of the rubber. Stressed natural rubbers do not crystallise completely, but instead consist of these crystallites embedded in a matrix of essentially amorphous rubber. Typical dimensions of crystallites in stressed rubber are of the order of 10 to 100 nm, and since the molecules of such materials are typically some 2000 nm in length, they must pass through several alternate crystalline and amorphous regions. [Pg.111]

Kanayama, N., Tsutsumi, O., Kanazawa, A. and Ikeda, T. (2001) Distinct thermodynamic behaviour of a mesomorphic gold nanoparticle covered with a liquid-crystalline compound. Chemical Communications, (24), 2640-2641. [Pg.396]

In the following sections, we introduce the concept of a thermodynamic universe (i.e. a system plus its surroundings). For a reaction to occur spontaneously in a system, we require the change in Gibbs function G to be negative. We then explore the thermodynamic behaviour of G as a function of pressure, temperature and reaction composition. [Pg.129]

Needless to say, a simplified model leads to corresponding thermodynamic quantities, i.e. not all correlations are included. However, the thermodynamic framework itself is fully internally consistent. This is an important observation, because such a model can for this reason be of use to establish the thermodynamic feasibility of what-if questions. Full control over the absolute deviations from the true thermodynamic behaviour is unfortunately not possible. The approach ignores important (cooperative) fluctuations, and it is expected that especially near phase transitions the approach may give only qualitative results. In particular, comparison of SCF results with experiments or with simulation data can lead to insights into how rigorous the method is. [Pg.52]

An important advance in the understanding of the chemical behaviour of glasses in aqueous solution was made in 1977, when Paul (1977) published a theoretical model for the various processes based on the calculation of the standard free energy (AG ) and equilibrium constants for the reactions of the components with water. This model successfully predicted many of the empirically derived phenomena described above, such as the increased durability resulting from the addition of small amounts of CaO to the glass, and forms the basis for our current understanding of the kinetic and thermodynamic behaviour of glass in aqueous media. [Pg.171]

Furter, Wm. F., Ed. "Thermodynamics Behaviour of Electrolytes in Mixed Solvents" Advances in Chemistry Series 155" American Chemical Soc., Washington, D.C.,... [Pg.492]

Carpenter M. A. (1988). Thermochemistry of aluminium/silicon ordering in feldspar minerals. In Physical Properties and Thermodynamic Behaviour of Minerals, E. K. H. Salje, ed. 265-323, D. Reidel Publishing Company. [Pg.823]

During this period, various aspects of Miedema s methods for predicting the heat of formation of binary compounds were assembled and eventually published in book form (de Boer et al. 1988). This included the application of the technique to predict the thermodynamic behaviour of some ternary compounds. Whilst only applicable to a restricted set of crystallographic structures, this was nevertheless a significant development, as a common objection to the CALPHAD approach was that the existence of ternary compounds could never be predicted solely from binary data. [Pg.36]

Many models have been proposed to account for the thermodynamic behaviour of ionic liquids and some important ones are listed below ... [Pg.127]

The spin and lattice dimensionality of a system can best be determined by studying the thermodynamic behaviour of the system near the transition temperature. In the absence of these studies, one of the quantities of importance in determining the lattice... [Pg.364]

Thermodynamic behaviour of the complexes should be differentiated from their kinetic behaviour. For instance, conformationally most rigid cryptands form their complexes very slowly. [Pg.54]

Cesaro, A., Cuppo, F., Fabri, D., Sussich, F. (1999). Thermodynamic behaviour of mixed biopolymers in solution and in gel phase. Thermochimica Acta, 328, 143-153. [Pg.108]

In addition to the considerations mentioned above, it is rather important to keep in mind that a common aspect in determining the overall thermodynamic behaviour of a biopolymer solution/dispersion is the necessity of taking into account all of the component interactions. This includes the interactions of the biopolymer(s) with the water molecules, including both hydration (attraction) and dehydration (release), as well as the interactions amongst the water molecules themselves. [Pg.129]

A2 from equation (5.16) or the cross second virial coefficient from equation (5.17). In turn, this knowledge of the second virial coefficients and their temperature dependence allows calculation of the values of the chemical potentials of all components of the biopolymer solution or colloidal system, as well as enthalpic and entropic contributions to those chemical potentials. On the basis of this information, a full description and prediction of the thermodynamic behaviour can be realised (see chapter 3 and the first paragraph of this chapter for the details). [Pg.137]

With the relations given in Table 2.2-1 and the critical exponent values given in Table 2.2-2, the thermodynamic behaviour of a pure component close to the critical point can be described exactly, however further away from the critical point also the mean field contributions have to be taken into account. A theory which is in principle capable to describe... [Pg.24]

Dynamic voltammetry is currently employed in studying nickel(III) and nickel(IV) complexes, particularly for the characterization of short-lived species and of the kinetic and thermodynamic behaviour of the electron transfer reactions.3026-3028... [Pg.288]

In the following phase diagrams of panel b), c), d), e) we keep the value fixed (y i=70 meV), while we change the J2 and 73 values in order to show the effects of the strength of the anisotropic interactions on the thermodynamic behaviour of the system. [Pg.152]

The first of the principal Horn and Jackson results is as follows. If the system obeys the law of mass action (or acting surfaces), then if it has a positive PCB it demonstrates a "quasi-thermodynamic behaviour, i.e. its positive steady state is unique and stable and a global Lyapunov function exists. [Pg.175]

The number of complexes minus that of connected components of the graph for their conversions equals the number of linearly independent reactions (stoichiometric vectors). A second Horn and Jackson condition for quasi-thermodynamic behaviour is the weak reversibility of the graph for complex conversions. This graph is called weakly reversible if any of its connected components contain a route to get from any node to any other moving in the direction of its arrows. For example, the scheme... [Pg.176]

Horn and Jackson [50], M. Feinberg [51], Horn [52] and Feinberg and Horn [53] showed that if the scheme of complex conversions is weakly reversible and (most essential) the conditions (169) is fulfilled, the system always has a PCB and hence demonstrates "quasi-thermodynamic behaviour. The weak reversibility condition seems to be less essential since, for its fulfilment, it is sufficient to suggest that all steps are reversible assuming, if necessary, the rate constant for a reversible step to be sufficiently low. Hence the main difficulty for the application of the results of Horn, Jackson and Feinberg to a concrete reaction system can be the impossibility of fulfilling eqn. (169), which cannot be overcome by small additions to the equations. [Pg.176]

The energy of a molecular species relative to the energies of other species on a potential energy surface is fundamental to a knowledge of its kinetic and thermodynamic behaviour, and this can be important in attempts to synthesize it. [Pg.339]


See other pages where Thermodynamic behaviour is mentioned: [Pg.112]    [Pg.57]    [Pg.205]    [Pg.224]    [Pg.1]    [Pg.20]    [Pg.227]    [Pg.330]    [Pg.11]    [Pg.88]    [Pg.471]    [Pg.17]    [Pg.201]    [Pg.93]    [Pg.135]    [Pg.260]    [Pg.19]    [Pg.47]    [Pg.101]    [Pg.164]    [Pg.153]    [Pg.131]    [Pg.132]    [Pg.371]    [Pg.176]   
See also in sourсe #XX -- [ Pg.54 ]




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