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Real Chemical Systems

Some confirmation of the results presented above for the ideal quaternary chemical system can be seen in several articles that compare conventional processes with reactive distillation for real chemical systems. Two articles were found that make such a comparison and provide sufficient detail about process conditions. [Pg.69]

ETBE Process. An article by Sneesby et al. provides a description of the conventional ETBE process. There are two reactors in series, the first operating at 90 °C and the second at 50-60 °C. The lower temperature in the second reactor gives a higher equilibrium constant because the reaction of ethanol and isobutene to produce ETBE is exothermic. [Pg.69]

The temperature in the reactive zone of the ETBE reactive distillation process is about 70 °C. Thus, the conventional and reactive distillation processes have similar temperatures. Therefore, we would expect the reactive distillation process to be more economical, which is indeed the case. [Pg.69]

Toluene Disproportionation Process. A article by Stitt compares a conventional process to produce benzene from toluene wifli a reactive distillation process. Several steady-state economic indicators are used to show that the reactive distillation process does not prove to be a fruitful development opportunity. .. due to economic considerations.  [Pg.69]

The reactor temperature in the conventional process is 400 °C (vapor-phase reaction). The separation section consists of several distillation columns operating at normal temperature levels for benzene/toluene separation. [Pg.69]


The discussion so far has dealt with one-dimensional models which as a rule do not directly apply to real chemical systems for the reasons discussed in the introduction. In this section we discuss how the above methods can be extended to many dimensions. In order not to encumber the text and in order to make physics more transparent, we conflne ourselves to two dimensions, although the generalization to more dimensions is straightforward. [Pg.59]

The quantum theory of the previous chapter may well appear to be of limited relevance to chemistry. As a matter of fact, nothing that pertains to either chemical reactivity or interaction has emerged. Only background material has been developed and the quantum behaviour of real chemical systems remains to be explored. If quantum theory is to elucidate chemical effects it should go beyond an analysis of atomic hydrogen. It should deal with all types of atom, molecules and ions, explain their interaction with each other and predict the course of chemical reactions as a function of environmental factors. It is not the same as providing the classical models of chemistry with a quantum-mechanical gloss a theme not without some common-sense appeal, but destined to obscure the non-classical features of molecular systems. [Pg.261]

The metal-catalyzed amplification of e.e. in small molecules, demonstrated by Soai and coworkers, along with the chiral enrichment of amino arid polymers by sequential polymerization/depolymerization steps, have shown that small enantiomeric excesses in nearly racemic mixtures can be reactively amplified to produce chiral dominance. These real chemical systems, which include plausible prebiotic reactions, experimentally demonstrate the principle of the chiral amplification of a spontaneously broken chiral symmetry in a dynamic and authentic chemical milieu. Therefore amplification to dominance of a small chiral excess of both small and polymeric molecules can be credibly incorporated into an origin-of-life model. [Pg.197]

It is now time to show how the ideas developed in the previous chapters can be applied to real chemical systems. Apart from a few simple gases, the materials we come across in everyday life are either solids or liquids. A proper understanding of the chemistry of the solid state requires some appreciation of the role of symmetry in crystals and is therefore deferred to Part III. This chapter explores the use of bond valences to understand the simpler chemistry of liquids. Most of this chapter is devoted to the chemistry of aqueous solutions because water is not only the solvent of choice for polar systems but also the most common solvent in our environment. [Pg.53]

The concept of stereochemical correspondence suggests that if one is willing to purge a given model of all non-essential chemical features, the resulting abstract model may well be applicable to a far wider variety of real chemical systems, and therefore has the potential of uniting hith-... [Pg.10]

The dynamics and control of a number of tubular reactor systems have been studied in this chapter. Both adiabatic and cooled tubular reactors have been explored in both isolation and a plantwide environment. Ideal systems have been studied using Matlab programs. Real chemical systems have been studied using Aspen Dynamics. [Pg.368]

In addition to this, the literature on successful applications of these models to real chemical systems and problems has become large enough to stately prove the reliability of these models. [Pg.631]

The SCF solutions of many-electron configurations on atoms, like the hydrogen solutions, are only valid for isolated atoms, and therefore inappropriate for the simulation of real chemical systems. Furthermore, the spherical symmetry of an isolated atom breaks down on formation of a molecule, but the molecular symmetry remains subject to the conservation of orbital angular momentum. This means that molecular conformation is dictated by the re-alignment of atomic o-a-m vectors and the electromagnetic interaction... [Pg.277]

These ideal physical property assumptions may appear to represent an overly simplistic view of the problem. Our experience, however, is that we can often gain significant insight into the workings and interactions of processes with recycle streams by not confusing the picture with complexities such as azeotropes. Considering the complexities of a real chemical system is, of course, vital at some stage. But we attempt in this chapter to focus on the forest and not on the individual trees. ... [Pg.17]

This book is a testament to just how difficult it is to adequately account for the properties and reactivities of real chemical systems using quantum mechanics (QM). [Pg.628]

It should be understood that since the stability predictions involve reaction-rate properties, planar Chapman-Jouguet detonations are stable for suitable rate functions. For example, if the rate of heat release decreases monotonically with an increasing extent of reaction behind the shock, then the mechanism for the instability is absent. The failure to find Chapman-Jouguet detonations without transverse structures reflects the inability to encounter real chemical systems with reaction-rate properties suitable for stability. [Pg.206]

It thus appears that proper application of the terms chiral and achiral to real (chemical) systems requires fuzzification. To place this concept in proper perspective, we need to take a look at the role of inexactitude in scientific communication. ... [Pg.69]

New Problems Approximately 85 new problems have been added, mostly in Unit II on bonding and structure. These follow the tradition established in previous editions that problems are based on real data for real chemical systems. We intend the problems to guide our students to develop intuition for chemical results and the magnitudes of chemical quantities, as well as facility in manipulating the equations in the problems. [Pg.1082]

Chapter 2 retains its emphasis on a qualitative approach to molecular orbital theory however, we have also added a section on computational chemistry. The thrust of this new section introduces readers to approaches to molecular orbital and molecular mechanics calculations employed by readily available commercial software packages. We make no attempt to thoroughly explain the theory behind these approaches, but instead we emphasize what each method can do and how it is applied to real chemical systems. Both qualitative and computational approaches to MO theory appear again throughout the text. [Pg.725]

One way to partially alleviate this problem is to couple the DOSY filter with a 2-D-NMR sequence where overlapping signals are less of a problem. This results in 3-D sequences, referred to as 3-D-DOSY sequences. Since diffusion is a filter that can easily be coupled to nearly any 2-D-NMR sequence, many 3-D-DOSY sequences have been developed with relative ease. However, there are only a limited number of applications of these techniques in real chemical systems. The principle of a 3-D-DOSY in virtual separation is schematically outlined in Fig. 6.5b. Here, the result of a 3-D-DOSY-COSY sequence is presented, where COSY maps of each compound in the mixture are separated on the diffusion axis and appear on a separate plan. [Pg.205]

Is this apossible mechanism for a real chemical system How many independent reactions are there What are they ... [Pg.83]

The foregoing sections have concentrated on the potential dependences of the forward and reverse rate constants governing the simple one-step, one-electron electrode reaction. By restricting our view in this way, we have achieved a qualitative and quantitative understanding of the major features of electrode kinetics. Also, we have developed a set of relations that we can expect to fit a number of real chemical systems, for example,... [Pg.107]

There is still a gap between our models of liquid-state reactions and the often bewildering complexity of real chemical systems. Progress in shortening the gap will probably come only from the application of a variety of methods to this problem. The full promise of picosecond spectroscopy techniques for studying the details of the dynamics of reactive events in liquids has yet to be realized. How deeply can these methods probe the dynamics Computer simulations, another source of experimental information in reacting systems, are only beginning to be exploited. "" The description by direct computer simulation of both primary and secondary recombination dynamics, for example, would yield a wealth of information that could be used to test theories. [Pg.162]

Let us look at the most important relationship, equation (6.20), first. This time around we know that S = fc In W. For real chemical systems of geological interest, W is usually far too complicated to estimate theoretically, but the concept it expresses— the degree of disorder— remains invaluable. We have seen that in the equilibrium state, W is maximized since the most random configuration is the most probable. Once again, consider the simple process of mixing two substances contained in an isolated box and initially separated from each other by a barrier. As we have observed. [Pg.131]

From benchmark studies to real chemical systems... [Pg.699]

Modeling of the recoil process provides a detailed rationale for the success of this important new approach to thermal kinetics. Initial work was designed to explore both the conditions under which best results might be obtained and the limitations anticipated as applications are broadened (42). Calculated results based on earlier methods for determining recoil reaction yields (25) and parameterized forms for cross-section functions (15,16) were used for this analysis. The cross sections used, while not precisely vahd for real chemical systems, were approximated representations for hydrogen atom abstraction and addition reac-... [Pg.136]

In real chemical systems, the single unpaired electron is associated with at least one atom and the second contribution to paramagnetism stems from the electron motion in an orbital with orbital angular momentum L. This effect can be described by the following Hamiltonian ... [Pg.298]


See other pages where Real Chemical Systems is mentioned: [Pg.685]    [Pg.156]    [Pg.358]    [Pg.29]    [Pg.51]    [Pg.49]    [Pg.261]    [Pg.337]    [Pg.48]    [Pg.26]    [Pg.9]    [Pg.383]    [Pg.24]    [Pg.72]    [Pg.273]    [Pg.156]    [Pg.131]    [Pg.26]    [Pg.701]    [Pg.701]    [Pg.491]    [Pg.156]    [Pg.195]    [Pg.246]    [Pg.223]    [Pg.1]   


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