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Properties, estimation reaction

Thermodynamic data (enthalpy of reaction, specific heat, thermal conductivity) for simple systems can frequently be found in date bases. Such data can also be determined by physical property estimation procedures and experimental methods. The latter is the only choice for complex multicomponent systems. [Pg.100]

F. Van Zeggeten and S. H. Storey, The Computation of Chemical Equilibria, Cambridge University Press, Cambridge, UK, 1970 W. R. Smith and R. W. Missen, Chemical Reaction Equilibrium Analysis Theory and Algorithms, Wiley-Interscience, New York, 1982 W. J. Lyman, W. F. Reehl, and D. H. Rosenblatt, eds.. Handbook of Chemical Property Estimation Methods, McGraw-HiU, New York, 1982 C. M. Wal and S. G. Hutchison, J. Chem. Educ. 66, 546 (1989) F. G. Heherich, Chemical Engineering Education, 1989. [Pg.525]

SMART (Solvent Measurement, Assessment, and Revamping Tool) is a software program that allows assessment of solvents used for batch processing based on both empirical data and property estimation methods (Modi et al., 1996). This system includes a new conjugation based method for the estimation of reaction rates in solution, which is based on the concept that the absolute reaction rate coefficient can be obtained from a function dependent on the change in molecular charge distribution between reactants and activated complex (Sherman et al., 1998). Table 9.2 provides a list of solvent substitution resources available on the World Wide Web. [Pg.294]

Tratnyek, P.G. and Macalady, D.L. (2000) Oxidation-reduction reactions in the aquatic environment, in Handbook of Property Estimation Methods for Chemicals Environmental and Health Sciences (eds R.S. Boethling and D. Mackay), CRC Press/Lewis Publishers, Boca Raton, FL, pp. 383-415. [Pg.482]

Nonetheless, equilibrium considerations can greatly aid attempts to understand in a general way the redox patterns observed or anticipated in natural waters. In all circumstances equilibrium calculations provide boundary conditions toward which the systems must be proceeding, however slowly. Moreover, partial equilibria (those involving some but not all redox couples) are approximated frequently, even though total equilibrium is not approached. In some instances active poising of particular redox couples allows one to predict significant oxidation-reduction levels or to estimate properties and reactions from computed redox levels. [Pg.277]

The FDS5 pyrolysis model is used here to qualitatively illustrate the complexity associated with material property estimation. Each condensed-phase species (i.e., virgin wood, char, ash, etc.) must be characterized in terms of its bulk density, thermal properties (thermal conductivity and specific heat capacity, both of which are usually temperature-dependent), emissivity, and in-depth radiation absorption coefficient. Similarly, each condensed-phase reaction must be quantified through specification of its kinetic triplet (preexponential factor, activation energy, reaction order), heat of reaction, and the reactant/product species. For a simple charring material with temperature-invariant thermal properties that degrades by a single-step first order reaction, this amounts to -11 parameters that must be specified (two kinetic parameters, one heat of reaction, two thermal conductivities, two specific heat capacities, two emissivities, and two in-depth radiation absorption coefficients). [Pg.567]

Pyrophosphoric Acid—Polyphosphoric Acids—Metaphosphoric Acid—Complex Metaphosphoric Acids and their Salts—Properties and Reactions of Ortho-, Meta- and Pyro-phosphates—Common and Distinctive Reactions—Estimation of the Phosphoric Acids—Phosphorus m Alloys—Perphosphoric Acids. [Pg.256]

From time to time the broad front of advance in any field is pierced by significantly greater and more important developments in some subareas. Recent developments in laser technology, mass spectrometry, and molecular beam studies have made that the case for the properties and reactions of excited states of simple atoms and molecules. This volume of the Advances in Chemical Physics is, therefore, devoted to a collection of contributions that are relevant to aspects of the physics and chemistry of excited species. The articles cover topics as diverse as theoretical estimation of potential energy, surface properties, and upper atmosphere chemistry, but all are tied together by the common denominator of the need to understand the properties of the excited states of molecules. It is hoped that this and succeeding volumes will supplement the rather broadly scattered literature, and provide an introduction for both the interested student and the working scientist. [Pg.499]

Fig. 3. In the proposed data model, the fundamental documentation is the information on how one estimates reaction rates (and molecular properties), and the other assumptions used to construct the simulation. All the subsequent steps in the process are automated, well-documented procedures. Fig. 3. In the proposed data model, the fundamental documentation is the information on how one estimates reaction rates (and molecular properties), and the other assumptions used to construct the simulation. All the subsequent steps in the process are automated, well-documented procedures.
The first two chapters are devoted to a static presentation of chemical concepts. However, chemistry is the science of reactions and interactions. In the third chapter Klein and Ivanciuc show, how partial order can be applied within the context of substitution patterns. The authors demonstrate for example that partial order relations and an order based on environmental toxicities match very well and how a parameter free approach to QSAR can be found (see also topic 3). Methodologically the reader will leam how chemical structures and partially ordered sets can be related and how interpolation schemes are working. Finally, the important idea to extend the field of chemical property estimations by the concept or quantitative super-structure activity relationships is discussed. [Pg.3]

Thus, use of the physical properties, the reaction stoichiometry, and the bull fluid phase composition permits a quick estimate of (Ar) ,. [Pg.151]

As a result of the fortuitous simplifying circumstance mentioned earlier, a molecule can be divided into action and neutral zones. The latter zone usually occupies the bulk of the molecule s size. The word action is more appropriate than reaction as used by many authors, because the concept is applicable even where no reaction occurs. Changes in properties are assumed to occur only as a result of changes in the action zone. Rules can be formulated for the effect of different substituent groups in the action zone. These are the additivity rules, or the rules of group contributions. It must be noted, however, that in the interest of greater accuracy in properties estimation, it may often be necessary to introduce higher order approximations that violate the neutrality of the neutral zone but one pays a price for this an increase in the number of empirical parameters. [Pg.29]

Organic chemists use quantum mechanics to estimate the relative stabilities of molecules, to calculate properties of reaction intermediates, to investigate the mechanisms of chemical reactions, and to analyze NMR spectra. [Pg.1]

The above analyses of species concentrations and net reaction rates clearly indicate which reactions and which chemical species are most important in this reaction mechanism, under the particular conditions considered. However, for purposes of refining a reaction mechanism by eliminating unimportant reactions and species and by improving rate parameter estimates and thermochemical property estimates for the most important reactions and species, it would be helpful to have a quantitative measure of how important each reaction is in determining the concentration of each species. This measure is obtained by sensitivity analysis. In this approach, we define sensitivity coefficients as the partial derivative of each of the concentrations with respect to each of the rate parameters. We can write an initial value problem like that given by equation (35) in the general form... [Pg.233]


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See also in sourсe #XX -- [ Pg.43 , Pg.44 , Pg.45 ]




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