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Other Methods Starting from Solids

Algebraic Comptttation This method starts with calculation of the quantities and compositions of all the terminal streams, using a convenient quantity of one of the streams as the basis of calculation. Material balance and stream compositions are then computed for a terminal ideal stage at either end of an extraction battery (i.e., at Point A or Point B in Fig. 18-81), using equilibrium and solution-retention data. Calculations are repeated for each successive ideal stage from one end of the system to the other until an ideal stage which corresponds to the desired conditions is obtained. Any solid-hquid extraction problem can be solved by this method. [Pg.1677]

To the organic chemist, the most striking feature of solid-state reactions is the stereochemical purity of die product obtained in most cases. This feature allows conversion by conventional methods of the solid-state product to other materials of desired stereochemistries. We illustrate this by some examples of reactions starting from the cyclobutanes obtained by solid-state (2 + 2) photodimerization. [Pg.176]

Since solid acid catalysts are used extensively in chemical industry, particularly in the petroleum field, a reliable method for measuring the acidity of solids would be extremely useful. The main difficulty to start with is that the activity coefficients for solid species are unknown and thus no thermodynamic acidity function can be properly defined. On the other hand, because the solid by definition is heterogeneous, acidic and basic sites can coexist with variable strength. The surface area available for colorimetric determinations may have widely different acidic properties from the bulk material this is especially true for well-structured solids like zeolites. It is also not possible to establish a true acid-base equilibrium. [Pg.27]

In the next sections, the multiscale modeling methods are presented from the different disciplines perspectives. Clearly one could argue that overlaps occur, but the idea here is to present the multiscale methods from the paradigm from which they started. For example, the solid mechanics internal state variable theory includes mathematics, materials science, and numerical methods. However, it clearly started from a solid mechanics perspective and the starting point for mathematics, materials science, and numerical methods has led to other different multiscale methods. [Pg.91]

The methods most commonly used for preparing catalysts are precipitation (Section A 2 1 3) and impregnation (Section A 2 2 1 1) In both of them, the catalyti cally active material is transferred from a liquid phase, usually an aqueous solution, to a solid By contrast, other catalysts are obtained from solid precursors Solid state reactions, namely solid-to-solid reactions in which both the starting material (the catalyst precursor) and the catalyst are solids, offer convenient methods to prepare several industrial catalysts, especially those con taming two or more metallic elements or their oxides The reason of the conspicuous efficiency of these methods to prepare phases containing two or several metallic elements is due to special features of solid-state reactions, compared to liquid-to-solid or gas-to-solid reactions This section briefly outlines these peculiarities and presents the most frequent types of solid-state processes used in preparing catalysts... [Pg.62]

For these and other reasons, semiempirical methods have been developed as early as in the 1930s, starting with the famous Hiickel method [1]. From the mid-1960s and so on, a vast variety of different semiempirical methods have been developed [1,5-10]. They have been widely used for the prediction of structural, energetic, and spectroscopic properties of molecular and solid-state systems in chemistry, biochemistry, biology, and pharmaceutics. The development of new semiempirical methods and their improvement and extension of application to larger and more complex systems have been continued until present [2,3,11]. [Pg.30]

For the preparation of gold nanopartides supported on insoluble solids, the most widely used procedure is the precipitation-deposition method [32-36]. Starting from an aqueous solution of HAuCh, addition of a base leads to precipitation of a mixture of Au(OH)3 and related oxy/hydroxides that adsorbs into the solid and is then reduced to metallic gold by boiling the adsorbed species in methanol or any other alcohol. In this procedure, it has been established that the pH of the precipitation and the other experimental conditions (nature of the alcohol, temperature and time of the reduction, calcination procedure, etc.) can provide a certain control of the particle size of the resulting nanoparticles [3j. Figure 12.2 illustrates the steps required in the formation of supported gold nanoparticles. [Pg.393]

For quantum-confined systems such as QDs, the calculation of the energy structure is traditionally carried out using two alternative approaches. The first approach was outlined above, whereby a bulk solid is taken and the evolution of its band structure is studied as its dimensions shrink down to a few nanometers (this method is described in more detail in Section 2.4). Alternatively, it is possible to start from the individual electronic states of single isolated atoms (as shown in Section 2.3), and then to study how the energy levels evolve as atoms come closer and begin to interact with each other. [Pg.7]


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